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User Manual: JBL TI-86 guidebook (Chinese) TI-86 Guidebook
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TI-86!D7¯í!l D © 1997 Texas Instruments Incorporated IBM International Business Machines Corporation X¼`Û Texas Instruments Incorporated X è Û Macintosh Apple Computer Inc. 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......................................................................... 93 Bý´$ ......................................................................... 93 û`ýãÒ5 ..................................................................... 93 ,|`¡×üýk·¬£ ........................................ 95 SüxfD:ÑD...................................................................... 95 GRAPH MATH °)................................................................... 95 E¡ GRAPH MATH ¡0XB............................................. 96 $$Toc.SCH TI-86, TOC, Chinese Bob Fedorisko Revised: 98-10-13 18:38 Printed: 98-10-14 9:57 Page vi of 10 TI-86 Â)< Sü ROOT à FMIN à FMAX ê INFLC...................................97 Sü ‰f(x)à DIST ê ARC ..........................................................98 Sü dyàdx ê TANLN...............................................................99 Sü ISECT ...............................................................................100 Sü YICPT...............................................................................100 ÍÛn x ukÑD.............................................................101 üÒ5Þ¬ .............................................................................101 üÒ5Þ¬ !................................................................102 ±,`¡×üƬ XÒ6 ...........................................102 Ù8Ƭ XÒ6................................................................103 GRAPH DRAW °) .................................................................103 EÒ5³ ........................................................................104 ¬ .................................................................................105 ¬ VÈêG............................................................106 ¬ Ú.....................................................................................106 ¬ ÑDÃ7Ûê¡ÑD ...............................................107 f¬ Ã`Æ........................................................107 üÒ5ÞB[ ................................................................108 'ÔêGÁ ........................................................................108 7 :Öå¯- 109 ¤k< .................................................................................110 TABLE Ĥk<Å°) .........................................................110 ¤k<.....................................................................................110 ¤k2E Ò6êÄ ßêe <°) h´ÅÄ $=k|Dpù+ üßêe<Èü£þߺXÒÛ<È'߬ ãÄ EÝ 7 ¡ÒõãÈ¡á Ý ( Ã#áàXÒ ãÄ 1 ÚÛÏ y1 Ä $ 2 ßêe<°)XßÔþ°)ÄÄü °)ÿX 4 <8°)ÝÈîXMÄÅ / 3 ¢ßêe<°)ݽ STYLE y1 B ¼ ÄkÅÒ6 ãÄ ( üÒ6#)ÞÊȹßXÒ6 Ò6¢ÒÛ 00qwikst.SCH TI-86 È Quick Start È Chinese Bob Fedorisko Revised: 98-10-14 13:44 Printed: 98-10-14 13:46 Page 10 of 14 ¿ó9¼ 11 ôDp·õßÒ=k 1 ¢ GRAPH °)ݽ GRAPH üÒ6# )Þ¬ÒÄ x $ÛHà y $ÛH` GRAPH °)Ä âÝüßêe<ë ÎNcÍ£þÝnXÒ¯ ¬ Ä -i ¾Ï|Û 2 Ò6¬ âÈùüÒ6#)Þ¾Ï| "#!$ Ï|Û ( + ) ÄüÒ6i¼Û$ÛÄ Ì =k 1 ¢ GRAPH °)ݽ TRACE ³þ ÛÈó}8ÛÈù³þÏ)ÝnÑDX Ò6Ä'!ÑDXËÕÄ y1 X 1 Å üÇÞ¦Ä ) ³þÛ 2 ¢ÑD y1 Ï|³þÛÑD y2 ÄÇÞ¦ $ X 1 ¬ä 2 × y ¬ y2 ü x=0 ØXÄ ÄÁ Å 00qwikst.SCH TI-86 È Quick Start È Chinese Bob Fedorisko Revised: 98-10-14 13:44 Printed: 98-10-14 13:46 Page 11 of 14 12 ¿ó9¼ 3 ³þÑD y2 Äc³þÈX y 5(cos x) ü'! x ØX§pÈ8ê x "` ! 3ü#)ÞÄ ¯Ê¾ x | y ÄÌ 1 g9Ôþü'!Ò6#)XÌ×ÈY XrDÄêuk§prDX<ãÅÄ 'g9 Ôþ+úÊÈ x= ¤Ä 6 2 ukü x=6 Ê y2 XijþÛÈyÏ §pØÄ y Èêßü x ØX§pÈ ü#)ÞÄ b $ k·¬£XnÒ6#) XÌÄ Ð.Å >$ß| 1 GRAPH °)Ä 6 2 ¢ GRAPH °)ݽ WIND ¹k· êe<Ä ' ÄÁ Å 00qwikst.SCH TI-86 È Quick Start È Chinese Bob Fedorisko Revised: 98-10-14 13:44 Printed: 98-10-14 13:46 Page 12 of 14 ¿ó9¼ 3 Ú,|ük·¬£ xMin X¬ 0 Ä 0 4 ü¡nX#)Þ¬ÒÄ´ xMin=0 È ¹¾ZÒ6G6X Ô` ¯5$Ä * S?¡¾=k 1 ¢ GRAPH °)ݽ y(x)= ßêe <`ßêe<°)Ä GRAPH °)ÞÏè y(x)= Ä & 2 ¢ßêe<°)ݽ SELCT ª\Ýn ÑD y1=ÄËáatÄ * 3 üÒ6#)Þ¬ÒÄ´ª\Ýn y1 È TI-86 ¾¬ y2 ÄUüßêe<ݽ ÑDÈË¡áo9xÄÄ SELCT Ã¹Ý ½`ª\ÝnÑDÄÅ -i 00qwikst.SCH TI-86 È Quick Start È Chinese Bob Fedorisko Revised: 98-10-14 13:44 Printed: 98-10-14 13:46 Page 13 of 14 13 14 ¿ó9¼ 9MDp·õ]J 1 ݽ ZOOM ¹ GRAPH ZOOM °)Ä GRAPH °)ÞÏè ZOOM Ä ( 2 ¢ GRAPH ZOOM °)ݽ BOX ¹ ýÛÄ & 3 ÚýÛÏ¡nXÒ6#)X Ô¦ÞÈ âüÔþã769ÛWÄ "#!$ b 4 ÚÛ¢ã76Ï¡nXÒ6# )XͦÞÄüÏ|ÛÊÈüÒÞ ZÔþS6Ä "#!$ 5 ûÒ6Äk·¬£¾|¬ýXÛn DÄ b 6 ¢Ò6#)ÞÙ8°)Ä : 00qwikst.SCH TI-86 È Quick Start È Chinese Bob Fedorisko Revised: 98-10-14 13:44 Printed: 98-10-14 13:46 Page 14 of 14 1 år TI-86 ]êÈ6 4..............................................................16 Ô`GÁ TI-86.............................................................17 ×Vͨz..............................................................17 #) ..............................................................................18 g9D+ ..........................................................................19 g9Jª+ú..................................................................21 g9<ã`Û¸..........................................................24 íà ..........................................................................27 ¡ü¹!g9Þõ§p.............................................28 Sü TI-86 °)................................................................31 ¹ßJ ¬ã..............................................................34 TI-86 M1 M2 M3 M4 M5 F1 F2 F3 F4 F5 01oper.SCH TI-86, Chap 1, Chinese Bob Fedorisko Revised: 98-10-14 17:49 Printed: 98-10-14 17:49 Page 15 of 22 16 1 ´Ö¤ TI-86 äÞÎ§Ô X TI-86 Sü¯V AAA û 4Æ£]üuk ? -{ -| -} < B -‚ -~ sin Ä7úÅ C E ÄÛDÅ N ģŠ¹Ä,Å àÄ8Å M ĪóÅ ÄGÅ ‡ÄG Å L1 ÄÚÅ ^ÄÅ 10^Ä 10 XÅ 2 03math.SCH TI-86, Chap 3, Chinese Bob Fedorisko Revised: 98-10-15 13:23 Printed: 98-10-15 13:24 Page 48 of 10 cos Ä-úÅ tan Ä7ÛÅ sinL1 Ä¡7ú×7úX¡ÑDÅ cosL1 Ä¡-ú×-úX¡ÑDÅ tanL1 Ä¡7Û×7ÛX¡ÑDÅ log ÄÍDÅ ln ľ ÍDÅ D e XÅ p Ä D pi × 3.1415926535898 Å ex Ä 3 ´ÖD:ÃÃÚ`©¡0 49 MATH i] - Œ NUM PROB D°) ANGLE HYP ¦z°) V[°) Æ °) MISC 4 JªD: ÑD°) INTER Y¦ êe< MATH NUM ÄkÅi] - Œ & NUM round Dù<ãÃDà å£ê½ ÄÝGK'Á© ÝM`_XºµCÈË Ù A Z ×Ä PROB iPart ANGLE fPart HYP int MISC abs 4 sign min max mod round(value[,#ofDecimals]) Ú value ¯áh9 12 !ãDê #ofDecimals !ãD iPart value ¨² value XHD¼Ú ¨² value XãD¼Ú ¨²ãbêb value XÔûHD ¨² value X±Íêõ Vp value 7Ȩ² 1 ×Vp value 0 Ȩ² 0 ×Vp value óÈ ¨² L1 ¨² valueA ` valueB WãXÔþ ¨²D list XÔãô ¨² valueA ` valueB WûXÔþ ¨²D list XÔûô ¨² numberA Í numberB X-D fPart value int value abs value sign value min(valueA,valueB) min(list) max(valueA,valueB) max(list) mod(numberA,numberB) 03math.SCH TI-86, Chap 3, Chinese Bob Fedorisko Revised: 98-10-15 13:23 Printed: 98-10-15 13:24 Page 49 of 10 50 3 ´ÖD:ÃÃÚ`©¡0 MATH PROB ÄHÅi] - Œ ' NUM ! !Ä ,ÅÍ2HDÝÄ randInt à randNorm ` randBin ü MATH PROB °)ýmÄ PROB nPr ANGLE nCr MISC randIn 4 value! ¨²rD value X , items nPr number ¨²¢ items (n) ª number (r) XfëD items nCr number ¨²¢ items (n) ª number (r) XÜD rand ¨²Ôþ > 0 è < 1 XcD×U{ cDcëÈÚÔþHDK ,| rand Ä_V 0¶rand Å randInt(lower,upper ã,#ofTrialsä ) ÄcHDŨ²ÔþcHD integer 鵅 lower integer upper ×U¨²ÔþcHDDÈí #ofTrials Ûn Ôþ > 1 XHD randNorm(mean, Äc7ÕŨ²ÔþcrDÈWᢠmean ` stdDeviation Ûn X7ÕÚ×ÄU¨²cDDÈí #ofTrials ÛnÔþ > 1 XHD stdDeviation ã,#ofTrialsä ) randBin(#ofTrials, probabilityOfSuccess ã,#ofSimulationsä ) HYP rand randN randBi Äc`MãŨ²ÔþcrDÈWá¢`MãÚ×ÈJ #ofTrials ‚ 1 È 0 probabilityOfSuccess 1 ×U¨²cDDÈ í #ofSimulations ÛnÔþ > 1 XHD 03math.SCH TI-86, Chap 3, Chinese Bob Fedorisko Revised: 98-10-15 13:23 Printed: 98-10-15 13:24 Page 50 of 10 3 ´ÖD:ÃÃÚ`©¡0 51 MATH ANGLE °) - Œ ( NUM o ¦zù ¡Ã r ` 4DMS XD Ä üukÈg9M degrees'minutes'seconds' X §p¾ü Degree ¦zãx zÈü Radian ¦zãß xûzÄ PROB r ANGLE ' HYP 4DMS MISC angle¡ Zª'!¦zãBüz< angle angler Zª'!¦zãBüûz< angle degrees'minutes'seconds' üz degrees ÃÚ minutes `¦ seconds 9Ûn¦z ¹z ¡ Ú ' ¦ " ã¦z angle ÈGSü degrees'minutes'seconds'g 9 DMS ¦z angle4DMS MATH HYP ÄwNÅi] - Œ ) NUM sinh Dù<ãÃDÃå£ ê½ ÄÝGK'XÁ©ÝM` _XºµCÈËÙ A Z ×Ä PROB cosh ANGLE tanh HYP sinh- 1 MISC cosh- 1 4 tanh- 1 sinh value ¨² value X Æ7ú cosh value ¨² value X Æ-ú tanh value ¨² value X Æ7Û sinhL1 value ¨² value X Æ¡7ú coshL1 value ¨² value X Æ¡-ú tanhL1 value ¨² value X Æ¡7Û 03math.SCH TI-86, Chap 3, Chinese Bob Fedorisko Revised: 98-10-15 13:23 Printed: 98-10-15 13:24 Page 51 of 10 52 3 ´ÖD:ÃÃÚ`©¡0 MATH MISC ÄÚÇÅi] - Œ * NUM sum Dù<ãÃDÃå £ê½ ÄÝGK'XÁ©Ý M`_XºµCÈËÙ A Z ×Ä PROB prod ANGLE seq HYP lcm MISC gcd 4 4Frac % pEval x ‡ eval sum list ¨²D list ôX` prod list ¨²D list ôX,à seq(expression,variable, begin,end[,step]) ¨²ÔþDÈJ£þô<ã expression ͬ£ variable XÈ¢K begin end È9S step lcm(valueA,valueB) ¨² valueA ` valueB XÔã@áD gcd(valueA,valueB) ¨² valueA ` valueB XÔû@Ú¡ value4Frac Ú value ÔþÚD value% ¨² value 8¹ 100 Ä,¹ 0.01 ÅX§p percent%number ¨²D number XRÚ¨ percent pEval(coefficientList,xValue) ¨²îMãÄÏDü coefficientList ÎÅü xValue ØX x throotx‡value ¨²D value X x õ eval value ¨²ÔþDÈô'!Ò6ãßÝÝnÑDü¾¬£r D value ÊX x throot 03math.SCH TI-86, Chap 3, Chinese Bob Fedorisko Revised: 98-10-15 13:23 Printed: 98-10-15 13:24 Page 52 of 10 3 ´ÖD:ÃÃÚ`©¡0 àjN 53 ÷í - Œ / & SüY¦àê|êe<ÈünøþƹDBÍ`þ¹DBÍX x ê y ÊÈùûY¦ êê|kþ¹DBÍXºÔþÄ Uü#)Y¦ y Èí¢ CATALOG ݽ inter(È âg9 inter(x1,y1,x2,y2,x)Ä 1 Y¦àê|êe<Ä -Œ/& 2 g9 ÔþƹDBÍ (x1,y1) XrDÄ Ã¹<ãÄ 3b5b Uü#)Y¦ x Èíg9 inter(y1,x1,y2,x2,y)Ä 3 g9 `þƹDBÍ (x2,y2) XÄ 4b4b 4 g9þ¹DBÍX x ê y Ä 1b 5 UÊÚÛÏU·XÄ x ê y Å ØÄ $ê# 6 ݽ SOLVE Ä * ùü X ,|þÿ Ä 2 ´ÅÄ Y¦êê|§pJ׬£ x ` y á¬Ä 1 ëXr+<Y¦êê|Ä '·ÔþâÈù»ÁSüY¦àê|êe<Ä 03math.SCH TI-86, Chap 3, Chinese Bob Fedorisko Revised: 98-10-15 13:23 Printed: 98-10-15 13:24 Page 53 of 10 54 3 ´ÖD:ÃÃÚ`©¡0 CALC ÄéJÅi] - † USüÃÚÑDÈO B Dec ãÄ evalF nDer der1 ÃÚÑD¨²GbÏÔü q ÅXÄ der2 4 fMin fMax arc ïά£ÃYB¬£ eqn ` exp ¹Ò5¬£Ä_V x à t ` evalF(expression,variable,value) Íb evalF à nDer à der1 ` der2 Ȭ£ variable ù rDêáDêDÄ ü<ãùSü der1 ` der2 ľÑü<ãSü nDer Ä fnInt ¨²<ã expression ü¬£ variable value ÊX nDer(expression,variable ã,valueä) ¨²<ã expression ü¬£ variable '!êÛn value ÊX¥DÐD der1(expression,variableã,valueä) ¨²<ã expression ü¬£ variable '!êÛn value ÊXÔ ÐD der2(expression,variableã,valueä) ¨²<ã expression ü¬£ variable '!êÛn value ÊX` ÐD Íb fnInt à fMin ` fMax È O± lower < upper Ä fnInt(expression,variable, lower,upper) ¨²<ã expression ü¬£ variable XÞß lower ` upper ÊXDÃÚ fMin(expression,variable, lower,upper) ¨²<ã expression ü¬£ variable XÞß lower ` upper ÊXÔã fMax(expression,variable, lower,upper) ¨²<ã expression ü¬£ variable XÞß lower ` upper ÊXÔû arc(expression,variable, start,end) ¨²<ã expression ü¬£ variable Øb start ` end ÈÊ nXÆSz 03math.SCH TI-86, Chap 3, Chinese Bob Fedorisko Revised: 98-10-15 13:23 Printed: 98-10-15 13:24 Page 54 of 10 3 ´ÖD:ÃÃÚ`©¡0 55 YB¬£ d nuk nDer(ľü dxNDer ÚãßÅ` arc( ÊX9SÄYB¬£ tol nu k fnInt( à fMin( à fMax( ` arc( ÊXÃÂÄWÀO >0 Äo´ôE¡ukzÄd ^ ãÈ¥Ô ^BÄ_VÈVp d=0.01 È nDer(A^3,A,5) ¨² 75.0001 ×àVp d=0.0001 Èí ¨² 75 ÄÙ)ÅÄ ÑDÃÚñ,¬£ fnIntErr ÄÙ)ÅÄ ü dxDer1 ãÊÈÍb arc( ` fnInt( ȹßÑDü<ã expression ´Ö evalF( à der1( à der2( à fMin( à fMax( à nDer( à seq( `Ï)߬£ÄV y1 ÅÄ Ã¹üß6X@ã¥'!ØX¯ ÐDÖ nDer(nDer(der2(x^4,x),x),x)Ä TEST ÄùÅi] - ˜ == GÏÑDÍøþSzÌàXD ÝXÄ' valueA ` valueB DÊȨ²Ô þDÈJôäþ ôukkXÄ < > { ‚ 4 ƒ valueA==valueB ÄbÅVp valueA b valueB Ȩ² 1 ×úí¨² 0 × valueA ` valueB ù rDêáDÃDÃå£Ã½ ê+ú valueA valueB ÄûbÅVp valueA ûb valueB Ȩ² 1 ×úí¨² 0 × valueA ` valueB O rDêD 03math.SCH TI-86, Chap 3, Chinese Bob Fedorisko Revised: 98-10-15 13:23 Printed: 98-10-15 13:24 Page 55 of 10 56 3 ´ÖD:ÃÃÚ`©¡0 valueA valueB ÄãbêbÅVp valueA ãbêb valueB Ȩ² 1 ×úí¨² 0 × valueA ` valueB OrDêD valueA‚valueB ÄûbêbÅVp valueA ûbêb valueB Ȩ² 1 ×úí¨² 0 × valueA ` valueB OrDêD valueAƒvalueB ÄábÅVp valueA áb valueB Ȩ² 1 ×úí¨² 0 × valueA ` valueB ùrDêáDÃDÃå£Ã½ ê+ú ô-I+[¦'B ùSüGÏÑD9{ ßc åÄ 16 ´ÅÄ TI-86 Evaluation Operating SystemÄÙ)Åü; GÏÑD!; 8×è¡0ú¹ê XÝ¡0Ä_VÖ ♦ <ã 2+2==2+3 uk 0 ÄTI-86 ; t©È â¨W 4 ` 5 Ä ♦ <ã 2+(2==2)+3 uk 6 ÄTI-86 ; ÀËX©È â; 2 t 1 t 3 Ä 03math.SCH TI-86, Chap 3, Chinese Bob Fedorisko Revised: 98-10-15 13:23 Printed: 98-10-15 13:24 Page 56 of 10 4 ߧ¯ k[k TI-86 SüYB`ü ïÎ £.............................................58 6kz£)!..................................................................61 D ...................................................................................65 SüáD ..........................................................................70 M1 M2 M3 M4 M5 F1 F2 F3 F4 F5 04cccb.SCH TI-86, Chap 4, Chinese Bob Fedorisko Revised: 98-10-14 17:35 Printed: 98-10-14 17:35 Page 57 of 16 58 4 ´Ö £Ã6kÃD `áD '[Pß £,|ZMnX¬£Ä CONS BLTIN °)M TI-86 YBX@ü £ÄáÑêeYB £XÄ bϪÈùïÎü £JÚWÀrtü ïÎ £°)¹bÂÄUg9ü ïÎ £ÈOSüü ïÎ £êe<Ä 60 IÅ×áÑü X ê = 9ïÎ £Ä CONS ÄßÅi] BLTIN YB £°) EDIT ü ïÎ £êe< -‘ USER ü ïÎ £°) CONS BLTIN ÄßÅi] ù¢ CONS BLTIN °)Ý ½YB £ÈêSü¬` CHAR GREEK °)g9WÀÄ BLTIN Na EDIT k USER Cc ec -‘& Rc 4 Gc g Me Mp Mn 4 m0 H0 h c u 04cccb.SCH TI-86, Chap 4, Chinese Bob Fedorisko Revised: 98-10-14 17:35 Printed: 98-10-14 17:35 Page 58 of 16 4 ´Ö £Ã6kÃD `áD YB £ USü p ÈÝ - ~ ê¢ CATALOG Ý½Ä USü e^ÈÝ - ‚Ä USü e ÈÝ - n ãEäÄ £á £ Na ã+ D k Boltzman Cc g¥ £ ec $ K 1.60217733EL19 C Rc è' £ 8.31451 Jà=è K Gc ¡o £ 6.67259EL11 N m 2àkg 2 g סotóz 9.80665 màs2 £ 6.0221367E23 =èL1 1.380658EL23 JàK 8.9875517873682E9 N m 2àC 2 Me $ü£ 9.1093897EL31 kg Mp ü$ü£ 1.6726231EL27 kg Mn $ü£ 1.6749286EL27 kg m0 óNëãû 1.2566370614359EL6 NàA 2 H0 óNü D 8.8541878176204EL12 Fàm h Bë D 6.6260755EL34 J s c óNó 299,792,458 màs u s$ü£)! 1.6605402EL27 kg p Pi 3.1415926535898 e ¾ ÍDi 2.718281828459 04cccb.SCH TI-86, Chap 4, Chinese Bob Fedorisko Revised: 98-10-14 17:35 Printed: 98-10-14 17:35 Page 59 of 16 59 60 4 ´Ö £Ã6kÃD `áD PÞ®d¾CPß CONS USER °)MÝ+¡ 1 CONS °)Ä 2 £êe<Ä Name= ¤Ã Value= ¤ ' ûm+¡ÕÔÄ ` CONS USER °)Î9Ä 196.9665 ¥ (Au) Xs$ ¡£Ä 3 g9 £áÄùg9Ôþ¹+¡ÔÃSz 1 8 þ+úXá+ê¢ CONS USER °)Ý ½Ôþá+ÄÛÏ Value= ¤ØJ CONS EDIT °)ÄËß6ÅÄ ãAä - n ãUä b ùáâg9ÔþDÄ 4 g9rDêáD £Èù<ãÄg9¹ âÈW,|¹ £Ä¹ü ïÎX £ä Ôþ CONS USER °)MÄ 196 ` 9665 Ncfë<¼Æ£,|Xü ïÎ £áÄ Vpü Ôþ £áÊ Ý½ PREV ÈêüÔâÔþ £áÊݽ NEXT È CONS USER °)ÚÓ6 CONS EDIT °)Ä 3ù¢ MEM DELET CONS #)ô8 £Ä CONS EDIT Äß ÷íÅi] PREV NEXT -‘ - ‘ ' ß× b Þ # DELET PREV CONS USER °)!Ôþ £á`ÄVpÝÅ NEXT CONS USER °)ßÔþ £á`ÄVpÝÅ DELET ô8 £êe<'!X £á` 04cccb.SCH TI-86, Chap 4, Chinese Bob Fedorisko Revised: 98-10-14 17:35 Printed: 98-10-14 17:35 Page 60 of 16 4 ´Ö £Ã6kÃD `áD 61 ô-I+¦Rß× Ã¹üß6Ý¡©Ôü<ãg9 £Ä ♦ ¢ CONS BLTIN °)ê CONS USER °)ݽ £áÄ ♦ ¢ VARS CONS #)ݽü ïÎ £áÄ ♦ üûm+¡Ããm+¡`Jª+ú9g9 £áÄ §¯Þß]¡ ùüÏ)<ãÝX g96k<ãÄ ó} TI-86ÈùÚüÔ¡z£)!<X6kºÔ¡z£)!<XËÄ_VÈ Ã¹ÚÅÌ6kÕÈÚ 6k@ÈêÚ"ãýz6kãýzÄ UÌf6kXz£)!OPÄ_VÈáÑÚÅÌ6kä"ãýzÈêÚÕ6kä5Ã Ä CONV °)ÞX£þ°)MÄ 62 IÅ·<Ôz£)!ȨVSz (LNGTH)Ã'à (VOL)Ã`_ (PRESS)Äü£þ°)MYÈÝ)!ÑPÄ §¯Þß]¡ Sü6kÛ¸XÁ©Ö (value)currentUnit4newUnit ü_ÈL2 ãz6kä "ãzÄ'DóÊÈÔ SüÀËÄ 1 g9U6kXrDÄ Da2E 2 CONV °)Ä -’ 3 ݽ TEMP 6kÄ * 04cccb.SCH TI-86, Chap 4, Chinese Bob Fedorisko Revised: 98-10-14 17:35 Printed: 98-10-14 17:35 Page 61 of 16 62 4 ´Ö £Ã6kÃD `áD 4 ¢6k°)ݽ'!Xz£)! (¡C)Ä)!ý m`6kú ( 4 ) lÛ!BÄ & 5 ¢6k°)ݽz£)! (¡F)Ä)!ýml Û!BÄ ' 6 b 6kz£)!Ä CONV ħ¯Åi] LNGTH AREA -’ VOL Sz°) TIME 'ð) 6ð) TEMP ýz°) ÊÈ°) 4 MASS 4 SPEED FORCE PRESS ENRGY POWER óz°) o°) ü£°) Ñ£°) _°) s[°) ×Ö'6kóÊÈOüÀËÚ`óËÀK9ȨV (L4)ÄúíÈTI-86 ukNcî ; 6kÈ âÍ6k§p; ó¤kÄ Vpg9… ...TI-86 6k§p… (L4)¡C4¡F 24.8 "ãzÄL4¡ ãz6kä"ãzÅ L4¡C4¡F L39.2 "ãzÄ 4¡ ãz6kä"ãzÈ 04cccb.SCH TI-86, Chap 4, Chinese Bob Fedorisko Revised: 98-10-14 17:35 Printed: 98-10-14 17:35 Page 62 of 16 âªóÅ 4 ´Ö £Ã6kÃD `áD CONV LNGTH Ä mm cm m in ft ÞÅi] ¿G lG G ÅÌ Å yd km mile nmile lt-yr CONV AREA ÄÂéÅi] 2 ft m2 mi 2 GÅ GG GÅ cm3 in3 ft3 m3 cup day yr week CONV TEMP ĨÞÅi] ¡F ¿Ì èG ÅÏ GG Å} GÅÌ cm 2 yd 2 ha GlG GÕ @K lG ÅÌ Å G C tsp tbsp ml galUK ozUk í û8í ¿ t¥ÄÅÅ ¢ÌÄÅÅ ms ms ns ¿¦ ¦ ¦ -’) ¦ Ú ãÊ ¡C ãz mil Ang fermi rod fath -’( @ t¥ ¢Ì CONV TIME Ä.Åi] sec mn hr Õ G Å K H -’' km 2 acre in 2 CONV VOL ÄéÅi] liter gal qt pt oz -’& ý H < -’* "ãz ¡K ±Íýz 04cccb.SCH TI-86, Chap 4, Chinese Bob Fedorisko Revised: 98-10-14 17:35 Printed: 98-10-14 17:35 Page 63 of 16 ¡R Rankin z 63 64 4 ´Ö £Ã6kÃD `áD CONV MASS Ä gm kg lb CONV FORCE ÄÆÅi] N dyne -’/& ßÅi] amu slug s$£)! /S ´ tonf kgf üo o lbàin2 /GÅÌ mmHg ¿G2Å mmH2 ¿GÅ CONV ENRGY ÄßÅi] -’/) ú 5à ŠÁ£)! CONV POWER ÄÖHÅi] @o ºM CONV SPEED Ä¥ÞÅi] ftàs màs Å/¦ G/¦ lbf o -’/( atm ûè_ bar È Nàm2 /S/GG hp W ü @ü -’/' CONV PRESS ĹÅi] J cal Btu ton mton ft-lb kw-hr ºãÊ eV $ãM inHg ÅÌ2Å inH2O ÅÌÅ erg l-atm è @ûè_ -’/* ftlbàs calàs /¦ 5à /¦ Btuàm Å -’//& miàhr Å kmàhr @ /ãÊ /ãÊ 04cccb.SCH TI-86, Chap 4, Chinese Bob Fedorisko Revised: 98-10-14 17:35 Printed: 98-10-14 17:35 Page 64 of 16 knot ½ Á£)!/Ú 4 ´Ö £Ã6kÃD `áD 65 §¯2H-,| Ug9p4 ( à )ÈùSü F ê¢ CATALOG lÄ Uü#)Þ6k¹¨[<XÈùSüÀË`8©¡0ú ( à )Ä_VÈVpQ: 4 ã ÊDZ 325 Å Èǹ'¹@ /ãÊ<XózÈíg9<ãÖ (325à4)miàhr4kmàhr ¹<㨲 131 @ /ãÊįáh9âÅÄ 3ù¾üÔþp4¨²8§pȨVÖ 325mile4kmà4hr4hr k D ãBÄ 1 ´Å{ TI-86 V)·g9XD`V)ü#)Þ§pÄ àÈùüD Û«úÄÜÃÝÃÞ ` ßÅg9¹ÏãD <XDÄ âùüD @6 ü#)Þ¹ÏãD <X§pÄ ÝDüY¼Ñ¹¯ 6ã,|XÄVpü Dec ¹êXãBß; ¡0ÈTI-86 îÚ£õuk`<ã·§pþHD9; HD¤kÄ _VÈ Hex ãßÈ 1à3+7 ¨² 7h Ä 1 8¹ 3 ȧpþ 0 È ât 7 ÅÄ 04cccb.SCH TI-86, Chap 4, Chinese Bob Fedorisko Revised: 98-10-14 17:35 Printed: 98-10-14 17:35 Page 65 of 16 66 4 ´Ö £Ã6kÃD `áD k* TI-86 X`¯ Ã?¯ `A¯ O_ `¯ ?¯ A¯ DX×ÈVßÄ Ô"àÔ¬ ˯ D 1000 0000 0000 0001b 0111 1111 1111 1111b L32,767 5120 6357 4134 0001o 2657 1420 3643 7777o L99,999,999,999,999 ÚÚÚÚ Õ50× ÙÚ85 ×001h 0000 5ÕÚ3 107Õ 3ÚÚÚh L99,999,999,999,999 32,767 99,999,999,999,999 99,999,999,999,999 (i[Wi UkÔþ`¯ DX¡ÕÈü`¯ D!g9 not ÑDÄ ß not 111100001111 ¨² 1111000011110000ÜÄ Uk`¯ DX9ÕÈüg9D!Ý a Ä_VÈü Bin ãß L111100001111 ¨² 1111000011110001ÜÄ ÄkÅ BASE i] Õ-Ú A¯ +ú°) 68 IÅÄ_VÈü Bin ã TYPE D O_ °) -— CONV D @6 °) BOOL ×è¡0ú °) BIT ~àÏ! °) 04cccb.SCH TI-86, Chap 4, Chinese Bob Fedorisko Revised: 98-10-14 17:35 Printed: 98-10-14 17:35 Page 66 of 16 67 4 ´Ö £Ã6kÃD `áD BASE Õ-Ú°)M` BASE TYPE °)M`Ô X+¡ +úáàÄ ü_ÈÞ6°)Dê e<°)Ä - ” ü Dec D <ãßÅÄ Vp Hex D ãþBÈ Og9 ßÛ«úÈGS¹D ÙÿÔþA¯ M^+úÄ BASE Õ-ÚÄ oÅi] -—& ü#)ÞX BASE Õ-Ú°)ÄUSü ÕÈÝ - e Ä Õ Ö TYPE × CONV Ø BOOL Ù BIT Ú 'êe<°)äÞ6°)ÊÈÕ ` Ö ÜüÔþ)ÄVpÝ & ê /… { Õ-Ö } × R k Ug9A¯ +úÄ NAMES Ø DÈV¯ BASE TYPE Ä¢oÅi] Õ-Ú Ü TYPE ß " Ù CONV Ý …Õ ` Ö ÏøþÚÔX)ÈÙ.` Ú Ô ÜÄUÛ6²9ÈÝ * ê /Ä OPS Ú Dw 4 { Õ } Ö NAMES × " Ø OPS Ù-Ú SüD+ÄÝÔU¢°)ݽ¢ Õ Ú XA¯ -—' BOOL Þ BIT ü<ãÈùüÏãD <DÈàá×%ãÄg9DâÈ¢ BASE TYPE °) ݽÍhXD úËÄD úËlÛØÄß6´þ_$Ä ü Dec ãßĬxÅÖ 10Ü+10 b 10ß+10 b 12 ü Oct ãßÖ 26 10Ü+10 b 10Þ+10 b 12Ý 22Ý 10ß+10 b 10Þ+10 b 10010Ü ü Hex ãßÖ 1100Ü 10Ü+10 b 10Þ+10 b 12ß 1Õß ü Bin ãßÖ 04cccb.SCH TI-86, Chap 4, Chinese Bob Fedorisko Revised: 98-10-14 17:35 Printed: 98-10-14 17:35 Page 67 of 16 68 4 ´Ö £Ã6kÃD `áD BASE CONV ħ¯Åi] Õ-Ú 4Bin Dù<ãÃDÃå £ê½ ÄGbºXÁ©£ ÄÈËÙ A Z ×Ä value4Bin value4Hex TYPE 4Hex CONV 4Oct -—( BOOL 4Dec ¹`¯ D ¹A¯ D BIT value4Oct value4Dec ¹?¯ ¹¯ D D §¯k 1 2 3 4 5 ü Dec ãßÈ· 10Ü + Úß + 10Ý + 10 Ä §pt 1 J6kä Bin D Ä §pt 1 J6kä Hex D Ä §pt 1 J6kä Oct D Ä §pt 1 J6kä Dec D Ä BASE BOOL ÄZÅi] Õ-Ú and TYPE or valueA and valueB CONV xor 10Ü+Úß+10Ý+10 b 35 Ans+14Bin b 100100Ü Ans+14Hex b 25ß Ans+14Oct b 46Ý Ans+1 b 39 -—) BOOL not BIT valueA or valueB valueA xor valueB 04cccb.SCH TI-86, Chap 4, Chinese Bob Fedorisko Revised: 98-10-14 17:35 Printed: 98-10-14 17:35 Page 68 of 16 not value 69 4 ´Ö £Ã6kÃD `áD Zå¯+ D`§pOünXD ×ÈYÄ 66 IÅÄ Í×è<ãÊÈÚD@6A¯ Ä HDÈ â¨WøþDXÍh!ÈV< §p Vp valueA b… …valueB b… and or xor not (valueA) 1 1 1 1 0 0 1 0 0 1 1 0 0 1 0 1 1 1 0 0 0 0 0 1 §p B'!ãBÄ_VÖ ♦ ü Bin ãßÈ 101 and 110 ¨² 100ÜÄ ♦ BASE BIT Ä¡Åi] ~`Ï!¡0Sü¹ 16 iXD+ÄSvÎíã ÔåÈËü`¯ 6ãg 9DÄ Õ-Ú rotR rotR value rotL value shftR value shftL value TYPE rotL -—* CONV shftR BOOL shftL BIT ~ÇÏD value ~ºÏD value ÇÏD value ºÏD value 04cccb.SCH TI-86, Chap 4, Chinese Bob Fedorisko Revised: 98-10-14 17:35 Printed: 98-10-14 17:35 Page 69 of 16 ü Hex ãßÈ 5 and 6 ¨² 4ßÄ 70 4 ´Ö £Ã6kÃD `áD 'k ,|áDX¬£áë ü VARS CPLX #)Þ Ä 2 ´ÅÄ áDùDý ` å£XôÄ áDÝøþÚ£ÖrDÚ£ (a) `.DÚ£ (+bi)Äü TI-86 ÞÈù g9áD a+bi Ö ♦ (real,imaginary) Ȧ$Ûã ♦ (magnitude±angle) U$Ûã ù¹È¦$ÛêU$Ûãg9áDÈàá×%'!XáDãBÄÚhúÄ Èê ± Å nJãÄ ♦ Ug9Ȧ$ÛãÈüëË (P) ÚhrD real `.D imaginary Ú£Ä ♦ Ug9U$ÛãÈü¦zúË (- ) Úhõ magnitude `¦z angle Ú£Ä £þÚ£ÄrDÃ.DÃõ ê¦z ÅùrDê§prDX<ã×'Ý b ÊÍ <ãÄ ' RectC áDãBÊȹȦ$ÛãáDÈà á×%Jg9ÊãÄVÇ{ÅÄ ' PolarC áDãBÊȹU$ÛÏãáDÈà á×%Jg9ÊãÄVÇ{ÅÄ k+ Ò5ãB RectGC ` 5 ´ÅBn Ò5#)$ÛXáDãÄ PolarGC Ä §pXáDÈÙÀDý `å£ôȹãBÄ 1 ´Åê@6Û¸Ä IÅÛnXãÄȦ$ÛêU$ÛÅÄ ♦ ' Radian ¦zãBÊȧp (magnitude±angle)Ä ♦ ' Degree ¦zãBÊȧp (real,imaginary)Ä 04cccb.SCH TI-86, Chap 4, Chinese Bob Fedorisko Revised: 98-10-14 17:35 Printed: 98-10-14 17:35 Page 70 of 16 61 4 ´Ö £Ã6kÃD `áD 71 _VÈ' PolarC ` Degree ãBÊÈ(2,1)N(1±45) ¨² (1.32565429614±12.7643896828)Ä -I+¦'k ♦ ♦ ♦ Èyg9áDÄ Süûm+¡Ããm+¡`Jª+úg9áDÄ ¢ VARS CPLX #)ݽáDÄ -‹ CPLX ÄkÅi] conj ùg9áDáêÙDÃå £ê½ 0Ï) CPLX °) MXDÄ real imag abs angle 4 4Rec 4Pol conj (real,imaginary) ¨²áDÃDÃå£ê½ conj (magnitude±angle) ¨² (magnitude±Langle) real (real,imaginary) ¨²áDÃDÃå£ê½ real (magnitude±angle) ¨²õâ¦z-úXà (magnitude¹cosine(angle)) imag (real,imaginary) ¨²áDÃDÃå£ê½ imag (magnitude±angle) ¨²õâ¦z7úXà (magnitude¹sine(angle)) abs (real,imaginary) ıÍŨ²áDÃDÃå£ê½ Xõקp ‡(real 2+imaginary 2) abs (magnitude±angle) ¨²õ magnitude 04cccb.SCH TI-86, Chap 4, Chinese Bob Fedorisko Revised: 98-10-14 17:35 Printed: 98-10-14 17:35 Page 71 of 16 XEAáDקp (real,Limaginary) Xr¼×§prD real X.¼×§p imaginary 72 4 ´Ö £Ã6kÃD `áD angle (real,imaginary) ¨² tanL1 (imaginaryàreal)Äü `5$` Ý5$Úÿ×H p ` Lp ÅukXáDÃDÃå£ê½ XU$Û¦zקp tanL1(imaginaryàreal) ¢ LIST °)ݽ { ` }Ä Og9ëË9ÚhD ôÄ angle (magnitude±angle) ¨²¦z angle ÄJ Lp $ß Ò5#)k·<üÒ5#)ÞX$ÛG6¼ÚÄî Bk·¬£ÈùnÒ5#)k· Jª2ûÄ xMin à xMax à yMin ` yMax Ò5#)X Uô8øþ$ÛHXÛú ËÈB xScl=0 ` yScl=0 Ä Ä xScl Ä x zÅü x $ÛHÞøþÌÛÈX± <X)!DÄ yScl Ä y zÅü y $ÛHÞøþÌÛÈX±<X)!DÄ ãX xRes Ѥ¬Ò6Ú |[ÃÑÐÈ TI-86 ¬Ò È6Ä xRes ¾BÑDÒ5X5ôÚ|[ÈSü 1 8 XHDÄ ♦ ♦ ü xRes=1 ĬxÅÊÈÑDü x $ÛHX£þ5ôØukJ¬ Ä ü xRes=8 ÊÈÑDü x $ÛHÞ£ 8 þ5ôØukJ¬ Ä 05func.SCH TI-86, Chap 5, Chinese Bob Fedorisko Revised: 98-10-13 14:05 Printed: 98-10-14 10:04 Page 81 of 14 82 5 ´ÖÑDÒ5 , > ÷í Uk·êe<È¢ GRAPH °) ( 6 ' ) ݽ WIND Ä £¡Ò5ãÑÝÔXk·êe<ÄÇXk·êe< Zü Func Ò5ãßX¬xÄ$ < xRes=1 Ä x Ú| [Åük·êe<X yScl ß6Ä $ xMin $ß 1 k·êe<Ä 6' 2 ÚÛÏU Xk·¬£ØÄ ### 3 êe¹Èù<ãÄ 0 4 ukÝ<ãJ,|§pÄ bê# U¢#)êßcêe< ¬k·¬£Èíg9DÈ âÝ X Äù¢ VARS WIND #) ( - w / / WIND) ݽk·¬£êg9)þ+úÄÝ b Ä 05func.SCH TI-86, Chap 5, Chinese Bob Fedorisko Revised: 98-10-13 14:05 Printed: 98-10-14 10:04 Page 82 of 14 5 ´ÖÑDÒ5 83 @x [ @y øD7±Þ k·¬£ @x ` @y nøþÌ5ôÈX±Ä'Ò5ÊÈ@x ` @y Xüß 6X@ã xMin à xMax à yMin ` yMax ukkÖ @x=(xMin+xMax)à126 @y=(yMin+yMax)à62 @x ` @y áük·êe<ÄU WÀÈOÝÞÄ9x¢#)êßcêe< ¬k ·¬£Ä' ¬,|ü @x ` @y XÊÈTI-86 ¾|¢ @x à xMin Ã@y ` yMin ¡u k xMax ` yMax ÈJ,|Ä øD7Ã+ TI-86 £¡Ò5ã±,) ÀXãBÄ ü DifEq Ò5ãßÈÒ5 ã#)Xcë 6 / &Ä 10 ´ÅÄ UÒ5ã#)È¢ GRAPH °) (6 / () Ý ½ FORMT ÄÒ5ãBnÒ5XØ¡MUÄ'! XBÄ U ¬BÈÚÛÏXBÈ âÝ b Èâü ã#)ÞÌàÄ 05func.SCH TI-86, Chap 5, Chinese Bob Fedorisko Revised: 98-10-13 14:05 Printed: 98-10-14 10:04 Page 83 of 14 84 5 ´ÖÑDÒ5 DifEq Ò5ãÝÔXÒ5 ãBÄ 10 ´ÅÄ RectGC üȦ$ÛXÒ5$Û x ` y Û!B×' RectGC BÊȬ Ò5ÈÏ| ¾Ï|Ûȳþ x ` y XÈ×Vp CoordOn ã3ݽÈí x ` y PolarGC üU$ÛXÒ5$Û R ` q ×' PolarGC BÊȬ Ò5ÈÏ|¾Ï| Ûȳþ x à y à R ` q XÈ×Vp CoordOn ã3ݽÈí R ` q CoordOn üÒ5i¼ÛX$Û CoordOff áüÒ5i¼ÛX$Û DrawLine ¬ DrawDot ¾¬ ßêe<ÑDukÎX ÄNc¬ Åuk`¬ ÔþÑDX¹0<¼`äâauk`¬ SeqG %Ý `ëZªÒ5# )ÈWÀÚÿÍhb x ` y HÞXÛÄ ßêe<ÑDukÎXÈJüȲy ÝÝnXÑDÈ ßÔþÑD SimulG Äàʬ ÅÍ)þ x uk`¬ ÝÝnXÑD GridOff ]X% GridOn % AxesOn $ÛH AxesOff ]X$ÛH× AxesOff Zª LabelOffàLabelOn ãB LabelOff ]X$ÛHÛ LabelOn Û$ÛHÈVp AxesOn 3Ýn× x ` y üb Func à Pol ` Param ã×ü DifEq ãßÝáàXÛ 05func.SCH TI-86, Chap 5, Chinese Bob Fedorisko Revised: 98-10-13 14:05 Printed: 98-10-14 10:04 Page 84 of 14 âÍßÔþ x uk`¬ 5 ´ÖÑDÒ5 85 ,D7 üÇ6X_Ò5ÈÝâ ¬ ÝGXBѬxÄ UÒ5Èí¢ GRAPH °)ݽ GRAPH ÄÒ5#)ÄVp¹Ò5 nXÈíü TI-86 ¬ Ò5Ê üÇÞ¦Û<Ä U¹ßÒ5Èà GRAPH °) áüi Èíü¬ Ò5 âÝ :Ä ♦ ♦ ü SeqG ãßÈTI-86 ÝÑDáNcäþ¬ ÝnXÑDÄ_VȬ y2 ÈqõO|ÅÄ ü SimulG ãßÈTI-86 àʬ ÝÝnXÑDÄ Ã¹¢ßc`#Ò5Ä ½WÀêg9)þ+úÄ y1 Èa¬ 16 ´ÅÄUü#)ÞSüÒ5Q¸Èí¢ CATALOG Ý ÷+Þ+Ò¦|D7 'V0ÊÈÇÞ¦XÛ <¬êÄ ♦ ♦ UV0Ò5¬ ÈÝ b ÄU»Á¬ ÈaÝ b Ä U06Ò5¬ ÈÝ ^ ÄU¡¬ È¢ GRAPH °)ݽ GRAPH Ä /Ò|D7 U¢Ò5#)ô8oMÖ ÝÄêݽÅÖ ÛÃ$Ûê°)ÄU6á°)ÈÝ . ê 6 Å : ¾Ï|Û`$ÛÈá°) b Û`$ÛÈá°) 6 ê GRAPH 05func.SCH TI-86, Chap 5, Chinese Bob Fedorisko Revised: 98-10-13 14:05 Printed: 98-10-14 10:04 Page 85 of 14 86 5 ´ÖÑDÒ5 ÒN# Vpg9D0ßXDÈTI-86 íÍDX£þ¬ 8ÑDȢଠZ Äü SimulG Nc¬ ãßÈTI-86 Í£þDX ÔþôNc¬ ÑDÈ âÍ `þôÈqõO|Ä 'ü<ãSüøþ¹ÞX DÊÈÝDXSzO ÌàÄ _VÈ{2,4,6} sin x ¬ ÝþÑDÖ 2 sin x à 4 sin x ` 6 sin x Ä ß {2,4,6} sin ({1,2,3} x) 3¬ ÝþÑDÖ 2 sin x È 4 sin (2x) ` 6 sin (3x)Ä BÒD ¬ÒüÝ 6 Ê!ÔõXÒ5ȾUÝÐȹÒ5¡¬X´ô¾¹Ò5Þõ ¹9uÝ ¬ÄVp¾¹Ò5Þõ¹â; ß6XÏÔþ¡0ȬÒÒ5Ä ♦ ¬ZE¡Ò5XãB ♦ ¬Z¬ üÞþÒ5#)ÞXÑDê³uÒ ♦ ݽêª\ݽZÑDê³uÒ ♦ ¬ZÝnÑD¬£X ♦ ¬Zk·¬£B ♦ ¬Ò5ãB 05func.SCH TI-86, Chap 5, Chinese Bob Fedorisko Revised: 98-10-13 14:05 Printed: 98-10-14 10:04 Page 86 of 14 6 D7Ôå TI-86 TI-86 Ò5¹K.................................................................88 ³þÒ5 ..........................................................................90 ü ZOOM ¡0×HÒ5#)XÌ ............................91 SüxfD:ÑD..........................................................95 ÍÛn x ukÑD................................................101 üÒ5Þ¬ ................................................................101 M1 M2 M3 M4 M5 F1 F2 F3 F4 F5 06tools.SCH TI-86, Chap 6, Chinese Bob Fedorisko Revised: 98-10-15 13:37 Printed: 98-10-15 13:38 Page 87 of 22 88 6 ´ÖÒ5¹K TI-86 D7Ôå 5 ´£ÄZV)ü Func Ò5ãßSü GRAPH °)M y(x)=à WIND à GRAPH ` FORMT n `ÑDÒ5Ä ´£ÄV)SüJª GRAPH °)M×HXBXÒ5#)ÌÃ#Ò 5J³þÛnÑDÃ; D:ÚdÃüÒ5Þ¬ ¹,|`¡×üÒ5`ÒÄ|ùü ݯþÒ5ãßSüûîDXÒ5¹KÄ GRAPH i] ü Func Ò5ãßX GRAPH °)Ä GRAPH °) üáàÒ5ãÈÝá áàÄ y(x)= 6 WIND ZOOM TRACE GRAPH 4 MATH DRAW FORMT STGDB RCGDB 4 EVAL STPIC RCPIC ZOOM GRAPH ZOOM °)×üoM×HXBXÒ5#)Ì TRACE ³þÛ×ü8Û³þÛnXÑDÒ5 MATH GRAPH MATH °)×ü8°)¢D:¦z#Ò5 DRAW GRAPH DRAW °)×ü8°)üÒ5Þ¬ STGDB Name= ¤` GDB °)×ü8¤g9 GDB ¬£ RCGDB Name= ¤` GDB °)×ü8°)¡×ü GDB ¬£ EVAL Eval x= ¤×ü8¤g9 x XÈUüg9Ø·'!ÑD STPIC Name= ¤` PIC °)×ü8¤g9 PIC ¬£ RCPIC Name= ¤` PIC °)×ü8°)9¡×ü PIC ¬£ 06tools.SCH TI-86, Chap 6, Chinese Bob Fedorisko Revised: 98-10-15 13:37 Printed: 98-10-15 13:38 Page 88 of 22 6 ´ÖÒ5¹K ' ü_Ȭ ZÑD y(x)=x^3+.3x 2-4x XÒ5Ä 89 $Å* ¢ GRAPH °)ݽ GRAPH ÊÈÒ5#)ȾÏ| Ûü#)Ä ÛÔþtËÈJ5ô¾ÄUÏ|ÛÈÝ "Ã#Ã! ê $×WÝÝÛXåÏ|Ä ♦ DãBáE¡ $ÛÄ ♦ ü RectGC ãßÈ£õÛÏ|Ȭ£ x ` y Äü PolarGC ãßÈ£õÛÏ |Ȭ£ x à y à R ` q Ä ü CoordOn ãßÈ'Ï|ÛÊÈÛ$Û x ` y üÒ5#)Xi¼Ä D7±Þ 'Ï|ÛÊX$ÛârXD:$Û¥ÈB×Èü5ôXzìzÈÄ c xMin â xMax ÈXÂ` yMin â yMax ÈXÂ^9^ãÄ_VÈûÒ5Ê)È Ò5ÈBè$ÛÈy¥rXD:$ÛÄ ¾Ï|ÛX$Û<ÛüÒ5#)ÞX!BÄüÑDX¬ ÈBÏ|¾Ï |Û\ÄXÄUÇçÑDÏ|ÈSü³þÛÄ 90 IÅÄ 06tools.SCH TI-86, Chap 6, Chinese Bob Fedorisko Revised: 98-10-15 13:37 Printed: 98-10-15 13:38 Page 89 of 22 90 6 ´ÖÒ5¹K Ì D7 UÒ5JÔ³þÈ¢ GRAPH °)ݽ TRACE Ä ü_Ȭ ZÑD y(x)=x^3+.3x 2-4x XÒ5Ä ³þÛXê6Ôþã+ÈWX£þ¦ØÝÔ5¾X ͦijþÛKñÎü ÔþÝnXÑDÞÈ!b #)ÈÔ¥X x ØÄ Vp CoordOn ãÝÈÛ$Ûü#)Xi¼Ä UÏ|³þÛ... 'g9¾¬£X Ôþ+ú ÊÈ x= ¤Äê q= ê t=ÅÄg9ù<ãÄ VpÑDü x ØunÈí y NÄ ÑDõûêõãX¬ Ýo "ê! '!ßÏ)ÝX¾¬£Ä x Ãq Ãê t ÅØ value b ü x Ø¢ÔþÑDºÔþÑDÈÝßêe<ÝÑDXNcêÌ¡ Nc #ê$ ¢Æ£XÔþä,ºÔþä,Ä #ê$ 5 ´Å ÑDÏ|³þÛÊÈ y B x ukÄG y=yn(x)Ä'³þYÎÒ5#)XJ¼êi¼ ÊÈü#)ÞX$Û»Á¬êÈQ5Û¡ü#)ÞÄ GÏÖU¹ß'!Ò5#)º{êÇ{XÑD$ÛÈü³þÊÝ# ! ê "ÄVpü³þÊ GÏYÎZ#)Xº{êÇ{ÊÈTI-86 Ú¾| ¬ xMin ` xMax XÄ 06tools.SCH TI-86, Chap 6, Chinese Bob Fedorisko Revised: 98-10-15 13:37 Printed: 98-10-15 13:38 Page 90 of 22 6 ´ÖÒ5¹K 91 ¿óýÖ³þÊÈÃ¹Ý b ×HÒ5#)ȹ³þÛX!BäÒ5#)X ÈGSÆ£ÚÛÏÎZXJ¼êi¼ÄrÞÈVÈGÏÄ +[®d*Ì U06³þJ6á¾Ï|ÛÈÝ : ê 6 Ä U¡Ô³þÈ¢ GRAPH °)ݽ TRACE ÄVp¬Òîþ¡¬ Ò5Ä ³þÛ!b06³þØÄ 5 ´ÅÈ ZOOM w+¯sD7·õ|ÛA U¹ß'!Xk·¬£È¢ GRAPH °)ݽ WIND Ä ÛX TI-86 Ò5#),|ük·¬£Xn xy G6XÔ¼ÚÄSü GRAPH ¬ÔoêÝXk·¬£J¡Ò5Èî îÔõÏ `äħp xy G6XÔþÈãêÈûX¼ÚÄ ZOOM °)MÈù GRAPH ZOOM i] y(x)= BOX WIND ZIN 6( ZOOM ZOUT TRACE GRAPH ZSTD ZPREV 4 ZFIT ZSQR 4 ZRCL ZFACT ZOOMX ZOOMY 4 ZSTO 06tools.SCH TI-86, Chap 6, Chinese Bob Fedorisko Revised: 98-10-15 13:37 Printed: 98-10-15 13:38 Page 91 of 22 ZTRIG ZDECM ZDATA ZINT 92 6 ´ÖÒ5¹K Uª\Ï) ZOOM °)MX pJ¨²¬xXk·¬ £Èݽ ZSTD Ä BOX ZIN ZOUT ZSTD ZPREV ZFIT Vp¬ ÔþÚÈßK95 ÚÈùü ZSQR 9á!k· ¬£È¹SÚXÒ5ßK9 Ú6Ä ZSQR ZTRIG ¬ Ôþ9nÒ5#) ÄûÅü´$ xFact ` yFact ûÛ<ÈXÒ5 ÄýãÅü´$ xFact ` yFact Û<ÈÈîÒ5 ¹ÛÌÒ5×á!¬xXk·¬£ Ú@ÞÔþý¡0×k·¬£²á¹!X ¡uk yMin ` yMax ¹ÙÀÝnÑDü'! xMin ` xMax ÈX y XÔû` Ôã ü x $ÛH` y $ÛHÞBÌûãX5ô×üÔþå×Hk·¬£È§p @x=@y È à xScl ` yScl ±Õá¬×'!Ò5XÄá$ÛsÅäÒ5 X BÖüb Radian ãßXݦÑDXYBk·¬£Ö xMin=L8.24668071567 xScl=1.5707963267949 (pà2) yMax=4 xMax=8.24668071567 ZDECM ZDATA ZRCL ZFACT ZOOMX ZOOMY ZINT ZSTO yMin=L4 yScl=1 B @x=.1 Ã@y=.1 à xMin=L6.3 à xMax=6.3 à xScl=1 à yMin=L3.1 à yMax=3.1 ` yScl=1 Bk·¬£¹Ý³uDB×¾×H xMin ` xMax ȾÖübÈÒà 7ØÒÃ`³uÒÄ 14 ´Å Sü,|üü nXý ü k·¬£ (ZSTO) Xk·¬£ ZOOM FACTORS #) ¾Ý xFact ´$ýã×àÑ9 yFact Ä 93 IÅ ¾Ý yFact ´$9ýã×àÑ9 xFact ü$ÛHÞBHD×B @x=1 Ã@y=1 à xScl=10 ` yScl=10 ×'!ÛüÝ b âäÒ5#)X Ú'!k·¬£,|ü nXý ü k·¬£ (ZRCL) 06tools.SCH TI-86, Chap 6, Chinese Bob Fedorisko Revised: 98-10-15 13:37 Printed: 98-10-15 13:38 Page 92 of 22 6 ´ÖÒ5¹K 93 ¾C¾9M Sü BOX Èùû'!Ò5#)YXÏ)½6³Ä üÔß6X9x!Èü ßêe<g9ÔþÑDÄ ü_Ȭ ZÑD y(x)=x^3+.3x 2N4x XÒ5Ä 1 ¢ GRAPH ZOOM °)ݽ BOX ÄýÛ ü#)Ä 6( & 2 ÚÛÏÏ)UnýJX!B×ü ã+Û¹JÄ "#!$ b Uª\ BOX àá¡nÒ 5#)ÈÝ :Ä 3 ¢ ÔþJÏ|ÛÈÚïÎÔþÃ×HXý ÈWXͦJã+Û`ÛÄ "#!$ '¡¬ Ò5ÊÈTI-86 îÈ k·¬£Ä 4 ünýâÈüÒ5#)¡¬ ÝnXÑDÄ b 5 ¢#)Ù8°)Ä Ý : øÁ9P U¢#)êüßcêe< ,| xFact ê yFact Èù¢ VARS ALL #)ݽøþ ¬£êüûm+¡`ãm+ ¡g9Ä ý´$nûêýã´$È ZIN à ZOUT à ZOOMX ` ZOOMY üo´$ûêý㤠<ÈXÒ5ÄUý´$êe<È¢ GRAPH ZOOM °)ݽ ZFACT ÄÝ 6 ( / / 'ÅÄ xFact ` yFact O ‚ 1 Äøþ´$üÝÒ5ãßX¬xÑ 4 Ä 9M[ÁCD7 ZIN ûÛ!B<ÈXw¼ÚÒ5Ä ZOUT ¹Û!BÒ5XÈûÔ¼ÚÄ xFact ` yFact BnýXßzÄß6X9x£ÄV)Sü ZIN ÄUSü ZOUT Èü9x 2 üW·Ó ZIN Ä 06tools.SCH TI-86, Chap 6, Chinese Bob Fedorisko Revised: 98-10-15 13:37 Printed: 98-10-15 13:38 Page 93 of 22 94 6 ´ÖÒ5¹K ü_Ȭ ZÑD y(x)=x^3+.3x 2N4x XÒ5Ä 1 ¹ xFact ` yFact ×VÝUÈí ¬WÀ XÄ 6 (/ /' 'ݽ ZOOM sÑÊÈ ¬Ò'!Ò5Ä 2 ¢ GRAPH ZOOM °)ݽ ZIN ýÛÄ (' 3 ÚýÛÏÒ5#)XÄ "#!$ 4 ûÄTI-86 Ý xFact ` yFact ×HÒ5#)È b Èk·¬£ÈJ¹Û!B¡¬ ÝnÑDÄ Uüý`ä!ª\WÈ Ý :Ä Ã¹ü'!Ò5Þ²ÁûÄêýãÅÈ82Ý b Ã"Ã#Ã! ê $ ¹êXÄ ♦ UüàÔaõûÄêýãÅÈÝ b Ä ♦ UüûÄêýãÅÈÏ|ÛJÝ b Ä Uü xFact ´$¾üG$ÛHÞýãÒ5ÈüÞ6X9x 2 ü ZOOMX ·Ó ZIN Ä ZOOMX ¹Û!B¬ ÝnÑDJÈÔok·¬£× yMin ` yMax á¬Ä Uü yFact ´$¾üVÈ$ÛHÞýãÒ5ÈüÞ6X9x 2 ü ZOOMY ·Ó ZIN Ä ZOOMY ¹Û!B¬ ÝnÑDJÈÔok·¬£× xMin ` xMax á¬Ä 06tools.SCH TI-86, Chap 6, Chinese Bob Fedorisko Revised: 98-10-15 13:37 Printed: 98-10-15 13:38 Page 94 of 22 6 ´ÖÒ5¹K ùüÏ)Ò5ãߢ VARS WIND #)Ý½Ý Xýk·¬£Ä 3ù)Àg9¬£+úÄ ýk·¬£üá!¬xB Ê¡SüJÛ¬xÄ 95 @ü[®d¯Á9 >$ß ♦ UÚÝ'!ýk·¬£àÊ,|ü nXn ýsÑÈ¢ GRAPH ZOOM ° )ݽ ZSTO Ä ♦ U; ü nXn ýÈWÚÒ5#)á!,|Xýk·¬£È¢ GRAPH ZOOM °)ݽ ZRCL Ä ü¹ßÒ5ãßSü ZSTO Ö ,|¹ßýk·¬£Ö Func à Pol à Param ` DifEq Ò5ã zxMin à zxMax à zxScl à zyMin à zyMax ` zyScl Pol Ò5ã zqMin à zqMax ` zqStep Param Ò5ã ztMin à ztMax ` ztStep DifEq Ò5ã ztMin à ztMax à ztStep ` ztPlot 'ck§=k 'ݽ GRAPH MATH ¡0ÊȬÒü³þÛ'!Ò5ÄU; Ý # ` $ ϹÑDÄ GRAPH MATH ¡0È ' GRAPH MATH °)¡0¤Ûnº ÃÇ `uÊÈÛnXBzîE¡ TI-86 uk§p XÊÈ×u^BÈukÊÈ^ÁÄ GRAPH MATH i] MATH ROOT 6/& DRAW FORMT STGDB RCGDB dyàdx ‰f(x) FMIN FMAX 4 INFLC 4 TANLN 06tools.SCH TI-86, Chap 6, Chinese Bob Fedorisko Revised: 98-10-15 13:37 Printed: 98-10-15 13:38 Page 95 of 22 YICPT ISECT DIST ARC 96 6 ´ÖÒ5¹K GRAPH MATH °)Íb Pol ` Param Ò5ãÝááà Ä 8 ´` 9 ´ÅÄ DifEq Ò5ãuÝ GRAPH MATH °)Ä ROOT üÛnXº ÃÇ `uÑDX dyàdx ü³þÛ!BØÑDXDÐDÄp[Å ‰f(x) üÛnXº `Ç ÑDXDÃÚ FMIN üÛnXº ÃÇ `uÑDXÔã FMAX üÛnXº ÃÇ `uÑDXÔû INFLC üÛnXº ÃÇ `uÑDX¤ YICPT ÑDâ y HxÄ y ü x=0 ÊXÅ ISECT üÛnXº DIST Ûnº ARC ÑDüøþÛnÈX± TANLN üÛnØ0Û ÃÇ `Ç `uøþÑDXx ÈXȱ l0 GRAPH MATH w+|ø ♦ ♦ ♦ ì£ tol ÄÙ)ÅE¡ ‰f(x)à FMIN à FMAX ` ARC XzÄzcÃÂX £ãà¤¬Ä 9S¬£ d ÄÙ)ÅE¡ dyàdx à dxNDer ÚãßX INFLC Ä 1 ´Åà ARC ` TANLN XzÄzc9SX£ãà¤¬Ä ÚãBE¡ dyàdx à INFLC à ARC ` TANLN × dxDer1ÄBÅ㨠dxNDerÄD ÅãÄ 1 ´ÅÈBÄ 06tools.SCH TI-86, Chap 6, Chinese Bob Fedorisko Revised: 98-10-15 13:37 Printed: 98-10-15 13:38 Page 96 of 22 6 ´ÖÒ5¹K ' ROOT FMIN FMAX Þ INFLC 8Z9x 1 X°)ݽêÈSü ROOT à FMIN à FMAX ` INFLC X9xÌàÄ ü_ÈÑD y(x)=x^3+.3x 2N4x ÝÄ X9x 2 áUXÈ´ ¾ÝÔþÑDÝÄ Èyg9º ÃÇ ê uÊÈ x= ¤üÒ5 #)i¼Ä Bound? ¤Ä ¢ GRAPH MATH °)ݽ ROOT Ä Left 6/& & 2 ÚÛÏU XÑDÞÄ #$ 3 Ûn x Xº ÄêÙÚ³þÛϺ ÈêÙÈyg9Ä Right Bound? Ä a3b Äê ! " bÅ 4 `9x 3 Ô Ä a1b Äê ! " bÅ 1 5 6 üº Ûn x XÇ `Ç Ä Guess? ÈuÔþy¥b x ÄêÙÏ|ÛÈêÙg9Ä X · x ħpÛü§pÞÈÛ $ÛÈè x ,| Ans Ä ! "Äê a 2Å b 06tools.SCH TI-86, Chap 6, Chinese Bob Fedorisko Revised: 98-10-15 13:37 Printed: 98-10-15 13:38 Page 97 of 22 97 98 6 ´ÖÒ5¹K ' ‰f(x) DIST Þ ARC 8Z9x 1 X°)ݽêÈSü ‰f(x)à DIST ` ARC X9xÌàÄ ü_ÈÑD 1 6/ &/) X9x 2 ` 4 áUXÈ ´¾ÝÔþÑDÝÄ ¢ GRAPH MATH °)ݽ DIST Ä'!Ò5 ` Left Bound? ¤ÔKÄ 2 ÚÛϺ #$ 3 ݽ x Xº ÄêÙÚÛϺ êÙg9 x Ä Right Bound? Ä 4 Ä¾Í DIST ÅVpÇSÇ ºÔþÑD ÞXÈÚÛϺÔþÑDÞÄ #$ 5 Ý½Ç ÄêÙÚÛÏÇ g9WX x Ä !"ê value y(x)=x^3+.3x 2N4x ÝÄ Íb DIST È'7ÛnÇ ÊÈÚ¬ Ô5¢º Ç XÈÄ 6 ÔXÑDÞÄ È ÈêÙ ·Ä Íb DIST ȧp DIST= J,| Ans Ä !"bê value b b ♦ ♦ Íb ARC ȧp ARC= J,| Ans Ä ♦ Íb ‰f(x)ȧp ‰f(x)= ÈEêà J,| Ans ÄÑDÃÚÃÂ,|¬£ fnIntErr ÄÙ)ÅÄUô8EÈ¢ GRAPH DRAW °)ݽ CLDRW Ä 103 IÅÄ 06tools.SCH TI-86, Chap 6, Chinese Bob Fedorisko Revised: 98-10-15 13:37 Printed: 98-10-15 13:38 Page 98 of 22 6 ´ÖÒ5¹K ' dyàdx Þ TANLN 8Z9x 1 X°)ݽêÈSü dyàdx ` TANLN X9xÌàÄ ü_ÈÑD y(x)=x^3+.3x 2N4x ÝÄ TANLN Ä GRAPH MATH ° )Å` TanLn Ä GRAPH DRAW °)ÅÑüÒ5Þ0 Û×¾Ý TANLN ·§pÈ dyàdx Ä 1 ¢ GRAPH MATH °)ݽ dyàdx Ä'!Ò5 Ä 6/ &' 2 ÚÛÏU¤XÐDÃêp[XÑDÞÄ #$ 3 ÚÛϹÄêg9 x ÅÄ !" 4 ·Ä b ♦ ♦ Íb dyàdx ȧp dyàdx= J,| Ans Ä Íb TANLN È3ÛÄUô8Û` dyàdx= ¤È¢ GRAPH DRAW °)ݽ CLDRW Ä 06tools.SCH TI-86, Chap 6, Chinese Bob Fedorisko Revised: 98-10-15 13:37 Printed: 98-10-15 13:38 Page 99 of 22 99 100 6 ´ÖÒ5¹K ' ISECT ü_ÈÑD y(x)=x^3+.3x 2N4x ` y(x)=x 2+3xN3 ÝÄ 1 ¢ GRAPH MATH °)ݽ ISECT Ä'!Ò5 È First Curve? üÒ5#)i¼Ä 6/ &/( 2 ݽ ÔþÑDÄÆÅÄÛÏßÔþÑD è Second Curve? Ä #$b 3 ݽ #$b 4 uxÄêÙÚÛϱx\¥XÈê Ùg9 x Ä a1`5 Äê ! "Å 5 ·Ä§pÛüxØÈÛ$Û§ pÈ x ,| Ans Ä b `þÑDÄÆÅÄ Guess? Ä ' YICPT USü YICPT È¢ GRAPH MATH °) (6 / & / ') ݽ YICPT ÄÝ # ` $ ݽÑDÈ âÝ b ħpÛüÑDâ y HþØÈÛ$ÛÈ y , | Ans Ä 06tools.SCH TI-86, Chap 6, Chinese Bob Fedorisko Revised: 98-10-15 13:37 Printed: 98-10-15 13:38 Page 100 of 22 6 ´ÖÒ5¹K 101 ê¾ x ¯=k U¢ Eval x= ¤Ù8g9 XDÈÝ :Ä 1 ¢ GRAPH °)ݽ EVAL ÄÒ5È Eval x= üºß¦Ä 6/ /& Uª\ EVAL ÈüÙ8 Eval x= ¤âÝ :Ä 2 g9k·¬£ xMin ` xMax ÈXrD x Ä `5-~ <ãÍ x ÝÄ 3 ·Ä§pÛü ÔþÝnXÑDÞÈ !bg9X x ØÄ$ÛÈÇÞ¦Xê Ë<;þÑD·Ä b ù²Ág9Ý x 9u kÝnÑDÄ 4 Ú§pÛÏßÔþê!ÔþÝnÑDħ pÛüßÔþê!ÔþÑDÞÈ!bg9X x ØÈ$ÛÈÑDêË ¬Ä $# ôD7ßÒ Ã¹üÏãÒ5ãßSüÒ5¹KÄáÙÀ DrInv Åü'!Ò5Þ¬ ÃÃÚÃE ³`[ ÄÒ5¹KSüX x ` y $ÛÄ 06tools.SCH TI-86, Chap 6, Chinese Bob Fedorisko Revised: 98-10-15 13:37 Printed: 98-10-15 13:38 Page 101 of 22 102 6 ´ÖÒ5¹K ôD7ßÒ ÝXÒ6ÑÊX×WÀuÝ,|üÒ5DBgÄÏ)ÐȬҡ¬ Ò5X ¡0Ñîô8ÝXÒ6Ä´8ÈüSüÏ)Ò6¹K!ÈU×%úU; o¬ ¡ 0Ä ♦ ¬E¡Ò5XãB ♦ ݽê\Ýnêêe'!ÑDê³uÒ ♦ ¬ÝnÑDSüX¬£ ♦ ¬k·¬£ ♦ ¬Ò5ãBêÒ5 ã ♦ ü CLDRW Ù8'!Ò6 ã@[®d¯/Ò|Dp Ò5DBg (GDB) `Ò6 (PIC) ¬£áSzù 1 8 þ+úÄ Ôþ+ú O+¡Ä UÚn'!Ò5Xô,|Ò5DBg (GDB) ¬£È¢ GRAPH °)ݽ STGDB Äo µCO_,| GDB ¬£Ö ♦ ßêe<ÑD ♦ k·¬£ ♦ Ò5 ãB ♦ ãB Uü¹â¡×ü,|X GDB È¢ GRAPH °)ݽ RCGDB È â¢ GRAPH RCGDB °) ݽ GDB ¬£Ä'¡×ü GDB ÊÈ,|ü GDB XµCª·oO_X'!µCÄ ßÔV£ÄV)üÒ5Þ¬ ÃÃÆ`[ × âùÚoÒ6,| PIC ¬£Ä UÚ'!Ò5ÄÙÀÒ6Å,|Ò6 (PIC) ¬£È¢ GRAPH °)ݽ STPIC È¾Ý Ò5Ò6,|Ûn PIC ¬£Ä Uü¹âÚÔþêÈîX,|Ò6ÏtÒ5È¢ GRAPH °)ݽ RCPIC È â¢ GRAPH RCPIC °)ݽ PIC ¬£Ä 06tools.SCH TI-86, Chap 6, Chinese Bob Fedorisko Revised: 98-10-15 13:37 Printed: 98-10-15 13:38 Page 102 of 22 103 6 ´ÖÒ5¹K 9ù/Ò|Dp 'Ò5ÊUÙ8Ƭ XÒ6È¢ GRAPH DRAW °)ݽ CLDRW ÄÒ5¡¬ J ÈÞ6áaݬ XôÄ U¢#)Ù8Ƭ XÒ6È¢ CATALOG ݽ ClDrw Ä ClDrw lÛØÄÝ b Ä Done ×'aõ¹Ò5ÊÈuÝÒ6Ä GRAPH DRAW i] DrInv ü Pol à Param ê DifEq Ò5ãßáÃüÄ MATH Shade 6/' DRAW FORMT STGDB RCGDB LINE VERT HORIZ CIRCL 4 DrawF PEN PTON PTOFF PTCHG 4 CLDRW PxOn PxOff PxChg 4 TEXT TanLn DrInv ¾Ñü#)êüêe<ßcSüß6X GRAPH DRAW °)MÄ Íb PxOn à PxOff à PxChg ` PxTest È `ëHDÈJ 0row62 à 0column126 Ä Íb DrawF à TanLn ` DrInv È<ã expression Gb x XÑDÄ3áÑüü< ã expression ÙÀD X©9¬ Ô£ÆÄ Shade( EÒ5XÛn³ÄËÙ 104 I) DrawF expression Ú<ã expression 0ÑD¬ PxOn(row,column) 'Ô (row,column) ØX5ô PxOff(row,column) GÁ (row,column) ØX5ô PxChg(row,column) ¬ (row,column) Ø5ôX'ÔàGÁÕ PxTest(row,column) Vp (row,column) ØX5ô'ÔÕÈí¨² 1 ×úí¨² 0 TanLn(expression,x) Ú<ã expression 0ÑD¬ DrInv expression ¬ <ã expression XæD Èè¬ 06tools.SCH TI-86, Chap 6, Chinese Bob Fedorisko Revised: 98-10-15 13:37 Printed: 98-10-15 13:38 Page 103 of 22 <ã ü x ØXÛ PxTest 104 6 ´ÖÒ5¹K SlD7L® UüuÝJªÒ5Xß á 8_Èüg9X Û¸!GÁÝXß` ³uÒÄ EÒ5³XÁ©Ö Shade(lowerFunc,upperFuncã,xLeft,xRight,pattern,patternResä) pattern ÛnZ¯¡EÒÔÄ 1 2 3 4 VÈĬxÅ G ¡p (45¡) 7p (45¡) patternRes ÛnZ?¡EÚ|[ÔÄ 1 £þ5ôĬxÅ 2 £øþ5ô 3 £Ýþ5ô 4 £¯þ5ô 5 £hþ5ô 6 £Aþ5ô 7 £×þ5ô 8 £?þ5ô ♦ ♦ ♦ E lowerFunc ` upperFunc ÛnX³Ä xLeft > xMin ` xRight < xMax OóÄ xLeft ` xRight ÛnZEXº `Ç Ä xMin ` xMax ¬xÅÄ o GRAPH DRAW °)MxfãXÄàèÈùü#)êüßcSü8 PEN êXÝ MÄÙ A Z ×ÅÄ LINE ÛÛnXÔºÔ¬ VERT ¬ VÈÈùÚWÏÏãX x Ø 06tools.SCH TI-86, Chap 6, Chinese Bob Fedorisko Revised: 98-10-15 13:37 Printed: 98-10-15 13:38 Page 104 of 22 6 ´ÖÒ5¹K HORIZ ¬ CIRCL GÈùÚWÏÏãX y Ø üÛÛnX`X¬ PEN ¬ PTON 'ÔÛü Ú ÛüÒ5#)ÞÏ|X<Í PTOFF GÁÛü ¬ÛüX'ÔàGÁÕ PTCHG CLDRW ¢Ò5#)Ù8ÝÒ6ס¬ TEXT üÒ5XÛ!B¬ Ò5 +ú Ò#ä ü_ÈÑD y(x)=x^3+.3x2N4x ` y(x)=x2+3xN3 ÝÄ 1 ¢ GRAPH DRAW °)ݽ LINE ÄÒ5 Ä 2 üÛnXÔþÃÄ 6/ '' "#!$ b 3 nXºÔþÃÄ'Ï|ÛÊÈÔ5 ¢ ÔþnXÃÊ ÛÄ "#!$ 4 ¬ b U¬ Ä î5È¡á9x 2 ` 3 ×Uª\ LINE ÈÝ :Ä 06tools.SCH TI-86, Chap 6, Chinese Bob Fedorisko Revised: 98-10-15 13:37 Printed: 98-10-15 13:38 Page 105 of 22 105 106 6 ´ÖÒ5¹K Ò#Þz³# ü_ÈÑD y(x)=x^3+.3x 2N4x ÝÄ àèÈ ZIN ; ÔõÈ 8ÊýÛü (0,0)È xFact=2 È yFact=2 Ä ¢ GRAPH DRAW °)ݽ VERT Äê HORIZ ÅÄÒ5ÈèÔ5VÈêGü Ûج Î9Ä 6/ '( Äê )Å 2 ÚÈÏUWîX x ØÄVpGÈ í y ØÅÄ !" Äê $ #Å 3 üÒ5Þ¬ b 1 U¬ Ä î5È¡á9x 2 ` 3 ×Uª\ VERT ê HORIZ ÈÝ :Ä ÒÌ ü_ÈÑD y(x)=x^3+.3x 2N4x ÝÄ àèÈ ZIN ; ÔõÈ 8ÊýÛü (0,0)È xFact=2 È yFact=2 Ä ÊÚßK9ÚÈàá uk·¬£XÄ'¢ CATALOG Sü 9¬ ÚÊÈ'!k·¬ £ÃÑî#J6Ä 1 ¢ GRAPH DRAW °)ݽ CIRCL ÄÒ5 Ä 6/' * 2 üÛnÚXÄ "#!$ b 3 ÚÛÏWXÏãÄ "#!$ 4 ¬ b U¬ ÚÄ îþÚÈ¡á9x 2 ` 5 ×Uª\ CIRCL ÈÝ :Ä 06tools.SCH TI-86, Chap 6, Chinese Bob Fedorisko Revised: 98-10-15 13:37 Printed: 98-10-15 13:38 Page 106 of 22 6 ´ÖÒ5¹K 107 Ò=ku$#Þ(=k Íb DrawF à TanLn ` DrInv ÈùÚÏ),|Ý <ãX¬£ü0<ãÄÙ Àƪ\ÝnX߬£ÅÄ Íb DrawF à TanLn ` DrInv È<ã expression Gb x XÑDÄ'¢ GRAPH DRAW °) ݽ DrawF à TanLn ê DrInv ÊȹMl#)êßcêe<Äü; ÊȨ²Ò6Ä DrInv îü y $ÛHÞ¬ x `ü x $ÛHÞ¬ y 9¬ expression X¡ÑDÄ DrInv ¾Ãüb Func Ò5ãßÄ ü_È y1=x^3+.3x 2N4x ÝÄ DrawF expression TanLn(expression,x) DrInv expression DrawF x^3+.3x 2+4x TanLn(y1,1.5) DrInv y1 EDÒ#[N# ü_ÈÑD y(x)=x^3+.3x 2N4x ÝÄ àèÈ ZSTD Æ; Ä U¬ ͦêÆÈË'Ô èÈÝ b b ÈÝ ! $Äê # "ÈqõO|ÅÈJ ¡áÄ 1 ¢ GRAPH DRAW °)ݽ PEN Ä 6/' /' 2 ÚÛÏÔ¬ÒØÄ "#!$ 3 'ÔèÄ b 4 ¬ 5 GÁèÄ U¬ Ǭ XÏ)ðSÄ "#!$ b îþÃÃêÆÈ¡á9x 2 ` s ×Uª\ÈÝ :Ä 06tools.SCH TI-86, Chap 6, Chinese Bob Fedorisko Revised: 98-10-15 13:37 Printed: 98-10-15 13:38 Page 107 of 22 108 6 ´ÖÒ5¹K ôD7ß9ªþ 8_Í PEN X_Ò5 rtÄüÔ!ÈÃÑU Ú,|Ò6¬£Ä 102 IÅÄ 1 ¢ GRAPH DRAW °)ݽ TEXT Ä[ ÛÄ 2 ÚÛÏUg9[ g9[ Ä UüSü TEXT ʺ8+úÈ Ú TEXT ÛÏ+úÞ6 âÝ 1 ¤ ê n ¤ 9ZmWÄ 3 Bãm+¡ÕÈg9 min ÄÄãmÛ ( Ï ) üÇަŠ-n1 ãMä ãIä ãNä 4 ÚÛϺÔþ!BÄ "#!$ 5 g9 max Äãm+¡Õ±Õ'ÔÅÄ ãMä ãAä ãXä ØÄü[ Ûß6 6/ ' /// & "#!$ LÞ ü_ÈÑD 1 ¢ GRAPH DRAW °)ݽ PTON Äê PTOFF ÅÄ 6/' /( (L5,5)Ã(5,5)Ã(5,L5) ` (L5,L5) ØX'ÔÄ 2 ÚÛÏU¬ "#!$ 3 'ÔÄêGÁÅÄ y(x)=x^3+.3x 2N4x ÝÄ àèÈ ZSTD Æ; Äü U»Á¬ Äêº8ÅXÄ b È¡á9x 2 ` 3 ÄUª\ PTON ÈÝ :Ä 06tools.SCH TI-86, Chap 6, Chinese Bob Fedorisko Revised: 98-10-15 13:37 Printed: 98-10-15 13:38 Page 108 of 22 7 å¯TI-86 ¤k< ....................................................................110 B¤k< ....................................................................113 Ù8¤k< ....................................................................114 M1 M2 M3 M4 M5 F1 F2 F3 F4 F5 07tables.SCH TI-86, Chap 7, Chinese Bob Fedorisko Revised: 98-10-13 14:08 Printed: 98-10-14 10:18 Page 109 of 6 110 7 ´Ö¤k< ,å¯Ußêe<ÈÝ 6 &Ä 5 ´ÅÄ ¤k<üßêe<ÝnÑDX¾¬£`´¬£ÈÝnÑDÃÔî 99 þĤk <X£þ´¬£·<Ôþßêe<,|XÝnÑDȹÑDÃüb'!Ò5ãßÄ TABLE Äå¯-Åi] 7 TABLE TBLST ¤k<#) ¤k<Bêe< å¯ü_ÈݽZ y1=x2+3x-4 ` y2=sin (3x) JBݬ xÄ VpUȤk<üëým DÄ 7& ¾¬£ ´¬£ÄßÅ ¬£á êe ÄÑDá` '!)XBÅ UêeßÈüߤk<ëÝ $ÈÈÛüJà ,|'!߬£X<ãüêe Ä 07tables.SCH TI-86, Chap 7, Chinese Bob Fedorisko Revised: 98-10-13 14:08 Printed: 98-10-14 10:18 Page 110 of 6 '!) ¤k<°) ߬£È âÝ b Ä 7 ´Ö¤k< 111 å¯-|$ß[P$ß Ò5ã ü DifEq ãßÈVpß Ýñ5ÊDȤk<ü ÔþDô·ß Ä 10 ´ÅÄ ¾¬£ ´ÄßŬ£ Func ÄÑDÅ x y1 y99 Pol ÄU$Û) q r1 r99 Param ÄDÅ t xt1àyt1 xt99àyt99 DifEq ÄÚß) t Q1 Q9 ©å¯U... .Ö ¤k<Èî´¬£ Ý"ê! Ï)ëDXWû Ý #ľü Indpnt: Auto BÊ× B TblStart Wã ü¾¬£ëÝ $ÈÈÛÏ'! TblStart Ä 112 IÅ üêe Ý ! ê " ÚÛÏ߬£ëÈÝ# $ÈÈ ÛßáÈ âÝ b ×ßüêe ßÈùêeêª\ÝnW 07tables.SCH TI-86, Chap 7, Chinese Bob Fedorisko Revised: 98-10-13 14:08 Printed: 98-10-14 10:18 Page 111 of 6 112 IÅ 112 7 ´Ö¤k< å¯-i] 7& ¤k<Í£¡Ò5ãÝÔX°)ÈVßÄ üÑDÒ5ãß TBLST SELCT üDÒ5ãß x y q r üU$ÛÒ5ãß TBLST SELCT TBLST SELCT TBLST SELCT ¤k<Bêe< SELCT üêe ÞȪ\Ýnß x ` y ×q ` r × t à xt ` yt ê t ` Q üêe ÞÈÚ¬£lÛØ׬£ ♦ ♦ ♦ xt t Q yt üÚßÒ5ãß TBLST ♦ t BÒ5ãଠUÚßÏt¤k<Èüßêe<ݽßÄ 5 ´ÅÄ SELCT ¾¢¤k<ô 8ßÄ U¢¤k<ëô8ßÈ¢¤k<°)ݽ SELCT Äô8ßâ6XJªßº ÏÔëÄ Uü SELCT ª\ÝnßÈß`ÛOüêe ÄVpßüêe àÛá üÈÝ b Ä U¨Wøþüßêe<2²ÁnX´¬£ÈSü¤k<#)°)X SELCT 9ª\ ÝnøÙÈX´¬£Ä 07tables.SCH TI-86, Chap 7, Chinese Bob Fedorisko Revised: 98-10-13 14:08 Printed: 98-10-14 10:18 Page 112 of 6 7 ´Ö¤k< 113 øå¯USü'!X¤k<B9 ¤k<È¢ TABLE °)ݽ TABLE Ä TblStart ` @Tbl OrD× U¤k<Bêe<È¢ TABLE °)ݽ TBLST ÄÇ X#)Z¤k<BX¬xÄ TblStart Ûnü¤k<ľ' Indpnt: Auto ÝÊÅX þ¾¬£Ä x Èq ê t ÅÄ Ô @Tbl Ĥk<9SÅÛn¤k<ÌXøþ¾¬£ÈXrtê£ã9SÄ Ã¹g9<ãÄ ♦ ♦ ü DifEq Ò5ãßÈ ÔQB TblStart = tMin ` @Tbl = tStep Ä Indpnt: Auto ¾|¢ TblStart Ô¤k< Vp @Tbl 7Èí'åß®|¤k<Ê x Ãq ê t XrûÄ Vp @Tbl óÈí'åß®|¤k<Ê x Ãq ê t X£ãÄ ÔëX¾¬£Ä Indpnt: Ask ÔþN¤k<Ä'ü x= ¤ (x=value b) ßg9 x ÊÈ£þ?t ¾¬£ëèÍhX´¬£ukJÎ9Ä' Ask BÊÈáÑ®|YÎ'!ü¤k <XAþ¾¬£Ä 07tables.SCH TI-86, Chap 7, Chinese Bob Fedorisko Revised: 98-10-13 14:08 Printed: 98-10-14 10:18 Page 113 of 6 114 7 ´Ö¤k< [ ü_ÈݽZ y1=x +3x-4 ` y2=sin (3x) JBݬ xÄ 2 'üêe ßÊȹë ßáÄ ÷P$ß1È 1 ¤k<Ä 7& 2 ÚÛÏUêe´¬£üXëÈ â¹ ëÞÏÈÈ´¬£áÄ "$ 3 üêe ßÄ b 4 êeßÄ """5" \1 5 b g9ÆêeXßÄ ♦ ♦ ♦ ´¬£¡ukÄ Û²ÆêeX´¬£ ÔþÄ ßêe<ÈÄ 9ùå¯'üßcSü ClTbl ÊȤ k<üßc; ÊÙ8 Ä 16 ´ÅÄ Uü Indpnt: Ask BÊÙ8¤k<È¢ CATALOG ݽ ClTbl È âaÝ b Äݾ¬ £`´¬£ëÙ8Ä ClTbl ü Indpnt: Auto BÊ3á.Ä 07tables.SCH TI-86, Chap 7, Chinese Bob Fedorisko Revised: 98-10-13 14:08 Printed: 98-10-14 10:18 Page 114 of 6 8 õ,*D7 TI-86 XÖU$ÛÒ5........................................................116 nU$ÛÒ5............................................................117 ü Pol ÄU$ÛÅÒ5ãßSü Ò5¹K................................................................119 M1 M2 M3 M4 M5 F1 F2 F3 F4 F5 08pol.SCH TI-86, Chap 8, Chinese Bob Fedorisko Revised: 98-10-13 14:08 Printed: 98-10-14 10:19 Page 115 of 8 116 8 ´ÖU$ÛÒ5 ¾Öõ,*D7 U$Ûß A sin (Bq) XÒ5XäZ ·X6Äß6¬ âèJü A ` B JªÊ ·X6Ä U¢Ò5#)ô8 GRAPH °)ÈVÒÈÝ : Ä U¡ GRAPH °)È Ý6Ä ßü A=8 ` B=2.5 ÊXÒ5È 1 ¢ã#)ݽ Pol ãÄ -m### #"b 2 ßêe<`U$Ûßêe< °)Ä 6& 3 ÄVpÝX±Èª\Ýnêô8Ý ßÄÅ,| r1(q)=8sin(2.5q)Ä (/'/) 8=D2`5&E 4 ¢ GRAPH ZOOM °)ݽ ZSTD Ä r1 ¬ üÒ5#)ÞÄ -g) 5 k·êe<È 4p Ä ' #4-~ 6 ¢ GRAPH ZOOM °)ݽ ZSQR Ä xMin ` xMax ¬¹Ý7BX¨ âaÚ qMax  (/' _Ò5Ä 7 ¬ A ` B XJ¡Ò5Ä &Äg9JªX A ` B Å 08pol.SCH TI-86, Chap 8, Chinese Bob Fedorisko Revised: 98-10-13 14:08 Printed: 98-10-14 10:19 Page 116 of 8 8 ´ÖU$ÛÒ5 117 ¾Cõ,*D7 nU$ÛÒ5X9xânÑDÒ5X9xÌÄ ´n|Æs]Z 5` 6 ´ÖÒ5¹KÄ 8 ´º£ÄU$ÛÒ5âÑDÒ5XÂÖÄ 5 ´ÖÑDÒ øõ,*D71+ Uã#)ÈÝ - m ÄU¬ U$ÛßÈOüg9ßÃBãêêek ·¬£!ݽ Pol Ò5ãÄTI-86 £¡Ò5ãÚÿ±-ßÃã`k·DBÄ GRAPH ÄD7Åi] 5 ´£ÄZ¹ß GRAPH ° )MÖ GRAPH ` FORMT Ä 6 ´£ÄZ¹ß GRAPH ° )MÖ ZOOM à TRACE à DRAW à STGDB à RCGDB à EVAL à STPIC ` RCPIC Ä r(q)= WIND U$Û ß êe< U$Û k· êe< 6 ZOOM TRACE GRAPH 4 MATH DRAW FORMT STGDB RCGDB 4 EVAL STPIC U$Û Ò5¤k °) 08pol.SCH TI-86, Chap 8, Chinese Bob Fedorisko Revised: 98-10-13 14:08 Printed: 98-10-14 10:19 Page 117 of 8 RCPIC 118 8 ´ÖU$ÛÒ5 ,õ,*1È ÷í UU$Ûßêe<Èü Pol Ò5ã (6 &) ߢ GRAPH °)ݽ r(q)=Ä8Zü q ` r Ó6 x ` y êÈüi XU$Ûßêe<°)â Func ãßêe<°)Ô Ä ü8êe<ÈVpY,óÈùÔîg9` 99 þ U$ÛßÈG r1 r99 ÄßX¾¬£n q Ä ü Pol Ò5ã߬xXÒ5 ã »ÄrÅľÄÞEÅ ` ¿ÄßEÅÒ5 ãáÑüb Pol Ò5ãÄ øD7·õ >$ß UU$Ûk·êe<È¢ GRAPH °) (6 ') ݽ WIND Ä Pol Ò5ãâ Func Ò5ãÝÌàXk·¬£È 8Z¹ß¬£Ö ♦ xRes áÑüb Pol Ò5ãÄ ♦ qMin ÃqMax ` qStep Ãüb Pol Ò5ãÄ üÇ{Ò6XD Radian ãßX¬xÄ$ < yMin=L10 à yMax=10 ` yScl=1 YÎZ#)Ä qMin=0 ÛnUüÒ5#)ukX qMax X¬x 2p Ä qMax=6.28318530718 ÛnUüÒ5#)ukXÔâÔþ q qStep X¬x pà24 Ä qStep=.13089969389957 Ûn¢Ôþ q ßÔþ q Xr£ Ôþ q 08pol.SCH TI-86, Chap 8, Chinese Bob Fedorisko Revised: 98-10-13 14:08 Printed: 98-10-14 10:19 Page 118 of 8 8 ´ÖU$ÛÒ5 119 øD7Ã+ DrawLine Ò5ãÔ ¨ DrawDot Ò5ãÈÝ ãXU$ÛÒ5Ä Uü Pol Ò5ãßã#)È¢ GRAPH °) (6 / () ݽ FORMT Ä 5 ´ £ÄZãBÄuà XBÃüb Func à Pol ` Param Ò5ãÈ TI-86 üY, Úÿ£¡ã±,ãBÄü Pol Ò5ãßÈ PolarGC ¹ r ` q X6ãÛ$ÛÈ r ` q nßX¬£Ä ,D7 U¬ ÝnXU$ÛßÈù¢ GRAPH °)ݽ GRAPH à TRACE à EVAL à RCGDB ê ZOOM à MATH à DRAW ê RCPIC ¡0ÄTI-86 Í£þ q uk r Ä¢ qMin qMax ÈÈ h qStep Š⬠£þÄüÒ5¬ ߬£ q à r à x ` y XáÈÄ ô Pol Äõ,*ÅD71+'D7Ôå $Å* ¾Ï|Ûü Pol Ò5X¹0ãâü Func Ò5XÌàÄ ♦ ü RectGC ãßÈÏ|ÛÈ x ` y X×VpÝnZ CoordOn ãÈí x ` y Ä ♦ ü PolarGC ãßÈÏ|ÛÈ x à y à r ` q X×VpÝnZ CoordOn ãÈí r`qÄ 08pol.SCH TI-86, Chap 8, Chinese Bob Fedorisko Revised: 98-10-13 14:08 Printed: 98-10-14 10:19 Page 119 of 8 120 8 ´ÖU$ÛÒ5 Ì õ,*1È UÔ³þÈ¢ GRAPH °)ÄÝ 6 )Åݽ TRACE ijþÛÎü ÔþÝ ßX qMin ØÄ ♦ ü RectGC ãßÈÏ|³þÛÈ q à x ` y ×VpÝnZ CoordOn ãÈí qÃx`yÄ ♦ ü PolarGC ãßÈÏ|³þÛÈ x à y à r ` q ×VpÝnZ CoordOn ãÈí r`qÄ ¿óýÃüb Pol Ò5ß× GÏíáÃüÄ 6 ´ÅÄ UÏ|³þÛ… ÝÖ ¹ qStep r£ê££ßÒ5 "ê! ÔþߺÔþß #ê$ VpÚ³þÛÏÎZÒ5#)XJ¼êi¼Èí#)i¼X$Û»ÁÌh ¬Ä VpÆ£¬ ZÔ£ÆÈíüÏßÔþU$Ûß!Ãü # ` $ !Z£5ÆÄ 08pol.SCH TI-86, Chap 8, Chinese Bob Fedorisko Revised: 98-10-13 14:08 Printed: 98-10-14 10:19 Page 120 of 8 8 ´ÖU$ÛÒ5 SÌ 121 *$u q UÚ³þÛÏ'!ßÞÏãÝX q Èg9¹DÄ'g9 ÔþD+ÊÈüºß ¦ q= ¤Äg9XÍ'!Ò5#)OÝÄ'`äg9âÝ b ¡³þ ÛÄ ü_Ú¬ XÒ5Ä r1=8sin(2.5q) üÇXÒ5ÞZ q à x ` y XȴݽX RectGC Ò5ãÄ 'Á9w+ GRAPH ZOOM X°)MÈ8 ZFIT êÈü Pol Ò5X¹0ãâü Func Ò5XÌàÄ ü Pol Ò5ãßÈ ZFIT ü x ` y øþå×HÒ5#)Ä ý¡0¾E¡ x k·¬£Ä xMin à xMax ` Xscl Å` y k·¬£Ä yMin à yMax ` yScl ÅÈ ZSTO ` ZRCL 8êÈWÀ3E¡ q k·¬£ÄqMin ÃqMax ` qStep ÅÄ 08pol.SCH TI-86, Chap 8, Chinese Bob Fedorisko Revised: 98-10-13 14:08 Printed: 98-10-14 10:19 Page 121 of 8 122 8 ´ÖU$ÛÒ5 GRAPH MATH ÄD7å¯Åi] MATH DIST Jª GRAPH MATH °)M ` 6 ´£ÄXÔ Ä dràdq 6/& DRAW FORMT STGDB RCGDB dyàdx dràdq ARC TANLN ÑDüÔØXDÐDÄp[Å DIST ` ARC ukX±È¦$ÛG6ÞX±Ä dyàdx ` dràdq â RectGC ê PolarGC ã´GÄ üÐDþnXØÈ TANLN Ú¬ Ô5ÈÈuݧpê,| Ans Ä êʾ| q G1È '³þÛþÊÈ GRAPH X°)M EVAL ÍnX q üÒ5ÞÈy·ÝnXU$Û ßÄßcê#)X eval ¨² r XDÄ ôõ,*D7ßÒD GRAPH DRAW °)Mü Pol Ò5X¹0ãâü Func Ò5XÌàÄü Pol Ò5ãßX DRAW Û¸$ÛÛÒ5#)X x ` y $ÛÄ DrInv áÑüb Pol Ò5ãÄ 08pol.SCH TI-86, Chap 8, Chinese Bob Fedorisko Revised: 98-10-13 14:08 Printed: 98-10-14 10:19 Page 122 of 8 9 lk D7 TI-86 XÖDÒ5............................................................124 nDÒ5................................................................125 üDÒ5ãßSüÒ5¹K ..............................128 M1 M2 M3 M4 M5 F1 F2 F3 F4 F5 09para.SCH TI-86, Chap 9, Chinese Bob Fedorisko Revised: 98-10-15 13:58 Printed: 98-10-15 13:59 Page 123 of 8 124 9 ´ÖDÒ5 ¾ÖlkD7 ß6¬ ÔþDßXÒ5ȹߣÄÔþoñóz 30 Gà¦Ãñ¦zâG6 ÄG6Å 25 zã×X² <ÍÄÂã×Ú² î°Û)ʺ۲ î¬Û 1 ¢ã#)ݽ Param ãÄ -m### #""b 2 ßêe<`Dßêe<°)Ī \ÝnÝß`³uÒÄVpÆnÅÄ 6& (/ ' /) 3 nã×X<ÍÊÈ t XÑD xt1 ` yt1 Ä GÖ xt1=tv0cos(q) VÈÖ yt1=tv0sin(q)N1à2(g t2) ¡o DÖ g=9.8 Gঠ2 30 & > D 25 4 ÚVÈÚ£å£n xt2 ` yt2 ¹Ú GÚ£å£n xt3 ` yt3 Ä 0#-g1# -f1#0 5 Ú xt3àyt3 XÒ5 ã ¬ ¼ÄkÅÄ Ú xt2àyt2 ` xt1àyt1 XÒ5 ã ¬ À Ä<ÍÅÄ ./)$ $))$$ $)) ü_Ñ9Z8¡oê XÝoÄÍbñóz v0 `¦z q Èã×X!BÊ ÈXÑDÈÝG`VÈø þÚ£Ä -Œ(& E # 30 - e = D 25 & E T 9`8F2-e I# 09para.SCH TI-86, Chap 9, Chinese Bob Fedorisko Revised: 98-10-15 13:58 Printed: 98-10-15 13:59 Page 124 of 8 9 ´ÖDÒ5 6 g9ß6Xk·¬£Ä tMin=0 tMax=5 tStep=.1 Uõ³² Xã×ÈÚ xt1àyt1 XÒ5 ã ¬ ÁÄ|ÅÄ xMin=L20 xMax=100 xScl=50 yMin=L5 yMax=15 yScl=10 125 -f0#5# ` 1 # a 20 # 100 # 50 # a 5 # 15 # 10 7 B SimulG ` AxesOff Ò5ãÈ ã ×X<Í`å£Úàʬ üÔþÆÙN Ò5#)ÞÄ /(### "b##" b 8 ¬ Ò5Ĭ ¡0àʲ Xã× `¤|XVÈ`GÚ£å£Ä * 9 ³þÒ59kD§pijþ¢ tMin Ø ÔÈÝÊȳþ×X<ÍÄX x < ±× y <¬z× t <ÊÈÄ )" ¾ClkD7 nDÒ5X9xânÑDÒ5X9xOÄ ´n|Æ£s]Z ` 6 ´ÖÒ5¹KÄ ´ºÄDÒ5âÑDÒ5XáàØÄ 09para.SCH TI-86, Chap 9, Chinese Bob Fedorisko Revised: 98-10-15 13:58 Printed: 98-10-15 13:59 Page 125 of 8 5 ´ÖÑDÒ5 126 9 ´ÖDÒ5 ølkD71+ Uã#)ÈÝ - m ÄU¬ DßÈOüg9ßÃBãêêek· ¬£!ݽ Param Ò5ãÄTI-86 üY,£¡Ò5ãÚÿ±-ßÃã`k ·DBÄ GRAPH ÄD7Åi] 5 ´£ÄZß6X GRAPH °)MÖ GRAPH ` FORMT Ä 6 ´£ÄZß6X GRAPH °)MÖ ZOOM à TRACE à DRAW à STGDB à RCGDB à EVAL à STPIC ` RCPIC Ä DÒ5 üXhü¬ cÊÈà¬êßXÒ5Ä E(t)= WIND D ß êe< D k· êe< ,lk1È 6 ZOOM TRACE GRAPH 4 MATH DRAW FORMT STGDB RCGDB 4 EVAL STPIC RCPIC D Ò5¤k °) ÷í UDßêe<Èü Param Ò5ã (6 &) ߢ GRAPH °)ݽ E(t)=Ä8Zü t ` xt Ó6 x ` y à yt Ó6 INSf êÈüi Xßêe<°)â Func ãßêe<° )ÌàÄ ü8êe<ÈVpY,óÈùg9JÔî 99 þ DßX x ` y Ú£ÈG xt1 ` yt1 xt99 ` yt99 Ä£þ Ú£X¾¬£Ñn t Ä x ` y øþÚ£nÔþDßÄO£þßÑn xt ` yt Ä Param ã߬xXÒ5 ã »ÄrÅÄÒ 5 ã ¾ÄÞEÅ` ¿ÄßEÅáÑüb Param ãÄ 09para.SCH TI-86, Chap 9, Chinese Bob Fedorisko Revised: 98-10-15 13:58 Printed: 98-10-15 13:59 Page 126 of 8 9 ´ÖDÒ5 ¡ 127 [S?¡¾lk1È 'DßÝnÊÈ xt ` yt XË (=) ÄU ¬DßXݽÕÈÚÛÏ xt ê yt ÞÈ â¢ßêe<°)ݽ SELCT Ä xt ` yt XÕ ¬Ä Îùlk1È Uü DELf ô8DßÈÚÛÏ xt ê yt ÞÈ â¢ßêe<°)ݽ DELf ÄøþÚ£ Ñô8Ä Uü MEM DELET °)Ä ¡±-üY,Ä øD7·õ 17 ´Åô8DßÈOݽ xt Ú£ÄVpݽ yt Ú£Èß >$ß UDk·êe<È¢ GRAPH °) (6 ') ݽ WIND Ä Param Ò5ãâ Func Ò5ãk·¬£Î Ì àȹ߬£8êÖ ♦ xRes áÑüb Param ãÄ ♦ tMin à tMax ` tStep Ãüb Param ãÄ üÇ{Ò6XD Radian ãX¬xÄ$ < yMin=L10 à yMax=10 ` yScl=1 YÎZ#)Ä tMin=0 ÛnK t tMax X¬x 2p Ä tMax=6.28318530718 Ûn§3 t tStep X¬x pà24 Ä tStep=.13089969389957 Ûn t ¢ÔþßÔþXr£ 09para.SCH TI-86, Chap 9, Chinese Bob Fedorisko Revised: 98-10-15 13:58 Printed: 98-10-15 13:59 Page 127 of 8 128 9 ´ÖDÒ5 øD7Ã+ DrawLine Ò5ãÔ ¨ DrawDot Ò5ãÈÝ ãXDÒ5Ä Uü Param Ò5ãßã#)È¢ GRAPH °) (6 / () ݽ FORMT Ä 5 ´£ÄZãBÄTI-86 üY,Úÿ Func à Pol à Param ` DifEq Ò5ã±-Z ãBÄ ,D7 U¬ ÝnXDßÈùݽ GRAPH à TRACE à EVAL à RCGDB ê ZOOM à MATH à DRAW ê RCPIC ¡0ÄTI-86 £þ t uk x ` y Ä¢ tMin tMax ÈÈh tStep ÅXÈ â¬ £þ x ` y nXÄü¬ Ò5XßȬ£ x à y ` t XÄ ôlkD71+'D7Ôå $Å* ¾Ï|Ûü Param Ò5ßX¹0ãâü Func Ò5ßÌàÄ ♦ ü RectGC ãßÈÏ|ÛÊÈ x ` y XÄVpݽZ CoordOn ãÈí x ` y XÄ ♦ ü PolarGC ãßÈÏ|ÛÊÈ x à y à r ` q X×VpݽZ CoordOn ãÈí r ` q XÄ Ì lk=k UÔ³þÈ¢ GRAPH °) (6 )) ݽ TRACE ijþÔÊȳþÛ!b ÔþÝ nÑDX tMin ØÄ ♦ ü RectGC ãßÈÏ|³þÛÈ x à y ` t X×VpݽZ CoordOn ãÈí t à x ` y XÄ 09para.SCH TI-86, Chap 9, Chinese Bob Fedorisko Revised: 98-10-15 13:58 Printed: 98-10-15 13:59 Page 128 of 8 9 ´ÖDÒ5 ♦ ¿óýÃüb Param Ò5× GÏíáÑÄ 6 ´ÅÄ ü PolarGC ãßÈÏ|³þÛÈ x à y à r Ãq ` t X×VpݽZ CoordOn ãÈí r Ãq ` t XÄ x ` y Äê r ` q ÅX t ukkÄ UÏ|³þÛ… ÝÖ ¹ tStep r£ê££ßÒ5 "ê! ÔþߺÔþß #ê$ VpÚ³þÛÏÎZÒ5#)XJ¼êi¼È#)i¼X$Û»ÁÌh¬êÄVpÆ £¬ ZÔ£ÆÈíüÏßÔþDÑD!Ãü # ` $ !Z£5ÆÄ SÌ Ã¹ü t= ¤Øg9<ãÄ 129 *$u t UÚ³þÛÏ'!ßÞÏ)ÝX t ØÈg9¹DÄ'g9 ÔþD+ÊÈüº ߦ t= ¤Äg9XOÍ'!Ò5#)ÝÄ'`äg9âÝ b ¡³ þÛÄ ü_ÈDßÖ xt1=95t cos 30¡ yt1=95t sin 30¡N16t2 àèÈB AxesOn Ò5ãÄ Ä 124 IX_â8 _ÌÄ) 'Á9w+ 8 ZFIT êÈ GRAPH ZOOM °)Mü Param Ò5X¹0ãâü Func Ò5ÌàÄü Param ãßÈ ZFIT ü x ` y øþå×HÒ5#)Ä 09para.SCH TI-86, Chap 9, Chinese Bob Fedorisko Revised: 98-10-15 13:58 Printed: 98-10-15 13:59 Page 129 of 8 130 9 ´ÖDÒ5 ` y k·¬£Ä yMin à yMax GRAPH ZOOM °)M¾E¡ x k·¬£Ä xMin à xMax ` xScl Å ` yScl ÅÈ ZSTO ` ZRCL 8êÈâøÙ¬E¡ t k·¬£Ä tMin à tMax ` tStep ÅÄ GRAPH MATH ÄD7å¯Åi] MATH DIST Jª GRAPH MATH °)M â 5 ´£ÄXÌàÄ 6/& DRAW FORMT STGDB RCGDB dyàdx dyàdt dxàdt ARC dyàdx ¨² yt ÐD8¹ xt ÐD dyàdt ¨² yt ßGb t XÐD dxàdt ¨² xt ßGb t XÐD 4 TANLN DIST ` ARC ukÎX±È¦$ÛG6ÞX±Ä üÐDþnØÈ TANLN Ú¬ Ô5ÈÈuݧpê,| Ans Ä êʾ t G1È '³þÛþÊÈ GRAPH X°)M EVAL ÍnX t ·Ò5ÝnXU$ÛßÄß cê#)X eval ¨²Gb x ` y DXDÈãVßÖ{xt1(t) yt1(t) xt2(t) xt2(t) ...}Ä ôlkD7ßÒD DRAW °)Mü Param Ò5ßX¹0ãâü Func Ò5ßÌàÄ Param Ò5ßX DRAW Û¸ $ÛÛÒ5#)X x ` y $ÛÄ 09para.SCH TI-86, Chap 9, Chinese Bob Fedorisko Revised: 98-10-15 13:58 Printed: 98-10-15 13:59 Page 130 of 8 10 J 1ÈD7 TI-86 nÚßÒ5........................................................132 g9J·Úß ...................................................139 ü DifEq ÄÚßÅÒ5ãß SüÒ5¹K........................................................144 M1 M2 M3 M4 M5 F1 F2 F3 F4 F5 10diffeq.SCH TI-86, Chap 10, Chinese Bob Fedorisko Revised: 98-10-13 14:12 Printed: 98-10-14 10:21 Page 131 of 20 132 10 ´ÖÚßÒ5 ¾CJ1ÈD7 8 ´` 9 ´ÔbÔþ _×à 10 ´ÚÝ´þÚ ß_Ä nÚßÒ5X9xânÑDÒ5X9xÌÄ ´n|Æ£s]Z 5 ´ÖÑD Ò5` 6 ´ÖÒ5¹KÄ ´º¡ÚßÒ5âÑDÒ5XáàØÄ î È DifEq Ò5ãâJªÒ5ãXáàØübÖ ♦ Oünß!ݽ³ãêy«¬xÄ 133 IÅÄ ♦ VpßõD¬bÔ ÈOÚW@6ËXÔ ßÈ â±,üßêe< Ä 140 I` 142 IÅÄ ♦ 'ݽZ FldOff ³ãâÈOBߣþßXñ5ÊÄ 136 IÅÄ ♦ ݽ`³ãBâÈO¢ GRAPH °)ݽ AXES ÈJg9$ÛHµCêy«¬x Ä 137 IÅÄ øJ1ÈD71+ Uã#)ÈÝ - m ÄU¬ ÚßXÒ5ÈOüBãÃg9ßê êek·¬£!ݽ DifEq Ò5ãÄTI-86 üY,±,£¡Ò5ãXãÃß `k·DBÄ 10diffeq.SCH TI-86, Chap 10, Chinese Bob Fedorisko Revised: 98-10-13 14:12 Printed: 98-10-14 10:21 Page 132 of 20 133 10 ´ÖÚßÒ5 6 GRAPH i] 5 ´£Ä GRAPH °)M Q'(t)= 6 ´£Ä¹ß GRAPH °)MÖ DRAW à ZOOM à TRACE à EVAL à STGDB à RCGDB à STPIC ` RCPIC Ä ß êe< WIND INITC AXES GRAPH 4 FORMT DRAW ZOOM TRACE EXPLR GRAPH Ä 4 Úß k·êe< ñ5Ê êe< $ÛH êe< EVAL STGDB RCGDB STPIC Úß ã#) RCPIC ü¾Ï|Û# øD7Ã+ TI-86 £¡Ò5ã±, ؾXãBÄ Uü DifEq Ò5ãßã#)Èí¢ GRAPH °)Ý ½ FORMT (6 / &)Ä ♦ RK Euler ` SlpFld DirFld FldOff ãBü DifEq Ò 5ãßÝÄ ♦ RectGC PolarGC à DrawLine DrawDot ` SeqG SimulG ãBü DifEq Ò5ãß´Ä ♦ ÝJªXãBâ 5 ´¡XÌàÄ ·©ã RK ü Runge-Kutta ©·Úߨü Euler ·©ãÈBÈózáVW¿ Euler ü Euler ©·Úß×ÔUÛnü tStep ÈXÁ·õDÈük·êe< EStep= ¤·Ó difTol= ¤ 10diffeq.SCH TI-86, Chap 10, Chinese Bob Fedorisko Revised: 98-10-13 14:12 Printed: 98-10-14 10:21 Page 133 of 20 134 10 ´ÖÚßÒ5 ³ã SlpFld Äp[³ÅÚp[³ÏtÔ ß ßXÒ5ÈÒ5X x H t È y HÛnX Qn DirFld Äå³ÅÚå³Ït` ßXÒ5ÈÒ5X x H Qx#È y H Qy# FldOff ÄGÁ³Å¬ ÝÝnÚßXÒ5ÈÒ5X x H t ê Q1 È y H Q1 ê Q2 È Jè´³×OÝßnñ5ÊÄ 136 IÅ ß6X_ZÎ Xp[`å³×ÝþÛnXB`DѬxÄUá _Èá!¬xÈü DifEq Ò5ãßg9ÛnXµCÈ âÝ 6 *Ä $ÛµC±,¬£ GDB ` PIC Ä SlpFld ³ã DirFld ³ã Q'1=t (y'=x) Q'1=Q2 ` Q'2=LQ1 (y"=Ly) o UÚ°)¢Ò5ô8ÈV _ÈÝ :Ä ,J1È ÷í UÚßêe<Èü DifEq Ò5ãß (6 &) ¢ GRAPH °)ݽ Q'(t)=Äi X DifEq ßêe<°)â Func ãXßêe<°)Î ÌàÈ8Zü t ` Q ·Ó x ` y Ä 10diffeq.SCH TI-86, Chap 10, Chinese Bob Fedorisko Revised: 98-10-13 14:12 Printed: 98-10-14 10:21 Page 134 of 20 10 ´ÖÚßÒ5 135 ü8êe<ÈVpÝóXY,ÈÃg9JÔî 9 þÔ ÚßÈG¢ Q'1 Q'9 ÄßÝ;¾¬£ t `à ê Q'9nÄ ü DifEq ßùéüºÔþÚßX¬£È_V Q'2=Q1 ÄáÑü DifEq ßg9DÄ ' TI-86 ukÔþÚßÊÈW¢ Q'1 Ôéüßêe<XÝßÈàáuJݽ ÕV)ÄO¢ Q'1 Ô²Án Q'n ߬£Ä_VÈVp Q'1 ` Q'2 þnÈ©Ò · Q'3 nXßÈuk<Ú¨²íÃÄ TI-86 )ÀÚd£þßÄ_VÈùg9 Q'1=t ` Q'2=t2 J)ÀÚd£þßÄ TI-86 ¾¬ woÝnXJÖÜbÛn$ÛHXßÒ5Ä ♦ DifEq ã߬xXÒ5 ã ¼ÄkÅÄ ♦ ¾ÄÞEÅÿÄßEÅ` ÂÄÅü DifEq Ò5ãß´Ä øD7·õ >$ß UÚßk·êe<È¢ GRAPH °) (6 ') Ý ½ WIND Ä DifEq â Func Ò5ãk·¬£Î ÌàÈ 8ZÖ ♦ xRes ü DifEq ãß´Ä ♦ tMin à tMax à tStep ` tPlot ü DifEq ãßÝÄ ♦ difTol (RK) ` EStep (Euler) ü DifEq ãßÝÄ 10diffeq.SCH TI-86, Chap 10, Chinese Bob Fedorisko Revised: 98-10-13 14:12 Printed: 98-10-14 10:21 Page 135 of 20 136 10 ´ÖÚßÒ5 135 IÒ6Xûz Radian ãßX¬xÄ x ` y XBâ$ÛH¬£Ä 137 IÅÔÈÄ$ < xScl=1 à yMin=L10 à yMax=10 à yScl=1 ` difTol=.001 Äü RK ãÅ ê EStep=1 Äü Euler ãÅYÎZ#)Ä tMin=0 ÛnüÒ5#)YÔukX t tMax ¬x 2p Ä tMax=6.28318530718 ÛnüÒ5#)YÔâukX t tStep ¬x pà24 tStep=.1308969389958 Ûn¢Ôþ t ßÔþ t Xr£ tPlot=0 ÛnÔ¬ difTol=.001 Äü RK ãÅ Ûnù}ݽ·9SûãÈO ‚ 1EL12 EStep=1 Äü Euler ãÅ Ûnü tStep ÈX Euler Á·õDÈOÔþ >0 è 25 XHD XÄ' t $ÛHÊÑ9Å øñ*H ñ5ʵC±,¬ £ GDB ` PIC Ä Uñ5Êêe<È¢ GRAPH °) (6 () ݽ INITC Äüþêe<Èùßêe<X£þÔ ßB t=tMin ÊXñÄ tMin UukX Ôþ t Ä Q[1 Qn XñÄÔã+ üñ5ʬ£<nXÚßÔUg9 ÔþÄ Ã¹ñ5Ê tMin ` Q[n g9<ãÃDêDáÄ'g9DáÊÈDôüÝ b Ã# ê $ âÄ ♦ VpBZ SlpFld ê DirFld ãÈíáÛnñ5ÊÄTI-86 ¨²ÌháÙÿMn· X³Ä ♦ VpBZ FldOff ãÈíOÛnñ5ÊÄ 10diffeq.SCH TI-86, Chap 10, Chinese Bob Fedorisko Revised: 98-10-13 14:12 Printed: 98-10-14 10:21 Page 136 of 20 10 ´ÖÚßÒ5 137 ø,*· U$ÛHêe<Èü DifEq ã (6 )) ߢ GRAPH °)ݽ AXES Ä x= Ú¬£ x H dTime= ÛnÔþÊÈÄrDÅ y= Ú¬£ y H fldRes=ÄÚ|[ÅB DÄ 1 25 Å ü x= ` y= ¤ØÈùg9¾¬£ t ȹ Q à Q'à Qn ê Q'n ÈJ n ‚ 1 è 9 XH DÄVpÚ t Ôþ$ÛHÈJÚ Qn ê Q'n ºÔþ$ÛHÈí¾¬ ±,ü Qn ê Q'n Xß×ᬠßêe<XJªÚß×oßXݽÕÑ9Ä dTime ¾Í X` ßÝȬ£ t ÎüÍhÔ ßXÏãÔþßÄ $ÛHêe<`£þ³ãX¬xüß6Ä'B SlpFld ³ãÊÈ x H t È ¹ AXES: SlpFld êe<á x=t Ä $ÛHµC±,¬£ GDB ` PIC Ä B SlpFld ãÊÖ J1ÈÒ ♦ ♦ B DirFld ãÊÖ B FldOff ãÊÖ , b TI-86 ¬ ß!¬ p[`å³ÈÃ¹Ý b V00Òȹßuݬ · X³Ä VpáÛn$ÛHXßBnñ5ÊÈTI-86 ÚT)¬ ³â06Ä àʳãÝM`xfñ5ÊÄ 10diffeq.SCH TI-86, Chap 10, Chinese Bob Fedorisko Revised: 98-10-13 14:12 Printed: 98-10-14 10:21 Page 137 of 20 138 10 ´ÖÚßÒ5 $ß fldPic ³uÒ`#)¬Òá±, ¬£ fldPic Ä ' TI-86 ¬ Ä ³ÊÈWÚ³`ÝÛÃ$ÛHêÛ!BµC±,YB¬£ fldPic ¹ß¡0áÈ fldPic Ö ♦ Ú·©ã¢ RK Û6 Euler ê¢ Euler Û6 RK ♦ g9êêeÏãñ5ʬ£XÄ¢ Q[1 Q[9 Å ♦ êe difTol à EStep à tMin à tMax à tStep ê tPlot X ♦ ¬Ò5 㠹ߡ0È fldPic Ö ♦ êeßêe<Xß ♦ $ÛH¡Èêe dTime êêe fldRes ♦ Sü GRAPH ZOOM °)M ♦ ¬ãBàá·©ã ♦ êe xMin à xMax à xScl à yMin à yMax ê yScl X ,D7 U¬ ÚßÈù¢ GRAPH °)ݽ GRAPH à TRACE à EVAL ê STGDB Èê DRAW à ZOOM ê STPIC ¡0ÄTI-86 ¢ tMin tMax ·£þßÄVp t á$ÛHÈí¢ tPlot Ô ¬ £þ×úí¢ tMin Ô¬ Äü¬ Ò5X߬£ x à y à t ` Qn ÈÄ tStep E¡³þXÚ|[`Ò5êÈáE¡³þXzÄ tStep án·X9Sûã× Sü RK k© (Runge-Kutta 2-3) n9SûãÄVp x H t ÈB tStep<(tMax N tMin)à126 Úrt¬ ÊÈÈàártzÄ 10diffeq.SCH TI-86, Chap 10, Chinese Bob Fedorisko Revised: 98-10-13 14:12 Printed: 98-10-14 10:21 Page 138 of 20 10 ´ÖÚßÒ5 139 R@GJ1È ü Func Ò5ãßÈ x ¾¬£È y ߬£ÄS! TI-86 ÞX Func ß` DifEq ßÈXUÈü DifEq Ò5ãß t ¾¬£È Q'n ߬£Ä´8ÈüÚßêe <g9ßÊÈOÚW< t ` Q'n X6ãÄ _VÈU<Ô Úß y'=x2 ÈíUü t2 ·Ó x2 Èü Q'1 ·Ó y'È <g9 Q'1=t2 Ä ô SlpFld Ã+Ò ü_ÈÔÆB¬x k·¬£Ä 1 ã#)JB DifEq Ò5ãÄ -m### #"""b 2 ã#)JB SlpFld ³ãÄ 6/ ####b 3 ßêe ÛÅ l Q¸ fË 8 ' È× b ( CTL DispG INSc DispT 4 ClTbl Get Send 4 " Outpt InpSt UÙV)üßcSü PRGM IàO °)MX_ÈËÙ 16prog.SCH TI-86, Chap 16, Chinese Bob Fedorisko Revised: 98-10-15 15:14 Printed: 98-10-15 15:14 Page 215 of 16 getKy A Z ×Ä ClLCD 216 16 ´Ößcu Input '!Ò5ÈJSü¾Ï|Û Input variable V0ßcÈ ? ¤È Vpü Input ê Prompt ¤ Øg9<ã0¬£XÈ íukJ,|<ãÄ Input promptString,variable Input "string",variable V0ßcÈ promptString ê string ÄÔî 21 þ+úÅ0¤ È,|g9¬£ variable Input "CBLGET",variable uü TI-86 ÞÔQSü Get( Q¸ÈÃSü Input ¢ CBL à CBR ê TI-86ÄTI-85 PÅy ¬£ variable Íb Input ` Prompt ÈYB ¬£V y1 ` r1 áÃ0¬£Ä Prompt variableA ã,variableB,variableC,...ä ¹ ? £þ¬£ 9¤g9¹¬£ X Disp #) Disp valueA,valueB,... £þ value Disp variableA,variableB,... ±,ü£þ¬£ X Disp "textA","textB",... ü'! DispG '!Ò5 DispT '!¤k 0 :Disp A :Goto TOP U6ÄÅþßcÈÝ ^È âÝ *Ä 16prog.SCH TI-86, Chap 16, Chinese Bob Fedorisko Revised: 98-10-15 15:14 Printed: 98-10-15 15:14 Page 217 of 16 218 16 ´Ößcu PRGM CTL ÄÈ<Åi] PAGE$ PAGE# If Then IàO Else 8 ' È× b ) CTL For INSc End 4 While Repea Menu Lbl Goto 4 IS> DS< Pause Retur Stop 4 DelVa GrStl LCust UÙV)üßcSü PRGM CTL °)MX_ÈËÙ If à While ` Repeat ۸à ¹ +Ä For( ~à +Ä A Z ×Ä If condition Vp5Ê condition Äuk§p 0 ÅÈíÇßÔþßcQ¸× Vp5Ê condition óÄuk§p2ÊÅÈßc»Á; ßÔ 5Q¸ Then ³ü If âÈVp5Ê condition óí; Else ³ü If ` Then âÈVp5Ê condition í; ÔQ¸ For(variable,begin,end ã,stepä) ¬£¢K begin ÔȹÃÝXrD9S step È¡áÔQ¸È ¬£ variable > end ׬x9S step 1 End Û«ÔßcQ¸X§3× For( à While à Repeat ` Else O ¹ End §3× Then uÝÌGX Else Û¸Ê3O¹ End §3 While condition '5Ê condition óÊÈ¡áÔQ¸×' While Û¸ÊÈ ©5Ê condition ×î n5Ê condition X<ãÔþGÏ ©Ä 3 ´Å Repeat condition ¡áÔÛ¸È5Ê condition ó×' End ۸ʩ5Ê condition 16prog.SCH TI-86, Chap 16, Chinese Bob Fedorisko Revised: 98-10-15 15:14 Printed: 98-10-15 15:14 Page 218 of 16 ÔQ¸ 16 ´Ößcu 219 Menu(item#,"title1", label1ã,item#, "title2",label2,...ä) '¢°) & * ݽ¹Û¸ÊÈWüßcBÚ×' ¹Û¸ÊÈ Ôþ°)È°)Ôî 3 þÄÔî 15 þÛl titles Å×'ݽÔþÛl title ÊÈßc; ÚÛl title ·< XÛ label × item# Ôþ ‚1 è 15 XHDÈÛnÛl title X °)!B×Ûl title Ôþ[ ÈSz 1 8 þ+úÄü°) ÃÑýmÅ Lbl label ßcQ¸Ú!ÔþÛ label × label +¡ÔX 1 8 þ+ú SX Goto label @Ï{ IS>(variable,value) ¬£ variable t 1 ×¹§p > value ÈíÇßÔQ¸×¹§p value Èí; ßÔ5Q¸×¬£ variable áÑYB¬£ DS<(variable,value) ¬£ variable £ 1 ×¹§p < value ÈíÇßÔ5Q¸×¹§p ‚ value Èí; ßÔ5Q¸×¬£ variable áÑYB¬£ Pause 6ßc¹Ñ¹§pÈÙÀXÒ5ê¤k<×U»ÁßcÈ íÝ b Pause value ü#)ÞD value ¹Ñ®|WûXÈVDÃå£ ê½ ×U»Á; ÈÝ b Return ÔÎ$ßcÄ 224 IÅJ¨²×üßcÈGSü +~Y¼× üßcÈÑÚ06ßcJ¨²#)Ä£þ$ßc; `äâÝ ÔdÿX Return ÈÔÎ$ßcJ¨²×üßcÅ Stop 06ßc¤ DelVar(variable) ¢Y,ô8¬£ variable Ä8ßcáêÅ`WXY ü label ÛXßcÚ J¨²#) 16prog.SCH TI-86, Chap 16, Chinese Bob Fedorisko Revised: 98-10-15 15:14 Printed: 98-10-15 15:14 Page 219 of 16 220 16 ´Ößcu GrStl(function#,graphStyle#) ÛnÑDXÒ5 ãÈ ÑDü function# <È Ò5 ãü graphStyle# <× function# ߬£XD+¼ÚÈVü y5 X 5 × graphStyle# Ôþ ‚ 1 è 7 XHDÈJ 1 = » ÄrÅà 2 = ¼ ÄkÅà 3 = ¾ ÄÞEÅà 4 = ¿ ÄßEÅà 5 = À Ä<ÍÅà 6 = Á Ä|Å` 7 =  ÄÅ LCust(item#,"title" ã,item#,"title",...ä) ×ÎÄnÅTI-86 n °)ȹ°)üÝ 9Ê× item# Ôþ ‚ 1 è 15 XHD× title Ôþ 1 8 þ+úSX+úÄü °)ÃÑýmÅ RØr ¨#)zSXQ¸ ¾|ü ßÔ ÔØ»ÁÄ ÃüQ¸ Þg9Ï)Û¸ê<ãȾUWÀÑü#)Þ; Äüßcêe<È£þ XQ¸ fËÔÄUü)þQ¸ Þg9î5Û¸ê<ãÈüfËÚWÀÚhÄ Ý b ÈÚÛÏßÔXQ¸ ÄÝ # íáÑÏßÔXQ¸ Ý $ ¨²ÆÝXQ¸ êeWÀÄ ÄáÈÃî È ÷í¦|i][·õ Ý CATALOG Müßcêe <ÝÄ TI-86 °)`#)üßcêe<ʬêXÄÍßc´X°)MáÎü°)ÄÍ ßc´X°)ÈV LINK °)ê MEM °)Èí áÄ '¢¤þ#)ÄVãêÒ5ã#)ÅݽBÊÈÝBlQ¸ 16prog.SCH TI-86, Chap 16, Chinese Bob Fedorisko Revised: 98-10-15 15:14 Printed: 98-10-15 15:14 Page 220 of 16 ÛØÄ 16 ´Ößcu 221 î üêe<Ú±,Ôo¬£ÈVk·¬£Èo¬£äßcçü°)ÞXMÈ V GRAPH WIND °)Ä'ݽWÀÊÈWÀlQ¸ ÞÛü!BÄ årÈ UüV0â»Á; ßcÈ íÝ b Ä 1 lßcá#)ÞÄêÙ¢ PRGM NAMES °) (8 &) ݽWÈêg9äßcáX +úÄ 2 Ý b ÄßcÔ¤ Ä £þ§pÑÈÞõ§p¬£ Ans Ä 1 ´ÅÄTI-86 üßc¤ ÊyíÃÄßc; XQ¸áÈÞõg9,|³ ENTRY Ä 1 ´ÅÄ ß6X_ßcâWü TI-86 #)ÞXÔ ÄßcÖ ♦ üÒ5k·ÈîukÑDÃÑDXÔ ÐD`` ÐDüÈhØXÈïÎÔþ < ♦ ¹Ý¡áàXÒ5 ãÑDJÐDXÒ5ȳþÛÈJV0ßc¹Ñ ³þÑD 16prog.SCH TI-86, Chap 16, Chinese Bob Fedorisko Revised: 98-10-15 15:14 Printed: 98-10-15 15:14 Page 221 of 16 222 16 ´Ößcu PROGRAM:FUNCTABL :Func:Fix 2:FnOff:PlO ff :y1=.6 x cos x :ClLCD :Eq4St(y1,STRING) :Outpt(1,1,"y1=") :Outpt(1,4,STRING) :Outpt(8,1,"PRESS ENT ER") :Pause :ClLCD :y2=der1(y1,x,x) :y3=der2(y1,x,x) :DispT :GrStl(1,1):GrStl(2,2 ):GrStl(3,7) :2¶xRes :ZTrig :Trace ßcá BÒ5`¯ ãÄã#)Å×GÁÑDÄ GRAPH VARS °)Å`³uÒÄ STAT PLOT °)Å nÑDÄÁ¹Å Ù8#)Ä PRGM IàO °)Å Ú y1 @6+ú¬£ STRING Ä STRNG °)Å ü 1 `ë 1 Ä PRGM IàO °)ÅØ y1= ü 1 `ë 4 Ä PRGM IàO °)Åر, STRING X+ú ü 8 `ë 1 Ä PRGM IàO °)ÅØ PRESS ENTER V0ßcÄ PRGM CTL °)Å Ù8#)Ä PRGM IàO °)Å ü y1 XÔ ÐDn y2 Ä CALC °)Å ü y1 X` ÐDn y3 Ä CALC °)Å ¤k<Ä PRGM IàO °)Å B y1 à y2 ` y3 XÒ5 ãÄ PRGM CTL °)Å Ú 2 ±,k·¬£ xRes Ä GRAPH WIND °)Å B³k·¬£Ä GRAPH ZOOM °)Å Ò5ȳþÛJV0Ä GRAPH °)Å ¦åÈ Ý ^ßcÄ ERROR 06 BREAK °)Ä ♦ ݽ GOTO (&)ÈüXßcêe<Ä ♦ ݽ QUIT (*)Ȩ²#)Ä 16prog.SCH TI-86, Chap 16, Chinese Bob Fedorisko Revised: 98-10-15 15:14 Printed: 98-10-15 15:14 Page 222 of 16 16 ´Ößcu 223 'È ¯@[ÎùÈ ¹U¹úÝóXY,ÃübÇg9êßQXßcÈí¹Y,#)Ä- ™ &× 17 ´ÅĹUrtÃüY,È×%¢Y,ô8ÝXMêDBO_Ä 17 ´ÅÄ ÷È 'êm`ßcâÈÃüßcêe<WÈJêeÏ)Q¸ Ä ßcêe<á $ üb< Q¸ YÎZ#)Ä 1 ßcêe< (8 ')ÄàÊ PRGM NAMES °)Ä 2 g9UêeßcXá+Äê¢ PRGM NAMES °)ݽÈêg9äßcáX+úÄ 3 êeßcQ¸ ♦ ♦ ♦ Ä Ï|ÛÜÖ!BÈ âô8à mê¦9+úÄ Ý : Ù8HþQ¸ È!ÐfË8êÈ âg9XßcQ¸Ä ݽßcêe<°)M INSc (*) ` DELc (/ &) ¦9êô8Q¸ 16prog.SCH TI-86, Chap 16, Chinese Bob Fedorisko Revised: 98-10-15 15:14 Printed: 98-10-15 15:14 Page 223 of 16 Ä 224 16 ´Ößcu Èȯ ÈÈ ü TI-86 ÈÏ)±,XßcÑÑJªßc'0$ßc×üÄüßcêe<ÈüQ¸ g9$ßcáÄ ♦ Ý 8 PRGM NAMES °)È âݽßcáÄ ♦ Süûm+¡`ãm+¡g9äßcáX+úÄ Vp×üßcü¤ ÊßcáÈí; XßÔ5Q¸$ßc Ô5Q¸Ä'ü$ß cXÿ Return Äêdÿ Return ÅÊÈW¨²×üßcXßÔ5Q¸Ä ×üßc g9àgÎ $ßc üb Goto ` Lbl Û¸XÛ label ¾üJüXßcÝüÄüÔþßcXÛ label áÑ ºÔþßcÿÄáÑü Goto ÇJªßcXÛ label Ä 16prog.SCH TI-86, Chap 16, Chinese Bob Fedorisko Revised: 98-10-15 15:14 Printed: 98-10-15 15:14 Page 224 of 16 16 ´Ößcu !ôÈÈu 225 ÈÈ 1 üßcêe<XêÆ,üXßcÄ 2 ÚÛÏUËñßcXQ¸ 3 Rcl ¤ (- –)Ä 4 g9UËñXßcáÄê¢ PRGM NAMES °)ݽÈêg9äßcáX+úÄ ÞÄ 5 Ý b ÄËñßcXY¦9¹ßcXÛØÄ ô]ÈȦ'ÞÎù$ß ¹UüßcYSü¬£Èàüßc¤ §3âáaÔUWÈ íÃüßcSü DelVar( ¢Y,ô8þ¬£Ä ÇXßcSü¬£ A ` B 0uD<È ô8WÀÄ årÏ â¢Y, :3¶B :For (A,1,100,1) :B+A¶B :End :Disp A :Disp B :DelVar(A) :DelVar(B) «ÔÈ êÁÔßcÔ¡ßcÈà ´¡XÔ ßc̨ÈWX¤ óz¿È{ uk $ßÅ·õ '¢ LINK SEND °) (- o & / / () ݽ WIND È SEND WIND #)Ä SEND WIND #)XM< k·¬£ÃãB` TI-86 Ò5ã ZRCL Äü ïÎ ýÅXÝÒ5#)DBÄÇ{X#)<Æݽ Func ` DifEq Ò5ãXÒ5#)DBÄ SEND WIND Ä Func ݽ¥Õ Func Ò5ãXk·¬£`ãB 18link.SCH TI-86, Chap 18, Chinese Bob Fedorisko Revised: 98-10-14 15:10 Printed: 98-10-14 15:10 Page 238 of 10 18 ´ÖTI-86 îÒy Pol ݽ¥Õ Pol Ò5ãXk·¬£`ãB Param ݽ¥Õ Param Ò5ãXk·¬£`ãB DifEq ݽ¥Õ DifEq Ò5ãXk·¬£Ã difTol Ã$ÛHB`ãB ZRCL ݽ¥Õü 239 ïÎýXk·¬£`ÏããXãB U`äݽ¬£XôÕÈíSJª)y ݽ XMIT Ä DBôÕÄVßÅÈ â¢Y,ÛÑ°) (&) $ßu TI-85 ݽ¬£¥Õ TI-85 X9xâݽ¬£¥Õ TI-86 X9xÌàÄáÈ LINK SND85 °)X M¨ LINK SEND °)XåÄ TI-86 DÃå£`½ X£îb TI-85Ĺ¥Õ TI-85 XDÃå£ê½ XôY Z TI-85 X£ÈíY TI-85 £XôþÄ LINK SND85 Äkãu TI-85Åi] MATRX LIST VECTR REAL -o( CPLX 4 CONS 18link.SCH TI-86, Chap 18, Chinese Bob Fedorisko Revised: 98-10-14 15:10 Printed: 98-10-14 15:10 Page 239 of 10 PIC STRNG 240 18 ´ÖTI-86 îÒy ðø{Cøø U} PC y DBÈË× TI-GRAPH LINK Û+Ä U} TI-86 ê TI-85 y DBôÕÈí¢ LINK °) (o ') ݽ RECV Ä Waiting µC`Û<Äuk <ÆÛy ôÕMÄ Uª\y ãÈàáy Ï)MÈíÝ ^Ä' LINK TRANSMISSION ERROR µCÊÈ ¢°) (&) ݽ EXIT Ä LINK °)Ä kã ü¥Õ)ÞݽQDBO_Èèy )ÆÛy DBâÈùÔDBôÕÄ UÔôÕÈí¢¥Õuk (1à3) and N(2à3) :Then :.5(.5+X)¶X :.5(1+Y)¶Y :End :If N>(2à3) :Then :.5(1+X)¶X :.5Y¶Y :End :PtOn(X,Y) :End :StPic TRI RcPic TRI 9×üJ¹Ò6Ä 19apps.SCH TI-86, Chap 19, Chinese Bob Fedorisko Revised: 98-10-15 15:17 Printed: 98-10-15 15:17 Page 260 of 18 20 A u Z =k [l TI-86 ¿ó¹Rn!<............................................................262 ¤kúÝ+¡Ncfë ...............................................266 M1 M2 M3 M4 M5 F1 F2 F3 F4 F5 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-15 15:27 Printed: 98-10-15 15:27 Page 261 of 118 262 20 ´Ö A Z ÑD`Û¸× P¥J¾¡í V¹sÑ6ãëÎZ TI-86 ÑD`Û¸¹WÀü ´X£ÄüXIËÄ Dp Axes( ............... AxesOff ............ AxesOn ............ Circl( ................ ClDrw ............... CoordOff .......... CoordOn .......... DifEq................ DirFld ............... DrawDot ........... DrawF .............. DrawLine .......... DrEqu( ............. 271 271 271 273 273 275 275 281 282 285 286 286 287 DrInv ................ 287 dxDer1 ............. 288 dxNDer ............. 288 FldOff............... 295 FnOff ............... 296 FnOn ................ 297 Func ................ 299 GridOff ............. 301 GridOn ............. 302 GrStl( ............... 302 Horiz ................ 304 LabelOff ........... 310 LabelOn ........... 310 Line( ................ 314 Param .............. 333 Pol ................... 336 PolarGC ........... 336 PtChg( .............. 338 PtOff( ............... 338 PtOn( ............... 338 PxChg( ............. 340 PxOff( .............. 340 PxOn( ............... 340 PxTest(............. 340 RcGDB ............. 343 RcPic ............... 343 RectGC ............ 344 SeqG ................ 351 Shade(.............. 352 SimulG ............. 354 SlpFld .............. 358 StGDB .............. 361 StPic ................ 362 TanLn(.............. 366 Text( ................ 366 Trace................ 367 Vert .................. 369 ZData ............... 371 ZDecm.............. 372 ZFit .................. 373 ZIn ................... 373 ZInt .................. 374 ZOut ................. 375 ZPrev ............... 375 ZRcl ................. 376 ZSqr ................. 376 ZStd ................. 377 ZTrig ................ 378 SetLEdit ........... 351 sortA ................ 359 sortD ................ 359 Sortx ................ 359 Sorty ................ 359 sum.................. 364 vc4li.................. 369 k aug( ................. 270 cSum( .............. 278 Deltalst(............ 279 dimL ................ 282 ¶dimL .............. 282 Fill( .................. 295 Form( ............... 298 Dg9Ö{ } ..... 316 li4vc.................. 316 prod ................. 338 Select( .............. 350 seq( ................. 351 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-15 15:27 Printed: 98-10-15 15:27 Page 262 of 118 20 ´Ö A Z ÑD`Û¸× 263 k§Tk[éJ abs .................. 267 tÖ+ ................ 267 and .................. 268 angle................ 269 Ans .................. 269 arc( .................. 269 Ö=............. 270 Ü .................... 271 Bin ................... 272 4Bin.................. 272 ClrEnt .............. 273 ClTbl ................ 273 conj ................. 275 cos .................. 276 cosL1 ................ 276 cosh ................ 277 coshL1 .............. 277 Þ .................... 278 Dec .................. 278 4Dec ................. 279 Degree ............. 279 zg9Ö¡ .......... 279 der1( ................ 280 der2( ................ 280 8Ö / ................ 284 DMS g9Ö' ...... 285 4DMS ................ 285 dxDer1 ............. 288 dxNDer ............. 288 e^ .................... 288 Eng .................. 290 Eq4St( .............. 290 ÌÖ=............. 290 bÖ== ........... 291 Euler ................ 291 eval .................. 291 evalF( ............... 292 ÛDÖ E ........... 292 ,Ö!.............. 294 Fix ................... 295 Float ................ 295 fMax( ................ 296 fMin( ................ 296 fnInt( ................ 296 fPart ................. 298 4Frac ................ 298 gcd( ................. 299 ûbÖ>............. 300 ûbêbÖ‚ ... 301 ß .................... 302 Hex .................. 302 4Hex ................. 303 imag................. 306 int .................... 308 inter( ................ 309 ÚÖL1 ............ 309 iPart ................. 309 lcm( ................. 311 ãbÖ< ............. 312 ãbêbÖ ... 312 ln .................... 316 log ................... 318 max(................. 319 min( ................. 320 mod( ................ 320 ,Ö¹................ 321 nCr .................. 322 nDer( ................ 323 óËÖL ............. 323 Normal ............. 324 not ................... 325 ábÖƒ ......... 326 nPr ................... 326 Ý .................... 326 Oct ................... 327 4Oct.................. 327 or .................... 328 RÚDÖ% ......... 334 pEval(............... 334 4Pol .................. 336 PolarC .............. 336 U$ÛáDÖ ... 336 poly ................. 337 Ö^ ................ 337 10 XÖ 10^ .... 337 Radian.............. 341 ûzg9 r .......... 341 real .................. 343 4Rec ................. 343 RectC ............... 344 RK ................... 345 Ö x‡ .............. 346 rotL .................. 347 rotR ................. 347 round( .............. 348 Sci ................... 349 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-15 15:27 Printed: 98-10-15 15:27 Page 263 of 118 shftL ................ 353 shftR ................ 353 sign.................. 354 simult( .............. 354 sin ................... 355 sinL1 ................. 355 sinh.................. 356 sinhL1 ............... 356 Solver( ............. 358 GÖ 2............. 360 G Ö‡ ......... 360 St4Eq( ............... 361 ,| ¬£ ¶ ........... 362 £ÖN ................ 363 tan ................... 364 tanL1 ................. 365 tanh ................. 365 tanhL1 ............... 365 xor ................... 370 264 20 ´Ö A Z ÑD`Û¸× Þk aug( .................. 270 cnorm ............... 273 cond ................. 274 det.................... 281 dim ................... 281 ¶dim ................ 281 eigVc ................ 289 eigVl................. 289 Fill( .................. 295 ident................. 304 LU(................... 318 ½ g9Ö[ ]...... 319 mRAdd( ............ 321 multR( .............. 322 norm ................ 323 rAdd( ................340 randM( ..............342 ref.....................344 rnorm ...............346 rref ...................348 rSwap( .............. 348 @BÖ T ............. 367 Input .................307 IS>( ...................310 Lbl ....................311 LCust( ...............311 Menu( ...............320 Outpt( ...............329 Pause ...............333 Prompt ............. 338 Repeat .............. 345 Return .............. 345 Send(................ 350 Stop ................. 362 Then ................. 366 While ................ 369 randInt( .............342 randM( ..............342 randNorm(.........342 Scatter ..............349 Select( ..............350 SetLEdit ............351 ShwSt ...............354 SinR ................. 357 Sortx ................ 359 Sorty ................ 359 StReg( .............. 362 TwoVar ............. 368 xyline ............... 370 È Asm( ................ 269 AsmComp( ........ 270 AsmPrgm.......... 270 CILCD ............... 273 DelVar( ............. 280 Disp.................. 283 DispG ............... 283 DispT ............... 284 DS<( ................. 288 Else .................. 290 End .................. 290 ÌÖ= ............. 290 bÖ== ........... 291 For( .................. 297 Get(.................. 299 getKy ............... 300 Goto ................ 300 IAsk ................. 304 IAuto ................ 304 If .................... 305 InpSt ................ 307 ; Box .................. 272 ExpR ................ 293 fcstx ................. 294 fcsty ................. 294 Hist .................. 303 LgstR ............... 313 LinR ................. 315 LnR .................. 317 MBox................ 319 OneVar ............. 327 P2Reg .............. 330 P3Reg .............. 331 P4Reg .............. 332 PlOff................. 334 PlOn ................ 334 Plot1( ............... 335 Plot2( ............... 335 Plot3( ............... 335 PwrR ................ 339 rand ................. 341 randBin( ........... 341 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-15 15:27 Printed: 98-10-15 15:27 Page 264 of 118 20 ´Ö A Z ÑD`Û¸× 265 o ÜJÖ+ ............. 274 Eq4St( ............... 290 lngth ................ 316 St4Eq( .............. 361 +úg9Ö" .....363 sub( .................. 363 4Sph .................360 SphereV ............360 unitV .................368 vc4li ..................369 å£g9Ö[ ] ...... 369 6ß cnorm ............... 273 cross( ............... 277 4Cyl .................. 278 CylV ................. 278 dim .................. 281 ¶dim ................ 281 dot( .................. 285 Fill( .................. 295 li4vc ................. 316 norm ................ 323 RectV ............... 344 rnorm ............... 346 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-15 15:27 Printed: 98-10-15 15:27 Page 265 of 118 266 20 ´Ö A Z ÑD`Û¸× å¯o ò]ð VXݤkúÑÙÿü CATALOG Ä2+¡X¤kúÄ_V +È! ` >Åëü CATALOG XÿÄáÈü A Z ×Èo¤kú BWÀXË+¡Nc¯ fëXÄ_V t©È ,`ûbÅÄ î ùSü CATALOG ݽÔþ¤kúÈÚWl#)Þêßcêe ê ¨²¦z angle ê<ã expression X-úÈJ angle ê expression ùrDÈ3ùáDÄ ü Radian ¦zãßÖ cos p/2 b cos (p/2) b cos 45¡ b 0 .707106781187 B'!X¦zãȦzù·zêûzÄüÏ) õãßÈ¢ MATH ANGLE °)ÈùÚÿü ¡ê r Ûú ÛnÚ¦z<zêûzÄ ü Degree ¦zãßÖ cos 45 b cos (p/2)r b .707106781187 0 cos angle cos (expression) cos list ¨²ÔþDÈJ£þôD list ÌhôXúÄ cos squareMatrix squareMatrix áÑÝ ¡áXMU cosL1 -| L.5 ü Radian ¦zãßÖ cos {0,p/2,p} b {1 0 L1} ü Degree ¦zãßÖ cos {0,60,90} b {1 .5 0} ¨²Ôþ ÈW squareMatrix X½ -úĽ -úÍhbü{Dê Cayley-Hamilton Theorem ukkX§pÄJ2 T)XukØôX-úÄ cosL1 number ê cosL1 (expression) ¨² number ê expression X¡-úÈJ number ê expression ùrDÈ3ùáDÄ cosL1 list ¨²ÔþDÈJ£þôD list ÌhXô X¡-úÄ 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-15 15:27 Printed: 98-10-15 15:27 Page 276 of 118 ü Radian ¦zãßÖ cosL1 .5 b 1.0471975512 ü Degree ¦zãßÖ cosL1 1 b 0 ü Radian ¦zãßÖ cosL1 {0,.5} b {1.57079632679,1.047… 20 ´Ö A Z ÑD`Û¸× cosh MATH HYP °) cosh number ê cosh (expression) ¨²ÔþDÈ<£þôD list ÌhôX Æ-úÄ MATH HYP °) coshL1 number ê cosL1 (expression) ¨²ÔþDÈJ£þôD list ÌhôX¡ Æ-úÄ VECTR MATH °) cosh {0,1.2} b {1 1.81065556732} coshL1 1 b 0 ¨² number ê expression X¡ Æ-úÈJ number ê expression ùrDÈ3ùáDÄ coshL1 list cross( 1.81065556732 ¨² number ê expression X Æ-úÈJ number ê expression ùrDÈ3ùáDÄ cosh list coshL1 cosh 1.2 b 277 cross(vectorA,vectorB) ¨²øþrDêáDå£Xå£ÃÈ_VÖ cross([a,b,c],[d,e,f]) = [bfNce cdNaf aeNbd] øþå£OÝÌàXÈDÄêÙ 2 þôÈêÙ 3 þ ôÅÄ`ÈXå£'0ÝÈå£È Ýþô 0 Ä 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-15 15:27 Printed: 98-10-15 15:27 Page 277 of 118 coshL1 {1,2.1,3} b {0 1.37285914424 1.7… cross([1,2,3],[4,5,6]) b [L3 6 L3] cross([1,2],[3,4]) b [0 0 L2] 278 20 ´Ö A Z ÑD`Û¸× cSum( cSum(list) ¨²D list ¢ Ã`Ä LIST OPS °) 4Cyl vector 4Cyl ¹Å66ãÈ[rq z] Ôþ 2 ê 3 ôrå£ vector X§pÈGSãJþBÅ6 (CylV)Ä VECTR OPS °) CylV CylV BÅ6å£$Ûã ( [rq z] )Ä † ã#) Þ ÔþôÔXØrDêáDôX number Þ ´üw¡D ¯ DÄ BASE TYPE °) Dec † ã#) cSum({1,2,3,4}) b {1 3 6 10} {10,20,30}¶L1 b cSum(L1) b {10 20 30} {10 30 60} [L2,0]4Cyl b [23.14159265359 0] [L2,0,1]4Cyl b [23.14159265359 1] ü CylV å£$Ûã` Radian ¦zãßÖ [3,4,5] b [5.927295218002 5] ü Bin D ãBßÈÑÚrD number < ãßÖ 10Þ b 10Þ+10 b ü Dec D Dec B¯ D ãÄ´ü)¡D ãßÈ¢ BASE TYPE °)ÑùÚÿü ÜÃÞÃß ê Ý ÛúÚÌhX D<`¯ ï ÃA¯ ê?¯ DÄ 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-15 15:27 Printed: 98-10-15 15:27 Page 278 of 118 ãßÖ 10+10Ü+Úß+10Ý b 1010Ü 1100Ü 35 20 ´Ö A Z ÑD`Û¸× 4Dec BASE CONV °) ü Hex D ãßÖ 2¹Ú b Ans4Dec b number 4Dec list 4Dec matrix 4Dec vector 4Dec ¨²rDêáDDX¯ Degree Degree B¦zXz<ãÄ † ã#) zg9Ö¡ ËÄ number ¡ ê (expression) ¡ ´üw¡¦zãBßÈÑÚrD number ê<ã expression <zÄ MATH ANGLE °) list ¡ ÚD list X£þôüz9<Ä Deltalst( LIST OPS °) Ä Deltal ü°)ÞÅ Deltalst(list) ¨²ÔþDȹDÙÿD list ÌrDêáD ôÂÄGD Ôþô list X Ôþô£ list X `þôÈ `þô list X `þ ô£ list X ÝþôV8O|ÄkX§pD ¨ list åÔþôÄ 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-15 15:27 Printed: 98-10-15 15:27 Page 279 of 118 279 1Ùß 30Þ {Õ,Ö,×,Ø,Ù}4Dec b {10Þ 11Þ 12Þ 13Þ 14Þ} ü Degree ¦zãßÖ sin 90 b sin (p/2) b 1 .027412133592 ü Radian ¦zãßÖ cos 90 b cos 90¡ b L.448073616129 0 cos {45,90,180}¡ b {.707106781187 0 L1} Deltalst({20,30,45,70}) b {10 15 25} 280 20 ´Ö A Z ÑD`Û¸× DelVar( ‡ ßcêe< CTL °) Ä DelVa ü°)ÞÅ der1( CALC °) DelVar(variable) ¢Y,ô8ÛnXü ïά£ variable Ä áÑSü DelVar( 9ô8ßc¬£êYB¬£Ä der1(expression,variable,value) 2¶A b 2 16 (A+2)2 b DelVar(A) b Done ERROR 14 UNDEFINED (A+2)2 b der1(x^3,x,5) b 75 3¶x b der1(x^3,x) b 3 27 ¨²<ã expression ü¬£ variable rDêáD value ÊXÔ ÐDÄ der1(expression,variable) Sü¬£ variable X'!Ä der1(expression,variable,list) der1(x^3,x,{5,3}) b {75 27} ¨²ÔþDȹDÙÿü list ôÛnØ XÔ ÐDÄ der2( CALC °) der2(expression,variable,value) der2(x^3,x,5) b 30 3¶x b der2(x^3,x) b 3 18 ¨²<ã expression ü¬£ variable rDêáD value ÊX` ÐDÄ der2(expression,variable) Sü¬£ variable X'!Ä der2(expression,variable,list) ¨²ÔþDȹDÙÿü list ôÛnØ X` ÐDÄ 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-15 15:27 Printed: 98-10-15 15:27 Page 280 of 118 der2(x^3,x,{5,3}) b {30 18} 20 ´Ö A Z ÑD`Û¸× det DifEq † ã#) dim MATRX OPS °) VECTR OPS °) [[1,2][3,4]]¶MAT b det squareMatrix ¨² squareMatrix X ëãÄrD½ ¨²rD ÈáD½ ¨²áDÄ MATRX MATH °) det MAT b 281 [[1 2] [3 4]] L2 DifEq BÚßÒ5ãÄ dim matrix ¨²ÔþDȹDÙÿrDêáD½ ÈDÄ D`ëDÅÄ matrix X dim vector [[2,7,1][L8,0,1]]¶MAT b [[2 7 1] [L8 0 1]] dim MAT b {2 3} dim [L8,0,1] b 3 ¨²rDêáDå£ vector XSzÄôþDÅÄ ¶dim {rows,columns}¶dim matrixName X, â MATRX OPS °) Vp½ á matrixName á,üÈüÛnXÈDïÎÔþ X½ È<¼ô 0 Ä X, â VECTR OPS °) Vp½ á matrixName ,üÈüÛnXÈD¡Xô½ ÈüÈDYÆ,üXô±Õá¬ÈêXôí ô8ÄVpïÎZJªôÈí 0 Ä 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-15 15:27 Printed: 98-10-15 15:27 Page 281 of 118 [[2,7][L8,0]]¶MAT b [[2 7] [L8 0]] {3,3}¶dim MAT b MAT b {3 3} [[2 7 0] [L8 0 0] [0 0 0]] 282 20 ´Ö A Z ÑD`Û¸× #ofElements¶dim vectorName Vpå£á vectorName á,üÈüÛnþD #ofElements ïÎÔþå£È<¼ô 0 Ä Vpå£á vectorName ,üÈüÛnþD #ofElements ¡Xôå£ÄüÈDYÆ,üXô±Õá¬È êXôíô8ÄVpïÎZJªôÈí 0 Ä dimL LIST OPS °) ¶dimL X È â LIST OPS °) dimL list ¨²rDêáDD list XSzÄôþDÅÄ #ofElements¶dimL listName VpDá listName á,üÈüÛnþD #ofElements ïÎÔþXDÈ<¼ô 0 Ä VpDá listName ,üÈüÛnþD #ofElements ¡ XôDÄüÈDYÆ,üXô±Õá¬ÈêX ôíô8ÄVpïÎZJªôÈí 0 Ä DirFld † Ò5ã#) Ä®| `#Å DirFld ü DifEq Ò5ãßÈ'Ôå³ÄUGÁå`p[ ³Èíü FldOff Ä 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-15 15:27 Printed: 98-10-15 15:27 Page 282 of 118 DelVar(VEC) b 4¶dim VEC b VEC b Done 4 [0 0 0 0] [1,2,3,4]¶VEC b 2¶dim VEC b VEC b 3¶dim VEC b VEC b [1 2 3 4] 2 [1 2] 3 [1 2 0] dimL {2,7,L8,0} b 1/dimL {2,7,L8,0} b 3¶dimL NEWLIST b NEWLIST b {2,7,L8,1}¶L1 b 5¶dimL L1 b L1 b 2¶dimL L1 b L1 b 4 .25 3 {0 0 0} {2 7 L8 1} 5 {2 7 L8 1 0} 2 {2 7} 20 ´Ö A Z ÑD`Û¸× Disp ‡ ßcêe< I/O °) Disp valueA,valueB,valueC, ... £þÄùÙÿ+ú`¬£áÄ 283 10¶x b Disp x^3+3 xN6 b "Hello"¶STR b Disp 10 1024 Done Hello Disp STR+", Jan" b Hello, Jan #)Ä Done DispG † GRAPH °) ‡ ßcêe< I/O °) ü Func Ò5ãßXßcÖ DispG '!Ò5Ä ÑDáûãmÌGÄ ü y1 ÈàáUü Y1 Ä U¢k·¬£áë<ݽÈÝ - w / / *Ä 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-15 15:27 Printed: 98-10-15 15:27 Page 283 of 118 © :y1=4cos x :L10¶xMin:10¶xMax :L5¶yMin:5¶yMax :DispG © 284 20 ´Ö A Z ÑD`Û¸× DispT ‡ ßcêe< I/O °) 8Ö/ F ßcü Func Ò5ãßÖ DispT ¤k<Ä ÑDáûãmÌGÄ ü y1 ÈàáUü Y1 Ä numberA / numberB ê (expressionA) / (expressionB) ¨²ÔþDºÔD8X§pÄDùrDÈ 3ùáDÄ number / list ê (expression) / list © :y1=4cos x :DispT © L98/4 b L98/(4¹3) b L24.5 L8.16666666667 100/{10,25,2} b {10 4 50} {120,92,8}/4 b {30 23 2} ¨²ÔþDÈJ£þôD number ê<ã expression list Ìhô8X§pÄ list / number ê list / (expression) vector / number ê vector / (expression) ¨²ÔþDêå£ÈJ£þôD list êå£ vector Ìhô number ê expression 8X§pÄ listA / listB ¨²ÔþDÈJ£þô listA ô listB Ìh ô8X§pÄøþDOÝÌàXÈDÄ 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-15 15:27 Printed: 98-10-15 15:27 Page 284 of 118 ü RectC áDãßÖ [8,1,(5,2)]/2 b [(4,0) (.5,0) (2.5,1… {1,2,3}/{4,5,6} b {.25 .4 .5} 20 ´Ö A Z ÑD`Û¸× DMS g9: ' MATH ANGLE °) üݦukÈ DMS g9 X§p¾ü Degree ¦z ãß'äzÈü Radian ¦zãß'äûzÄ 4DMS MATH ANGLE °) dot( VECTR MATH °) degrees'minutes'seconds' Ûâg9X¦z DMS ãÄ Degrees ( 999, 999)à minutes (< 60) ` seconds (< 60 ÈÃÑÝãD!) O g9rDÈáѬ£áê<ãÄ áÑSüúË ¡ ` " Ûn degrees ` seconds Ä_VÈ B'!X¦zãBÈ 5¡59' ·H,© 5¡ ¹ 59'Ä angle 4DMS ¹ DMS ã angle ÄGSSü degrees'minutes'seconds' 9g9 DMS ¦zÈJ§p¡ Ýã degrees¡minutes'seconds" 9Ä dot(vectorA,vectorB) 54'32'30' b 54.5416666667 ü Degree ¦zãßÖ cos 54'32'30' b .580110760699 ü Radian ¦zãßÖ cos 54'32'30' b L.422502666138 ü Degree ¦zãßÈáUSü¹ßúËÖ 5¡59' b 295 ü Degree ¦zãßÖ 45.3714DMS b 54'32'30'¹2 b Ans4DMS b † Ò5ã#) 45¡22'15.6" 109.083333333 109¡5'0" dot([1,2,3],[4,5,6]) b ¨²øþrDêáDå£XÃÄ dot([a,b,c],[d,e,f]) ¨² a¹d+b¹e+c¹f Ä DrawDot 285 DrawDot BÒ5ãÄ 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-15 15:27 Printed: 98-10-15 15:27 Page 285 of 118 32 286 20 ´Ö A Z ÑD`Û¸× DrawF GRAPH DRAW °) DrawLine † Ò5ã#) DrawF expression ü'!Ò5ÞÄ B x Ŭ expression Ä ü Func Ò5ãßÖ ZStd:DrawF 1.25 x cos x b DrawLine B²Ò5ãÄ 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-15 15:27 Printed: 98-10-15 15:27 Page 286 of 118 20 ´Ö A Z ÑD`Û¸× DrEqu( † GRAPH °) Ug9¬£ Q' X+ú ' Èí Sü CHAR MISC °) DrEqu(xAxisVariable,yAxisVariable,xList,yList,tList) ü DifEq Ò5ãßÈÍ,|ü xAxisVariable ` yAxisVariable ÛnX Q' ¬£XÔÚßX·¯ ÄVpå³GÁXÄݽZ FldOff ÅÈñ3 O±,K9Ä 287 ü DifEq Ò5ãßÈ¢ ZStd Ò5#)ÔÖ Q'1=Q2:Q'2=LQ1 b 0¶tMin:1¶QI1:0¶QI2 b DrEqu(Q1,Q2,XL,YL,TL) b Done 0 §p¬ `âÈ DrEqu( YÚÛÏÔþXñ ØÈJÝ b 9¬ §pÄ âî¤fÝ Y ÄÛnºÔþñÅêÙ N Ä06ÅÄ ÍbÔ⬠X·È x à y ` t XÄ¢WÀXñ ÔÅÑÚÿ±,ü xList à yList ` tList Ä ÚÛÏXñØÄ b DrEqu(xAxisVariable,yAxisVariable) á,|·X x à y ` t XÄ Ýß N 06¬ Ä DrInv GRAPH DRAW °) DrInv expression îü y H¬ x XÈü x H¬ expression XÚÄ y X9¬ â¹ XL à YL ` TL Ä ü Func Ò5ãßÖ ZStd:DrInv 1.25 x cos x b 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-15 15:27 Printed: 98-10-15 15:27 Page 287 of 118 288 20 ´Ö A Z ÑD`Û¸× DS<( ‡ ßcêe< CTL °) ßcÖ :DS<(variable,value) :command-if-variable‚value :commands ¬£ variable £ 1 ÄVp§p < value ÈÇ command-if-variable‚value Ä Vp§p ‚value Èí; command-if-variable‚value Ä variable áÑYB¬£Ä dxDer1 † ã#) dxNDer † ã#) e^ -‚ dxDer1 Ú der1 B'!XÚO_Ä der1 ¯ BÚÈJ uk<ãX£þÑDXÄW¨ dxNDer ÈBÈ WX$ ¨WùȾݤoÑDü<ãÝÄ dxNDer Ú nDer B'!XÚO_Ä nDer ¯ DÚÈ Juk<ãXÄáV dxDer1 BÈÍ<ãÑ DÝûX$ áùÄ e^power ê e^(expression) © :9¶A :Lbl Start :Disp A :DS<(A,5) :Goto Start :Disp "A is now <5" © '!ÚO_ arc( ` TanLn( ÑDSüÈ3 xfãÒ5¡0 dy/dx à dr/dq à dy/dt à dx/dt à ARC à TanLn ` INFLC SüÄ '!ÚO_ arc( ` TanLn( ÑDSüÈ3 xfãÒ5¡0 dy/dx à dr/dq à dy/dt à dx/dt à ARC à TanLn ` INFLC SüÄ e^0 b ¨²¹ e iX power ê expression õÄDù rDêáDÄ 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-15 15:27 Printed: 98-10-15 15:27 Page 288 of 118 1 20 ´Ö A Z ÑD`Û¸× e^list ¨²ÔþDÈJ£þôD list ÌhôÛ D¹ e iXÄ 289 e^{1,0,.5} b {2.71828182846 1 1.6… e^squareMatrix squareMatrix áÑ Ý¡áXMUÄ eigVc MATRX MATH °) squareMatrix áÑ Ý¡áXMUÄ eigVl MATRX MATH °) ¨²Ôþ ÈW squareMatrix X½ ÛDĽ Û DÍh{Dê Cayley-Hamilton Theorem TukX §pÄJ2 T)Xuk£þôXÛDÄ eigVc squareMatrix ¨²ÔþÙÿrDêáD squareMatrix MUå£X½ ÈJ§pX£ëÌ'bÔþMUÄrD½ XM Uå£ÃÑáDļãMUå£áÔX×WÃÑ î,¹Ôþ D´$ÄTI-86 XMUå£ÛMå£Ä eigVl squareMatrix ¨²ÔþÙÿrDêáD squareMatrix MUXDÈ rD½ XMUÃÑáDÄ ü RectC áDãßÖ [[L1,2,5][3,L6,9][2,L5,7]]¶MAT b [[L1 2 5] [3 L6 9] [2 L5 7]] eigVc MAT b [[(.800906446592,0) … [(L.484028886343,0)… [(L.352512270699,0)… ü RectC áDãßÖ [[L1,2,5][3,L6,9][2,L5,7]]¶MAT b [[L1 2 5] [3 L6 9] [2 L5 7]] eigVl MAT b {(L4.40941084667,0) … 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-15 15:27 Printed: 98-10-15 15:27 Page 289 of 118 290 20 ´Ö A Z ÑD`Û¸× Else ËÙ 305 I If XÁ©µCÄËÙ If:Then:Else:End XÁ©Ä ‡ ßcêe< CTL °) End End Û While à For à Repeat ê If-Then-Else ~X§3Ä ‡ ßcêe< CTL °) Eng † ã#) Eng B¹ßD©ãÈJ 10 XÛD 3 XáDÄ ü Eng D©ãßÖ 123456789 b 123.456789E6 ü Normal D©ãßÖ 123456789 b Eq4St( STRNG °) Eq4St(equationVariable,stringVariable) Ú߬£ equationVariable XY@6Ôþ+úÈ J,|ü+ú¬£ stringVariable ÄBnÛnX ߬£ÈàáßÄ UïÎÔþ߬£ÈíSüË (=) n¬£Ä_VÈ g9 A=B¹C Èá B¹C¶A Ä bÖ= 1 ã= ä ËÙ 270 IX Assignment Á©µCÄ Vpü<ãSüZ =Èà¹<ãü ÔØX ÔþDᬣáÈí = îØÚ N( Ä A=B¹C b 5¶B b 2¶C b A b Eq4St(A,STR) b STR b 123456789 Done 5 2 10 Done B¹C = ØÚN( X_$ÈJ 4=6+1 uk 4N(6+1): 4=6+1 b ÍbóàX¨WÈíü == Ö 4==6+1 b 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-15 15:27 Printed: 98-10-15 15:27 Page 290 of 118 L3 0 20 ´Ö A Z ÑD`Û¸× ÌÖ== TEST °) ¡0ú == ü9¨WDÈ à = ü9Úê<ã ¬£Ä numberA == numberB matrixA == matrixB vectorA == vectorB stringA == stringB ©5Ê argumentA == argumentB ó¬ÄDà ½ `ãùrDÈ3ùáDÄVpáDÈí ¨W£þôXõÄ+úÚûãmXÄ 291 2+2==2+2 b 1 2+(2==2)+2 b 5 [1,2]==[3N2,L1+3] b 1 "A"=="a" b 0 • Vpó (argumentA = argumentB)Èí¨² 1 Ä • Vp (argumentA ƒ argumentB)Èí¨² 0 Ä listA == listB {1,5,9}=={1,L6,9} b {1 0 1} ¨²Ôþ 1 `àê 0 XD9Ûâü listA X£þô ú = listB XÌhôÄ Euler † Ò5ã#) Äåß®| `#Å eval MATH MISC °) Euler ü DifEq Ò5ãßÈSüÎb Euler ©Xk©9· ÚßÄ Euler ©Ô áV RK ©BÈ·ó z¨W¿Ä eval xValue ¨²ÔþDȹDôÝÆn`ݽÑDür D xValue ØX y Ä #YB߬£ y1 ` y2 ÚûãmXÄ y1=x^3+x+5 b Done y2=2 x b Done eval 5 b {135 10} 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-15 15:27 Printed: 98-10-15 15:27 Page 291 of 118 292 20 ´Ö A Z ÑD`Û¸× evalF( CALC °) evalF(expression,variable,value) evalF(expression,variable,list) ¨²ÔþDÈJ£þô<ã expression ü¬ £ variable D list ÌhôÊXÄ ÛDÖ E C evalF(x^3+x+5,x,5) b 135 ¨²<ã expression ü¬£ variable rDêáD value ÊXÄ number E power ê (expressionA) E (expressionB) ¨²rDêáD number ,¹ 10 X power õX§pÈ power ÔþHDÈ×È L999 < power < 999 ÄÏ) expressions OukkÌhXÄ list E power ê list E (expression) evalF(x^3+x+5,x,{3,5}) b {35 135} 12.3456789E5 b (1.78/2.34)E2 b 1234567.89 76.0683760684 {6.34,854.6}E3 b ¨²ÔþDÈJ£þô list Ìhô,¹ 10 X power õÄ 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-15 15:27 Printed: 98-10-15 15:27 Page 292 of 118 {6340 854600} 20 ´Ö A Z ÑD`Û¸× ExpR STAT CALC °) YB߬£V y1 à r1 ` xt1 ÚûãmXÄáUS ü Y1 à R1 ` XT1 Ä ExpR xList,yList,frequencyList,equationVariable üÛD²&õ_Ä y=abx Å³Ü xList ` yList Ä y O > 0 ÅrDÍÈeD frequencyList IJ&ß± ,ü߬£ equationVariable ÈWOÔþYB ߬£È_V y1 à r1 ` xt1 Ä 293 ü Func Ò5ãßÖ {1,2,3,4,5}¶L1 b {1 2 3 4 5} {1,20,55,230,742}¶L2 b {1 20 55 230 742} ExpR L1,L2,y1 b üb xList È yList ` frequencyList XÚÿ¾|±, üYB¬£ xStat à yStat ` fStat IJ&ß3±, üYB߬£ RegEq Ä ExpR xList,yList,equationVariable eD 1 Ä ExpR xList,yList,frequencyList Plot1(1,L1,L2) b ZData b ¾Ú²&ß±,ü RegEq Ä ExpR xList,yList eD 1 Èàʾڲ&ß±,ü RegEq Ä ExpR equationVariable xList à yList ` frequencyList ÚÿSü xStat à yStat ` fStat XÄoYB¬£OÙÿÝÌàÈDXÝ DB×úíî{óíÃIJ&ß±,ü߬£ equationVariable ` RegEq Ä 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-15 15:27 Printed: 98-10-15 15:38 Page 293 of 118 Done 294 20 ´Ö A Z ÑD`Û¸× ExpR Sü xStat à yStat ` fStat XÈàʾڲ&ß± ,ü RegEq Ä ,Ö! number ! ê (expression) ! ¨²ÔþHDê2HDX ,ÈJHD×È 0 449 È2HD×È 0 449.9 ÄÍbÔþ2HDÈ ü Gamma ÑD9 ,Ä expression OÑóukÎ ÜÖX·Ä MATH PROB °) 6! b 12.5! b {6,7,8}! b list ! ¨²ÔþDÄJ£þôD list ÌhôX ,Ä fcstx † STAT °) fcsty † STAT °) fcstx yValue Îb'!²&ß (ReqEq)È BrD yValue ¨²X X x Ä fcsty xValue Îb'!²&ß (ReqEq)È BrD xValue ¨²X X y Ä 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-15 15:27 Printed: 98-10-15 15:38 Page 294 of 118 720 1710542068.32 {720 5040 40320} 20 ´Ö A Z ÑD`Û¸× Fill( LIST OPS °) MATRX OPS °) Fill(number,listName) Fill(number,matrixName) Fill(number,vectorName) üÔþrDêáD number Ó6ÆÝDá listName È ½ á matrixName êå£á vectorName X£þ ôÄ VECTR OPS °) Fix Fix integer ê Fix (expression) BÎnãDãHD integer þãD!ÈJ 0 integer 11 Ä<ã expression OÑóukÎ ÔþÜÖXHDÄ † ã#) FldOff † ã#) {3 4 5} Done {8 8 8} Fill((3,4),L1) b Done L1 b {(3,4) (3,4) (3,4)} Fix 3 b p/2 b Float b p/2 b Done 1.571 Done 1.57079632679 FldOff ü DifEq Ò5ãßÈGÁp[`å³Äü SlpFld 'Ôp[³×ü DirFld 'Ôå³Ä † Ò5ã#) Äåß®| `#Å Float {3,4,5}¶L1 b Fill(8,L1) b L1 b 295 Float BBãDãÄ ü Radian ¦zãßÖ Fix 11 b sin (p/6) b Float b sin (p/6) b 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-15 15:27 Printed: 98-10-15 15:38 Page 295 of 118 Done .50000000000 Done .5 296 20 ´Ö A Z ÑD`Û¸× fMax( CALC °) fMax(expression,variable,lower,upper) ¨²<ã expression XUûÈ <ãX¬£ variable ª×ÈürD lower ` upper ÈÄ fMax(sin x,x,Lp,p) b 1.57079632598 ÃÂîYB¬£ tol 9{ ÈJ¬x 1EL5 ÄU¹ß êB tol ÈíÝ - ™ ) ÃÂêe<Ä fMin( CALC °) fMin(expression,variable,lower,upper) ¨²<ã expression XUãÈ <ãX¬£ variable ª×ÈürD lower ` upper ÈÄ fMin(sin x,x,Lp,p) b L1.57079632691 ÃÂîYB¬£ tol 9{ ÈJ¬x 1EL5 ÄU¹ß êB tol ÈíÝ - ™ ) ÃÂêe<Ä fnInt( CALC °) fnInt(expression,variable,lower,upper) fnInt(x2,x,0,1) b .333333333333 ¨²<ã expression Gb¬£ variable XDÑDà ÚȬ£ variable ª×ÈürD lower ` upper ÈÄ ÃÂîYB¬£ tol 9{ Ȭx 1EL5 ÄU¹ßê B tol ÈÝ - ™ ) ÃÂêe<Ä FnOff † GRAPH VARS °) FnOff function#,function#, ... FnOff 1,3 b ª\ݽÛnßÑDXcËÄ 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-15 15:27 Printed: 98-10-15 15:38 Page 296 of 118 Done 20 ´Ö A Z ÑD`Û¸× FnOff 297 FnOff b Done FnOn 1,3 b Done FnOn b Done ª\ݽÝßÑDXcËÄ FnOn FnOn function#,function#, ... ݽÛnßÑDXcËÈ8ZÆݽXÄ † GRAPH VARS °) FnOn ݽÝßÑDXcËÄ For( ‡ ßcêe< CTL °) :For(variable,begin,end,step) :loop :End :commands ê :For(variable,begin,end) :loop :End :commands Á·; ~ loop XQ¸ÈJÁ·õD¬£ variable { Ä Ôõ¯9~ÊÈ variable = begin Ä ~§3ØȬ£ variable ær9S step Ä~¡á; È variable > end ÄVpþÛn9S step ÈJ¬x 1 Ä Ã¹ÛnSk begin > end ÄVp ÈBxÛnÔþ óD9S step Ä ßcÖ © For(A,0,8,2) Disp A2 End © 0 à 4 à 16 à 36 ` 64 Ä © For(A,0,8) Disp A2 End © 0 à 1 à 4 à 9 à 16 à 25 à 36 à 49 ` 64 Ä 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-15 15:27 Printed: 98-10-15 15:38 Page 297 of 118 298 20 ´Ö A Z ÑD`Û¸× Form( LIST OPS °) Form("formula",listName) Îb̲X@ã formula Ⱦ|óäDá listName X YÄVpüD<@ã formula ÈíùüºÔþ DYÎÞóäÔþDÄ 'êe@ã formula êêe@ãéüXDÊÈ listName XYî¾|ÈÄ fPart MATH NUM °) fPart number ê fPart (expression) ¨²ÔþrDêáD number ê<ã expression Xã D¼ÚÄ fPart list fPart matrix fPart vector ¨²ÔþDý êå£ÈJ£þôÛnD ÌhôXãD¼ÚÄ 4Frac MATH MISC °) number 4Frac ÚÔþrDêáD number WXËÝÚDÈÚ D¼ÚTêÔT)MÄ {1,2,3,4}¶L1 b {1 2 3 4} Form("10¹L1",L2) b Done L2 b {10 20 30 40} {5,10,15,20}¶L1 b L2 b {5 10 15 20} {50 100 150 200} Form("L1/5",L2) b L2 b Done {1 2 3 4} fPart 23.45 b .45 fPart (L17.26¹8) b L.08 [[1,L23.45][L99.5,47.15]]¶MAT b L23.45] [[1 [L99.5 47.15 ]] fPart MAT b 1/3+2/7 b Ans4Frac b Vp number áÑTêÈêÙÚ¡Y 4 !DÈí¨ ²ËXãDÄ 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-15 15:27 Printed: 98-10-15 15:38 Page 298 of 118 L.45] [[0 [L.5 .15 ]] .619047619048 13/21 20 ´Ö A Z ÑD`Û¸× list 4Frac matrix 4Frac vector 4Frac 299 {1/2+1/3,1/6N3/8}¶L1 b {.833333333333 L.208… Ans4Frac b {5/6 L5/24} ¨²ÔþDý `ãÈJ£þôDÌ hôXËÝÚDÄ Func † ãå#) gcd( MATH MISC °) Func BÑDÒ5ãÄ gcd(integerA,integerB) ¨²ÔþDÈJ£þôD listA `D listB øþÌhôXÔû@zDÄ ‡ ßcêe< I/O °) 3 ¨²øþ2óHDXÔû@zDÄ gcd(listA,listB) Get( gcd(18,33) b gcd({12,14,16},{9,7,5}) b {3 7 1} Get(variable) ¢ CBL ê CBR ϳêºÔÄ TI-86 ªDBÈJÚW ±,ü¬£ variable Ä 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-15 15:27 Printed: 98-10-15 15:38 Page 299 of 118 300 20 ´Ö A Z ÑD`Û¸× getKy ‡ ßcêe< I/O °) ßcÖ getKy ¨²ÞõÝßX·ÕÄVpuÝÝÏ)È getKy ¨ ² 0 ÄËÙ 16 ´X TI-86 ÕÒÄ PROGRAM:CODES :Lbl TOP :getKy¶KEY :While KEY==0 : getKy¶KEY :End :Disp KEY :Goto TOP 6ßcÝ ^È âÝ *Ä Goto ‡ ßcêe< CTL °) ûbÖ> TEST °) ßcÖ Goto label Úßc{ Ç@ÄÚÅÛnXÛ label ØÈÛ Æ,üX Lbl Û¸ÛnÄ ê (expressionA) > (expressionB) © :0¶TEMP:1¶J :Lbl TOP :TEMP+J¶TEMP :If J<10 :Then : J+1¶J : Goto TOP :End :Disp TEMP © 2>0 b 1 ©5Êó¬ÄDOrDÄ 88>123 b 0 • Vpó (numberA > numberB)Ȩ² 1 Ä L5>L5 b 0 • Vp (numberA numberB)Ȩ² 0 Ä (20¹5/2)>(18¹2) b 1 numberA > numberB 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-15 15:27 Printed: 98-10-15 15:38 Page 300 of 118 20 ´Ö A Z ÑD`Û¸× number>list 301 1>{1,L6,10} b {0 1 0} {1,5,9}>{1,L6,10} b {0 1 0} ¨²ÔþÙÿ 1 `àê 0 XDÈJ£þô< number ú > D list ÌhXôÄ listA>listB ¨²ÔþÙÿ 1 `àê 0 XDÈJ£þô<D listA X£þôú > D listB ÌhXôÄ ûbêbÖ‚ TEST °) ê (expressionA) ‚ (expressionB) 2‚0 b 1 ©5Êó¬ÄDOrDÄ 88‚123 b 0 • Vpó (numberA ‚ numberB)Ȩ² 1 Ä L5‚L5 b 1 • Vp (numberA < numberB)Ȩ² 0 Ä (20¹5/2)‚(18¹2) b 1 numberA ‚ numberB number ‚ list 1‚{1,L6,10} b {1 1 0} {1,5,9}‚{1,L6,10} b {1 1 0} ¨²ÔþÙÿ 1 `àê 0 XDÈJ£þô< number ú ‚ D list ÌhôÄ listA ‚ listB ¨²ÔþÙÿ 1 `àê 0 XDÈJ£þô<D listA X£þôú ‚ D listB ÌhôÄ GridOff † Ò5ã#) GridOff GÁ%ãÈá%Ä 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-15 15:27 Printed: 98-10-15 15:38 Page 301 of 118 302 20 ´Ö A Z ÑD`Û¸× GridOn GridOn 'Ô%ãÈÝ `ë%È `ëÍhb$Û HÞXÛÄ † Ò5ã#) GrStl( GrStl(function#,graphStyle#) B function# Ò5 1 7 ÈXHDÖ CATALOG ãÄÍ graphStyle# ÛnÔþ¢ 1 = »ÄrÅ 4 = ¿ÄßEÅ 2 = ¼ÄkÅ 5 = ÀÄÃXÅ 3 = ¾ÄÞEÅ 6 = ÁÄ|Å ªbÒ5ãÈÔoÒ5 ß Hex † ã#) Done Done 7 = ÂÄÅ ãÃÑ´Ä integer ß ÚÔþHD integer <A¯ È´BZ)¡D ãÄ BASE TYPE °) ü Func Ò5ãßÖ y1=x sin x b GrStl(1,4) b ZStd b Hex BA¯ D ãħpÝ ß âÔÄ´ü) ¡D ãßÈ¢ BASE TYPE °)ÑùÚÿü ÜÃÞà ßê ÝÛúÚÌhXDÛn`¯ ï ÃA ¯ ê?¯ DÄ ü Dec D ãßÖ 10ß b 10ß+10 b ü Hex D ãßÖ Ú+10Ü+10Ý+10Þ b Ug9A¯ D Õ ÚÈíSü BASE A-F °)ÈáU Sü 1 99+¡Ä 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-15 15:27 Printed: 98-10-15 15:38 Page 302 of 118 16 26 23ß 20 ´Ö A Z ÑD`Û¸× 4Hex BASE CONV °) number 4Hex list 4Hex matrix 4Hex vector 4Hex ¨²rDêáDDXËA¯DÄ Hist Hist xList,frequencyList ü xList XrDDB` frequencyList XeDÈü' !Ò5Þ¬ÎÈÒÄ † STAT DRAW °) Hist xList eD 1 Ä 303 ü Bin D ãßÖ 1010¹1110 b Ans4Hex b 10001100Ü 8×ß {100,101,110}4Hex b {4ß 5ß 6ß} ¢Ôþ ZStd Ò5#)ÔÖ {1,2,3,4,6,7}¶XL b {1 2 3 4 6 7} {1,6,4,2,3,5}¶FL b {1 6 4 2 3 5} 0¶xMin:0¶yMin b 0 Hist XL,FL b Hist SüYB¬£ xStat ` fStat XDBÄo¬£OÝ ÌàÈDXÝDB×úíî{óíÃÄ {1,1,2,2,2,3,3,3,3,3,3,4,4,5,5,5, 7,7}¶XL b {1 1 2 2 2 3 3 3 3 3 … ClDrw:Hist XL b 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-15 15:27 Printed: 98-10-15 15:38 Page 303 of 118 304 20 ´Ö A Z ÑD`Û¸× Horiz Horiz yValue ü'!Ò5Þü yValue ج Ô5GÄ † GRAPH DRAW °) IAsk IAsk B¤k<ü g9¾¬£Ä CATALOG IAuto CATALOG ident MATRX OPS °) üÔþ ZStd Ò5#)Ö Horiz 4.5 b IAuto B¤k ( ‡ ßcêe< CTL °) :IS>(variable,value) :command-if-variablevalue :commands ¬£ variable r 1 ÄVp§p > value ÈÇ command-if-variablevalue Ä Vp§p value Èí; command-if-variablevalue Ä [[1.25,L23.45][L99.5,47.15]]¶MAT b [[1.25 L23.45] [L99.5 47.15 ]] iPart MAT b ßcÖ © :0¶A :Lbl Start :Disp A :IS>(A,5) :Goto Start :Disp "A is now >5" © variable áÑYB¬£Ä LabelOff † Ò5ã#) LabelOn † Ò5ã#) LabelOff GÁ$ÛHÛÄ LabelOn 'Ô$ÛHÛÄ 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-15 15:27 Printed: 98-10-15 15:38 Page 310 of 118 L23] [[1 [L99 47 ]] 20 ´Ö A Z ÑD`Û¸× Lbl ‡ ßcêe< CTL °) Lbl label ïÎÔþáY 8 þ+úXÛ label ÄßcùSü Goto Û¸@Ï{ ÄÚÅÛnXÛØÄ InpSt Úg9,|+úÈ ÃB±Ú+ú,| password ¬£Ä lcm( MATH MISC °) LCust( ‡ ßcêe< CTL °) lcm(integerA,integerB) ¨²øþ2óHDXÔã@áDÄ LCust(item#,"title" [,item#,"title", ...]) tQÄnÅ TIN86 Xn °)È'ü Ý 9 â È°)ÔîÝ 15 MÈÝ£hMÈEݯ Ä Íb£Í item#/title Ö • item# — Ôþ 1 15 XHDÈÛMü°)X! BÄMD+OÝNcÛnÈÃÇD+Ä 311 ßcÈn7BX·¸Æ±,ü¬£ password Ö © :Lbl Start :InpSt "Enter password:",PSW :If PSWƒpassword :Goto Start :Disp "Welcome" © lcm(5,2) b lcm(6,9) b lcm(18,33) b 10 18 198 ßcÖ © :LCust(1,"t",2,"Q'1",3,"Q'2",4,"R K",5,"Euler",6,"QI1",7,"QI2",8,"t Min") © ; âÈ'ü Ý 9 Ö • "title" — ÔþÇî 8 þ+úX+úÄáéËÅÈ üMÝÊÈWÚl'!ÛØÄù¬£ áÃ<ãÃÑDáÃßcáêÏ)[ Ä 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-15 15:27 Printed: 98-10-15 15:38 Page 311 of 118 312 20 ´Ö A Z ÑD`Û¸× ãbÖ< TEST °) ê (expressionA) < (expressionB) 2<0 b 0 ©5Êó¬ÄDOrDÄ 88<123 b 1 • Vpó (numberA < numberB)Ȩ² 1 Ä L5numberB)Ȩ² 0 Ä number list (20¹5/2)(18¹3) b 1 1{1,L6,10} b {1 0 1} {1,5,9}{1,L6,10} b {1 0 1} ¨²ÔþÙÿ 1 `àê 0 DÈ J£þô< number ú D list ÌhXôÄ listA listB ¨²ÔþÙÿ 1 `àê 0 DÈJ£þô<D listA £þôú D listB ÌhôÄ 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-15 15:27 Printed: 98-10-15 15:38 Page 312 of 118 20 ´Ö A Z ÑD`Û¸× LgstR STAT CALC °) YB߬£V y1 à r1 ` xt1 ÚûãmXÄáUS ü Y1 à R1 ` XT1 Ä LgstR ¨² tolMet ÈW <§púµ TI-86 X Y¼ÃÂÄ • Vp tolMet=1 Èí§p üY¼ÃÂ×ÈYÄ • Vp tolmet=0 ÈíÃÂY ÎZY¼ÃÂÈuWü î ßÃÑÝü XÄ LgstR [iterations,]xList,yList,frequencyList,equationVariable üe²&õ_ (y=a/(1+becx)+d) ³Üü xList ` yList rDÍÈeD frequencyList IJ&ß±,üß ¬£ equationVariable ÈOYB߬£ÈV y1 à r1 ` xt1 ÄßÏD¹DX6ã±,üYB¬£ PRegC Ä 313 ü Func Ò5ãßÖ {1,2,3,4,5,6}¶L1 b {1 2 3 4 5 6} {1,1.3,2.5,3.5,4.5,4.8}¶L2 b {1 1.3 2.5 3.5 4.5 4… LgstR L1,L2,y1 b Á·õD iterations ÃÝXÄVpÑ9Ȭx 64 Ä iterations ^ûȧp^BÈÔUÈîXu kÊÈÄÁ·õDWãȧpzíá¬ÈukÊÈ WÁÄ xList à yList ` frequencyList XÚÿ¾|±,üY B¬£ xStat à yStat ` fStat IJ&ß3±,üY B߬£ RegEq Ä Plot1(1,L1,L2) b ZData b LgstR [iterations,]xList,yList,equationVariable eD 1 Ä LgstR [iterations,]xList,yList,frequencyList ¾Ú²&ß±,ü RegEq Ä LgstR [iterations,]xList,yList eD 1 ÈàÊÚ²&ß±,ü RegEq Ä 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-15 15:27 Printed: 98-10-15 15:38 Page 313 of 118 Done 314 20 ´Ö A Z ÑD`Û¸× LgstR [iterations,]equationVariable xList È yList ` frequencyList ÚÿSü xStat à yStat ` fStat ÄoYB¬£OÙÿÌàÈDXÝDB× úíî{óíÃIJ&ß±,ü߬£ equationVariable ` RegEq Ä LgstR [iterations] Sü xStat à yStat ` fStat ÈàÊÚ²&ß¾±,ü RegEq Ä Line( † GRAPH DRAW °) Line(x1,y1,x2,y2) ¢ (x1,y1) (x2,y2) ¬ Ô5ÈÄ ü Func Ò5ãß`Ôþ ZStd Ò5#)ÞÖ Line(L2,L7,9,8) b 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-15 15:27 Printed: 98-10-15 15:38 Page 314 of 118 20 ´Ö A Z ÑD`Û¸× LinR STAT CALC °) YB߬£V y1 à r1 ` xt1 ÚûãmXÄáUS ü Y1 à R1 ` XT1 Ä LinR xList,yList,frequencyList,equationVariable üû²&õ_ (y=a+bx) ³Üü xList ` yList Ä y O > 0 ÅrDÍÈeD frequencyList IJ&ß ±,ü߬£ equationVariable ÈOÔþYB ߬£ÈV y1 à r1 ` xt1 Ä 315 ü Func Ò5ãßÖ {1,2,3,4,5,6}¶L1 b {1 2 3 4 5 6} {4.5,4.6,6,7.5,8.5,8.7}¶L2 b {4.5 4.6 6 7.5 8.5 8.7} LinR L1,L2,y1 b xList È yList ` frequencyList XÚÿ¾|±,üY B¬£ xStat à yStat ` fStat IJ&ß3±,üY B߬£ RegEq Ä LinR xList,yList,equationVariable eD 1 Ä LinR xList,yList,frequencyList Plot1(1,L1,L2) b ZData b ¾Ú²&ß±,ü RegEq Ä LinR xList,yList eD 1 Ⱦڲ&ß±,ü RegEq Ä LinR equationVariable xList à yList ` frequencyList ÚÿSü xStat à yStat ` fStat ÄoYB¬£OÙÿÌàÈDXÝDB× úíî{óíÃIJ&ß±,ü߬£ equationVariable ` RegEq Ä 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-15 15:27 Printed: 98-10-15 15:38 Page 315 of 118 Done 316 20 ´Ö A Z ÑD`Û¸× LinR Sü xStat à yStat ` fStat Ⱦڲ&ß±,ü RegEq Ä Dg9Ö{ } LIST °) {element1,element2, ...} nÔþDÈJ£þôùrDêáDê¬£Ä {1,2,3}¶L1 b {1 2 3} ü RectC áDãßÖ {3,(2,4),8¹2}¶L2 b {(3,0) (2,4) (16,0)} li4vc LIST OPS °) li4vc list li4vc {2,7,L8,0} b [2 7 L8 0] ¨²Ôþå£ÈrDêáDD list @6kXÄ VECTR OPS °) ln B ln number ê ln (expression) ¨²ÔþrDêáD number ê<ã expression X¾ ÍDÄ ln list ¨²ÔþDÈJ£þôD list ÌhôX ¾ ÍDÄ lngth STRNG °) lngth string ¨²+ú string XSzÄ+úþDÅÄ+úDÙÀN áÙÀéËÄ ln 2 b ln (36.4/3) b .69314718056 2.49595648597 ü RectC áDãßÖ (1.09861228867,3.141… ln L3 b ln {2,3} b {.69314718056 1.0986… lngth "The answer is:" b 14 "The answer is:"¶STR b The answer is: lngth STR b 14 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-15 15:27 Printed: 98-10-15 15:38 Page 316 of 118 20 ´Ö A Z ÑD`Û¸× LnR STAT CALC °) YB߬£V y1 à r1 ` xt1 ÚûãmXÄáUS ü Y1 à R1 ` XT1 Ä LnR xList,yList,frequencyList,equationVariable üÍD²&õ_ (y=a+b ln x) ³Üü xList ` yList Ä x O > 0 ÅXrDÍÈeD frequencyList IJ& ß±,ü equationVariable ÈOÔþYBß ¬£È_VÈ y1 à r1 ` xt1 Ä 317 ü Func Ò5ãßÖ {1,2,3,4,5,6}¶L1 b {1 2 3 4 5 6} {.6,1.5,3.8,4.2,4.3,5.9}¶L2 b {.6 1.5 3.8 4.2 4.3 5.9} LnR L1,L2,y1 b xList à yList ` frequencyList XÚÿ¾|±,üY B¬£ xStat à yStat ` fStat IJ&ß3±,üY B߬£ RegEq Ä LnR xList,yList,equationVariable eD 1 Ä LnR xList,yList,frequencyList Plot1(1,L1,L2) b ZData b ¾Ú²&ß±,ü RegEq Ä LnR xList,yList eD 1 Ⱦڲ&ß±,ü RegEq Ä LnR equationVariable xList à yList ` frequencyList ÚÿSü xStat à yStat ` fStat ÄoYB¬£OÙÿÌàÈDXÝDB× úíî{óíÃIJ&ß±,ü equationVariable ` RegEq Ä 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-15 15:27 Printed: 98-10-15 15:38 Page 317 of 118 Done 318 20 ´Ö A Z ÑD`Û¸× LnR Sü xStat à yStat ` fStat Ⱦڲ&ß±,ü RegEq Ä log < log number ê log (expression) ¨²ÔþrDêáD number ê<ã expression X ÍDÈJÖ 10 logarithm = number log list ¨²ÔþDÈJ£þôD list ÌhôX ÍDÄ LU( MATRX MATH °) LU(matrix,lMatrixName, uMatrixName, pMatrixName) ukÔþrDêáD½ matrix X Crout LU Äßݦ ü ÞݦÅÚ·Äßݦ½ ±,ü lMatrixName È Þݦ½ ±,ü uMatrixName ÈB6½ Ä£Ä ukʯ X x6ű,ü pMatrixName Ä lMatrixName ¹ uMatrixName = pMatrixName ¹ matrix log 2 b log (36.4/3) b .301029995664 1.08398012893 ü RectC áDãßÖ log (3,4) b (.698970004336,.4027… ü RectC áDãßÖ log {L3,2} b {(.47712125472,1.364… [[6,12,18][5,14,31][3,8,18]] ¶MAT b [[6 12 18] [5 14 31] [3 8 18]] LU(MAT,L,U,P) b Done L b [[6 0 0] [5 4 0] [3 2 1]] U b [[1 2 3] [0 1 4] [0 0 1]] P b [[1 0 0] [0 1 0] [0 0 1]] 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-15 15:27 Printed: 98-10-15 15:38 Page 318 of 118 20 ´Ö A Z ÑD`Û¸× ½ g9Ö[ ] -„`-… max( MATH NUM °) [ [row1] [row2] ... ] nÔþ½ ÈÝ g9ÄJ£þôrDêáDê ¬£Ä g9£ [row] XãÖ[element,element, ... ]Ä max(numberA,numberB) 319 [[1,2,3][4,5,6]]¶MAT b [[1 2 3] [4 5 6]] max(2.3,1.4) b 2.3 ¨²øþrDêáDÈWûXDÄ max(list) max({1,9,p/2,e^2}) b 9 ¨²D list XÔûôÄ max(listA,listB) max({1,10},{2,9}) b {2 10} ¨²ÔþDÈJ£þôD listA `D listB ÌhøþôWûXÔþÄ MBox † STAT DRAW °) MBox xList,frequencyList ü xList XrD` frequencyList XeDÈü'!X Ò5Þ¬ ¯ ÒÄ MBox xList eD 1 Ä ¢Ôþ ZStd Ò5#)ÔÖ {1,2,3,4,5,9}¶XL b {1 2 3 4 5 9} {1,1,1,4,1,1}¶FL b {1 1 1 4 1 1} 0¶xMin:0¶yMin b 0 MBox XL,FL b MBox SüYB¬£ xStat ` fStat XDBÄo¬£OÙ ÿÌàÈDXÝDBÈúíî{óíÃÄ 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-15 15:27 Printed: 98-10-15 15:38 Page 319 of 118 320 20 ´Ö A Z ÑD`Û¸× Menu( ‡ ßcêe< CTL °) Menu(item#,"title1",label1[, ... ,item#,"title15",label15]) ; ßcÊóäÔþÇîÝ 15 þMX°)Ä°)Ý;£ hMÈEݯ ÄÍb£þMÖ • item# — Ôþ 1 15 ÈXHDÈ<Mü°) X!BÄ • "title" — ü°)ÞXMX[ ÄÔ Sü 1 5 þ+úÈî-X+úü°)ÞßáÄ • label — ü ݽ¹MâÈßc; ÊÇ@¹ÝX ÛÄ min( MATH NUM °) min(numberA,numberB) ¨²øþrDêáDÈWãXÔþÄ min(list) ßc © :Lbl A :Input "Radius:",RADIUS :Disp "Area is:",p¹RADIUS2 :Menu(1,"Again",A,5,"Stop",B) :Lbl B :Disp "The End" ; âX_Ö min(3,L5) b min(L5.2, L5.3) b min(5,2+2) b min({1,3,L5}) b L5 L5.3 4 L5 ¨²D list XÔãôÄ min(listA,listB) min({1,2,3},{3,2,1}) b {1 2 1} ¨²ÔþDÈJ£þôD listA `D listB ÌhøþôWãXÔþÄ mod( MATH NUM °) mod(numberA,numberB) ¨² numberA Í numberB õDÄDOrDÄ mod(7,0) b mod(7,3) b mod(L7,3) b mod(7,L3) b mod(L7,L3) b 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-15 15:27 Printed: 98-10-15 15:38 Page 320 of 118 7 1 2 L2 L1 20 ´Ö A Z ÑD`Û¸× mRAdd( MATRX OPS °) mRAdd(number,matrix,rowA,rowB) ¨²½ ¡0 , ât X§pÈJÖ a. rDêáD½ number Ä b. §pt Multiplication: ¹ M matrix X rowA ,¹rDêáD rowB ÄJ±,ü 321 [[5,3,1][2,0,4][3,L1,2]]¶MAT b [[5 3 1] [2 0 4] [3 L1 2]] mRAdd(5,MAT,2,3) b rowB ÅÄ numberA ¹ numberB [[5 3 1 ] [2 0 4 ] [13 L1 22]] 2¹5 b 10 ¨²øþrDêáDX,ÃÄ number ¹ list ê list ¹ number number ¹ matrix ê matrix ¹ number number ¹ vector ê vector ¹ number ¨²ÔþDý êå£ÈJ£þôD number âD list ý matrix êå£ vector ÌhôX ,ÃÄ listA ¹ listB 4¹{10,9,8} b {40 36 32} ü RectC áDãßÖ [8,1,(5,2)]¹3 b [(24,0) (3,0) (15,6)] {1,2,3}¹{4,5,6} b {4 10 18} ¨²ÔþDÈJ£þôD listA X£þô âD listB ÌhôX,ÃÄøþDOÝÌàX ÈDÄ matrix ¹ vector ¨²Ôþå£ÈJ½ matrix ,¹å£ vector Ľ matrix XëDObå£ vector ôþDÄ [[1,2,3][4,5,6]]¶MAT b [[1 2 3] [4 5 6]] MAT¹[7,8,9] b [50 122] 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-15 15:27 Printed: 98-10-15 15:38 Page 321 of 118 322 20 ´Ö A Z ÑD`Û¸× matrixA ¹ matrixB [[2,2][3,4]]¶MATA b ¨²Ôþ½ ÈJ½ matrixA ,¹½ matrixB Ä ½ matrixA XëDOb½ matrixB X DÄ [[1,2,3][4,5,6]]¶MATB b [[1 2 3] [4 5 6]] MATA¹MATB b multR( MATRX OPS °) multR(number,matrix,row) ¨²½ ¡0 ,X§pÈJÖ a. rDêáD½ D number Ä b. §p±,üàÔ nCr MATH PROB °) matrix XÛn row ,¹rDêá [[2 2] [3 4]] [[10 14 18] [19 26 33]] [[5,3,1][2,0,4][3,L1,2]]¶MAT b [[5 3 1] [2 0 4] [3 L1 2]] multR(5,MAT,2) b row Ä items nCr number [[5 3 1 ] [10 0 20] [3 L1 2 ]] 5 nCr 2 b ¨²£õ¢ items(n) ªÎ number (r) XÜDÄD OÑ2óHDÄ 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-15 15:27 Printed: 98-10-15 15:38 Page 322 of 118 10 20 ´Ö A Z ÑD`Û¸× nDer( CALC °) U¹ßêB d XÈí Ý - ™ ) à#)Ä nDer(expression,variable,value) ¨²<ã expression ü¬£ variable XrDêá D value ÊX¥DÐDÄ¥DÐDîßÄ XFXp[Ö 323 Íb d=.001 Ö nDer(x^3,x,5) b 75.000001 Íb d=1EL4 Ö nDer(x^3,x,5) b 75 5¶x b nDer(x^3,x) b 5 75 (valueNd,f(valueNd)) ` (value+d,f(value+d)) 9S d ^ãÈ¥^BÄ nDer(expression,variable) Sü¬£ variable X'!Ä ªóÖL a L number L list L matrix L vector ê L (expression) L2+5 b 3 L(2+5) b L7 L{0,L5,5} b {0 5 L5} ¨²rDêáDDXóDÄ norm MATRX MATH °) VECTR MATH °) [[1,L2][L3,4]]¶MAT b norm matrix ¨²rDêáD½ ãVßÖ matrix X Frobenius ×DÈuk@ norm MAT b G(real2+imaginary2) J`ÍÝôÄ 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-15 15:27 Printed: 98-10-15 15:38 Page 323 of 118 [[1 L2] [L3 4 ]] 5.47722557505 324 20 ´Ö A Z ÑD`Û¸× norm [3,4,5] b norm vector 7.07106781187 ¨²rDêáDå£ vector XSzÈJÖ norm [a,b,c] ¨² norm number norm list a2+b2+c2Ä ê norm (expression) ¨²rDêáD number ê<ã expression X±ÍÈ êÙD list £þôX±ÍÄ Normal † ã#) Normal BBîD©ãÄ norm L25 b 25 ü Radian ¦zãßÖ norm {L25,cos L(p/3)} b {25 .5} ü Eng D©ãßÖ 123456789 b 123.456789E6 ü Sci D©ãßÖ 123456789 b 1.23456789E8 ü Normal D©ãßÖ 123456789 b 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-15 15:27 Printed: 98-10-15 15:38 Page 324 of 118 123456789 20 ´Ö A Z ÑD`Û¸× not BASE BOOL °) not integer ¨²ÔþrHD integer X¡ÕÄüuk 0 Ȩ² 1 ×Vp D = 0 Ȩ² 0 ÄDOrDÄ sign number sign list ¨²ÔþDÈJô L1 à 1 ê 0 ÈÚÿ<D list ÌhôXúËÄ SimulG † Ò5ã#) simult( †-u sign L3.2 b sign (6+2N8) b L1 0 sign {L3.2,16.8,6+2N8} b {L1 1 0} SimulG Bàʬ ãÈàʬ <¼Ý½XÑDÄ simult(squareMatrix,vector) ¨²Ôþå£ÈÙÿ(ûßX·È¹ßX 6ãVßÖ a1,1x1 + a1,2x2 + a1,3x3 + ... = b1 a2,1x1 + a2,2x2 + a2,3x3 + ... = b2 a3,1x1 + a3,2x2 + a3,3x3 + ... = b3 ½ squareMatrix X ÙÿßXÏD a Èå£Ùÿ £bÄ ßëß x ` y Ö 3x N 4y = 7 x + 6y = 6 [[3,L4][1,6]]¶MAT b [7,6]¶VEC b simult(MAT,VEC) b · x=3 ` y=.5 Ä 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-14 15:27 Printed: 98-10-14 15:34 Page 354 of 118 [[3 L4] [1 6 ]] [7 6] [3 .5] 20 ´Ö A Z ÑD`Û¸× sin angle ê sin (expression) sin = ¨² angle ê expression X7úÈDùrDê áDÄ ü Radian ¦zãßÖ sin p/2 b sin (p/2) b sin 45¡ b 0 1 .707106781187 ¦z B'!¦zã·zêûzÄüÏ)¦z ãßÈ¢ MATH ANGLE °)ùü<ú ¡ ê r Ú¦z Úÿ<zêûzÄ ü Degree ¦zãßÖ sin 45 b sin (p/2)r b .707106781187 1 sin list ¨²ÔþDÈJ£þôD list ÌhôX7 úÄ sin squareMatrix áÑÝ¡áXMUÄ sinL1 -{ 355 ü Radian ¦zãßÖ sin {0,p/2,p} b {0 1 0} ü Degree ¦zãßÖ sin {0,30,90} b {0 .5 1} ¨²Ôþ ȹ½ squareMatrix X½ 7úÄ ½ 7úÍhbü{Dê Cayley-Hamilton Theorem TXuk§pÄJ2 T)uk½ ØôX7ú Ä sinL1 number ê sinL1 (expression) ¨² number ê expression X¡7úÈDùr DêáDÄ sinL1 list ¨²ÔþDÈJ£þôD list ÌhôX¡ 7úÄ ü Radian ¦zãßÖ .523598775598 sinL1 .5 b sinL1 {0,.5} b {0 .523598775598} ü Degree ¦zãßÖ sinL1 1 b 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-14 15:27 Printed: 98-10-14 15:34 Page 355 of 118 90 356 20 ´Ö A Z ÑD`Û¸× sinh MATH HYP °) sinh number ê sinh (expression) sinh list ¨²ÔþDÈJ£þôD list ÌhôX Æ7úÄ sinhL1 MATH HYP °) sinh 1.2 b 1.50946135541 ¨² number ê expression X Æ7úÈDù rDêáDÄ sinhL1 number ê sinhL1(expression) sinh {0,1.2} b {0 1.50946135541} sinhL1 1 b .88137358702 ¨² number ê expression X¡ Æ7úÈDù rDêáDÄ sinhL1 list ¨²ÔþDÈJ£þôD list ÌhôX¡ Æ7úÄ sinhL1 {1,2.1,3} b {.88137358702 1.4874… 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-14 15:27 Printed: 98-10-14 15:34 Page 356 of 118 20 ´Ö A Z ÑD`Û¸× SinR STAT CALC °) YB߬£È_VÈ y1 È r1 ` xt1 Ú ûãmXÄáÑü Y1 È R1 ` XT1 Ä VpÛnZÔþÈhÈ TI-86 ·XózÃÑ ît¿Èúíüá¹ k·Êk·Ä SinR [iterations,] xList,yList [,period],equationVariable ü7ú²&õ_ (y=a sin(bx+c)+d) ³Ü xList ` yList XrDÍÈSüÃÝXu period IJ&ß±,ü equationVariable ÈOÔþYB߬£È_VÈ y1 à r1 ` xt1 ÄßXÏD¹DX6ã±,üY B¬£ PRegC Ä 357 seq(x,x,1,361,30)¶L1 b {1 31 61 91 121 151 … {5.5,8,11,13.5,16.5,19,19.5,17, 14.5,12.5,8.5,6.5,5.5}¶L2 b {5.5 8 11 13.5 16.5… SinR L1,L2,y1 b iterations ÃÝX×WÛn TI-86 ©Ò·XÔûõD Ä¢ 1 16 ÅÄVpÕ9WÈíSü¬x 8 ÄÔ È 8^ûÈz^¬È; ÊÈ^Sסz Ä VpÕ9ÃÝX period Èü xList XDÂDëÄ VpÛnZ period Èí x XÈXÂùáÌÄ xList ` yList XÚÿ¾|±,üYB¬£ xStat ` yStat IJ&ß3±,üYB߬£ RegEq Ä Plot1(1,L1,L2) b ZData b ´)¡¦zãBÈ SinR XgÎûzÄ SinR [iterations,] xList,yList [,period] ¾Ú²&ß±,ü RegEq Ä 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-14 15:27 Printed: 98-10-14 15:36 Page 357 of 118 Done 358 20 ´Ö A Z ÑD`Û¸× SinR [iterations,] equationVariable xListName ` yListName ÚÿSü xStat ` yStat Ä oYB¬£ OÙÿÌàÈDXÝDB×úíî{óíÃIJ& ß±,ü equationVariable ` RegEq Ä SinR [iterations] Sü xStat ` yStat Ⱦڲ&ß±,ü RegEq Ä SlpFld † Ò5ã#) Äåß®| `#Å Solver( †-t SlpFld ü DifEq Ò5ãßÈ'Ôp[³Äü FldOff GÁå `p[³Ä Solver(equation,variable,guess,{lower,upper}) ͬ£ variable ·ß equation ÈÆ£Îñu guess `· $ lower ` upper Äß equation à ¹<ãÈJnWb 0 Ä ¹ y=5 È x3+y2=125 x X·Äu·X¥ 4 Ö 5¶y b 5 Done Solver(x^3+y2=125,x,4) b x b 4.64158883361 Solver(equation,variable,guess) ÚÿSü L1E99 ` 1E99 0 upper ` lower XÄ Solver(equation,variable,{guessLower,guessUpper}) Sü guessLower ` guessUpper ÈXFÔðöÄ Solver( 3Úðöþ×ÈêX·Ä 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-14 15:27 Printed: 98-10-14 15:36 Page 358 of 118 20 ´Ö A Z ÑD`Û¸× sortA SortA list ¨²ÔþDÈJD list XrDêáDôÝ cfëÄ LIST OPS °) sortD SortD list ¨²ÔþDÈJD list XrDêáDôÝ! cfëÄ LIST OPS °) Sortx LIST OPS °) Sortx xListName,yListName,frequencyListName Sortx xListName,yListName Ý x ôXcÈfc xListName à yListName ` frequencyListName XrDêáDDBÍ x ` y ȹ WÀXeDÄÃÝÅÄÈDXY¹¡ôo¬êÄ {5,8,L4,0,L6}¶L1 b SortA L1 b {5,8,L4,0,L6}¶L1 b SortD L1 b 359 {5 8 L4 0 L6} {L6 L4 0 5 8} {5 8 L4 0 L6} {8 5 0 L4 L6} {3,1,2}¶XL b {0,8,L4}¶YL b Sortx XL,YL b XL b YL b {3 1 2} {0 8 L4} Done {1 2 3} {8 L4 0} {3,1,2}¶XL b {0,8,L4}¶YL b Sorty XL,YL b YL b XL b {3 1 2} {0 8 L4} Done {L4 0 8} {2 3 1} Sortx xList ` yList ÚÿSüYB¬£ xStat ` yStat Äo YB¬£OÙÿÌàÈDXÝDB×úíî{óí ÃÄ Sorty LIST OPS °) Sorty xListName,yListName,frequencyListName Sorty xListName,yListName Ý y ôXcÈfc xListName È yListName ` frequencyListName XrDêáDDBÍ x ` y ȹ WÀXeDÄÃÝÅÄÈDXY¹¡ôo¬êÄ 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-14 15:27 Printed: 98-10-14 15:36 Page 359 of 118 360 20 ´Ö A Z ÑD`Û¸× Sorty xList ` yList ÚÿSüYB¬£ xStat ` yStat Äo YB¬£OÙÿÌàÈDXÝDB×úíî{óí ÃÄ 4Sph VECTR OPS °) SphereV †-m GÖ 2 I vector 4Sph ¹×6$Û6ã [r q 0 ] ê [r q f ] 2 ê 3 ôå£ vector ÈGSãJþB×6$Û (SphereV)Ä ü SphereV å£$ÛãßÖ [1,2] b [2.2360679775±1.1071… number 2 ê (expression)2 list2 squareMatrix2 252 b (16+9)2 b B×6$ÛXå£$Ûã [r q f ]Ä squareMatrix â¾X,ÃáT)uk£þ ôXGÄ -ˆ [0,0,L1]4Sph b [1±0±3.14159265359] SphereV ¨²rDêáDDâ¾X,ÃÄUóDXGÈ íüÀËÚÀK9Ä G Ö‡ ü RectV å£$ÛãßÖ [0,L1]4Sph b [1±L1.57079632679±1.… ‡number ê ‡(expression) ¨² number ê expression XG ÈDùrDÈ 3ùáDÄ L22 b (L2)2 b {L2,4,25} 2 L4 4 b [[2,3][4,5]]2 b ‡25 b ‡(25+11) b 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-14 15:27 Printed: 98-10-14 15:36 Page 360 of 118 625 625 {4 16 625} [[16 21] [28 37]] 5 6 20 ´Ö A Z ÑD`Û¸× ‡list ¨²ÔþDÈJôD list ÌhôXG Ä St4Eq( STRNG °) Ú stringVariable @6ÔþDÃ<ãêßÈJÚ W±,ü¬£ equationVariable Ä Vpü8Øü Input ·Ó InpSt È íuk'! x ØXg9<ãX ÈJ±,§pÄá<ãÅÄ † GRAPH °) ü RectC áDãßÖ ‡{L2,25} b {(0,1.41421356237) (… " 5"¶x:6 x b St4Eq(stringVariable,equationVariable) U@6+úJ±-ÌàX¬£áÈùB߬£ equationVariable b+ú¬£ stringVariable Ä StGDB ERROR 10 DATA TYPE "5"¶x:St4Eq(x,x):6 x b 30 ßcÖ © :InpSt "Enter y1(x):",STR :St4Eq(STR,y1) :Input "Enter x:",x :Disp "Result is:",y1(x) © áÑÈyÚ+ú±,ü 9ßX¬£Ä StGDB graphDataBaseName ïÎÒ5DBg (GDB) ¬£ÈÙÿ'!XÖ • Ò5ãÃÒ5ãB`×Ȭ£Ä • üßêe<XÑDÈáuúݽZWÀȹ WÀXÒ5 ãÄ ü RcGDB ±,DBgJ¡ÎÒ5Ä 361 343 IÅÄ 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-14 15:27 Printed: 98-10-14 15:36 Page 361 of 118 362 20 ´Ö A Z ÑD`Û¸× Stop ‡ ßcêe< CTL °) ±,¬£Ö¶ X ßcÖ Stop §3ßcX; J¨²#)Ä Sü N="=999" È áSü N="999" Ä number ¶ variable string ¶ variable list ¶ variable vector ¶ variable matrix ¶ variable ê (expression) ¶ variable † GRAPH °) StReg( STAT CALC °) 10¶A:4¹A b "Hello"¶STR b ÚÛnD±,¬£ variable Ä StPic © :Input N :If N="=999" :Stop © 40 Hello {1,2,3}¶L1 b {1 2 3} [1,2,3]¶VEC b [1 2 3] [[1,2,3][4,5,6]]¶MAT b [[1 2 3] [4 5 6]] StPic pictureName Ú'!Ò5#)XÒ6±, pictureName Ä {1,2,3,4,5}¶L1 b StReg(variable) ÚÔ¥ukX²&ß±,¬£ variable Ä î Ú²&ß±,Ï㬣ÄYB߬£8êÅ 9±-²&ßÄ Ý - – EQ b ×üßÄ âÝ b uk'! x ØXÄ {1 2 3 4 5} {1,20,55,230,742}¶L2 b {1 20 55 230 742} ExpR L1,L2:StReg(EQ) b Done 8¶x b 8 Rcl EQ b .41138948780597¹4.7879605684671^x b 113620.765451 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-14 15:27 Printed: 98-10-14 15:36 Page 362 of 118 20 ´Ö A Z ÑD`Û¸× +úg9Ö" "string" STRNG °) nÔþ+úÄ'¹ÊÈü#)ÞºÍ$Ä ‡ ßcêe< I O °) +ú·[ +úÈàáD+Ä_VÈáÑü5 "4" ê "A¹8" X+ú¯ ukÄUÌf@6+ú ¬£â߬£ÈíÚÿü Eq4St( ` St4Eq(ÄV 290 I` 361 IÄÅÄ sub( STRNG °) £©ÖN T sub(string,begin,length) ¨²ÔþX+úÈW+ú string X$È¢+ ú begin ØÔÈSzÛnX length Ä numberA N numberB ¨² numberA £ numberB XÂÄDùrDê áDÄ list N number ¨²ÔþDÈJôD list Ìhô£D number XÂÄDùrDêáDÄ 363 "Hello"¶STR b Hello Disp STR+", Jan" b Hello, Jan Done "The answer is:"¶STR b The answer is: sub(STR,5,6) b answer 6N2 b 10NL4.5 b {10,9,8}N4 b 4 14.5 {6 5 4} ü RectC áDãßÖ {8,1,(5,2)}N3 b {(5,0) (L2,0) (2,2)} 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-14 15:27 Printed: 98-10-14 15:36 Page 363 of 118 364 20 ´Ö A Z ÑD`Û¸× listA N listB matrixA N matrixB vectorA N vectorB ¨²ÔþDý êå£ÈJô ÔþDÌ hô£ `þDÌhôXÂÄøþrDêá DDXÈDOÌàÄ sum MATH MISC °) {5,7,9}N{4,5,6} b {1 2 3} [[5,7,9][11,13,15]]N[[4,5,6][7,8,9 ]] b [[1 2 3] [4 5 6]] [5,7,9]N[1,2,3] b [4 5 6] sum {1,2,4,8} b 15 sum {2,7,L8,0} b 1 ¨² angle ê expression X7ÛÈDùrDÈ 3ùáDÄ ü Radian ¦zãßÖ tan p 4 b tan (p 4) b tan 45¡ b 0 1 1 B'!¦zãÚ¦z·zêûzÄüÏ)¦z ãßÈ¢ MATH ANGLE °)ùü<ú ¡ ê r Úÿ Ú¦z<zêûzÄ ü Degree ¦zãßÖ tan 45 b tan (p 4)r b 1 1 sum list ¨²D list ÝrDêáDôX`Ä LIST OPS °) tan ? tan angle ê tan (expression) tan list ¨²ÔþDÈJôD list ÌhôX7ÛÄ ü Degree ¦zãßÖ tan {0,45,60} b {0 1 1.73205080757} 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-14 15:27 Printed: 98-10-14 15:36 Page 364 of 118 20 ´Ö A Z ÑD`Û¸× tanL1 -} tanL1 number ê tanL1 (expression) ¨² number ê expression X¡7ÛÈDùr D3ùáDÄ tanL1 list ¨²ÔþDÈJôD list ÌhôX¡7 ÛÄ tanh MATH HYP °) tanh number ê tanh (expression) ¨²ÔþDÈJôD list ÌhôX Æ7Û ÑDÄ MATH HYP °) ü Radian ¦zãßÖ tanL1 .5 b .463647609001 ü Degree ¦zãßÖ tanL1 1 b 45 ü Radian ¦zãßÖ tanL1 {0,.2,.5} b {0 .19739555985 .463… tanh 1.2 b .833654607012 ¨² number ê expression X Æ7ÛÈDù rDÈ3ùáDÄ tanh list tanhL1 365 tanhL1 number ê tanhL1(expression) tanh {0,1.2} b {0 .833654607012} tanhL1 0 b 0 ¨² number ê expression X¡ Æ7ÛÈDù rDÈ3ùáDÄ tanhL1 list ¨²ÔþDÈJôD list ÌhôX¡ Æ7 ÛÄ ü RectC áDãßÖ tanhL1 {0,2.1} b {(0,0) (.51804596584… 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-14 15:27 Printed: 98-10-14 15:36 Page 365 of 118 366 20 ´Ö A Z ÑD`Û¸× TanLn( GRAPH DRAW °) Text( † GRAPH DRAW °) Then ‡ ßcêe< CTL °) TanLn(expression,xValue) ü'!Ò5Þ¬ <ã expression È âü xValue Ø ¬ ÛÄ Text(row,column,string) ¢'!Ò5X5ô (row,column) ØÔm[ string È J 0 row 57 è 0 column 123 Ä Ò5i¼X[ ÃÑX°)B#ÄÝ : ÃÏ D°)Ä ü Func Ò5ã` Radian ¦zãßÖ ZTrig:TanLn(cos x,p 4) b ü Func Ò5ã` ZStd Ò5#)XßcÖ © :y1="x" sin x :Text(0,70,"y1="x" sin x") © ; âÖ ËÙ If XÁ©µCÈ¢ 305 IÔÄËÙ If:Then:End ` If:Then:Else:End XÁ©Ä 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-14 15:27 Printed: 98-10-14 15:36 Page 366 of 118 367 20 ´Ö A Z ÑD`Û¸× Trace † GRAPH °) @BÖ T MATRX MATH °) Trace '!Ò5Jü ³þÑDÄüßcÝ b 6³þÈJ»Á; ßcÄ [[1,2][3,4]]¶MATA b matrixT ¨²Ôþ@BrD½ ê@BáD½ ÈJô row È column ½ matrix Xô column È row Xx6Ä_VÖ ã c dä a b T ¨² ã b dä [[1 2] [3 4]] MATAT b a c ÍbáD½ Ȫ£þôXáEAÄ [[1 3] [2 4]] [[1,2,3][4,5,6][7,8,9]]¶MATB [[1 [4 [7 MATBT b b 2 3] 5 6] 8 9]] [[1 4 7] [2 5 8] [3 6 9]] ü RectC áDãßÖ [[(1,2),(1,1)][(3,2),(4,3)]] ¶MATC b [[(1,2) (1,1)] [(3,2) (4,3)]] MATCT b 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-14 15:27 Printed: 98-10-14 15:36 Page 367 of 118 [[(1,L2) (3,L2)] [(1,L1) (4,L3)]] 368 20 ´Ö A Z ÑD`Û¸× TwoVar STAT CALC °) Ä TwoVa ü°)ÞÅ TwoVar xList,yList,frequencyList Í xList ` yList XrDÍ; `³uÚdÈSü frequencyList XeDÄ xList à yList ` frequencyList XÚÿ¾|±,üYB ¬£ xStat à yStat ` fStat Ä {0,1,2,3,4,5,6}¶L1 b {0 1 2 3 4 5 6} {0,1,2,3,4,5,6}¶L2 b {0 1 2 3 4 5 6} TwoVar L1,L2 b TwoVar xList,yList eD 1 Ä TwoVar xList à yList ` frequencyList ÚÿSü xStat à yStat ` fStat ÄoYB¬£OÙÿÌàÈDXÝDB× úíî{óíÃÄ unitV VECTR MATH °) unitV vector ¨²rDêáDå£ vector X)!å£ÈJÖ unitV [a,b,c] ¨² [ åß®|ùßÈîX§pÄ ü RectV ãå$Û£åßÖ unitV [1,2,1] b [.408248290464 .8164… a b c ] norm norm norm ` norm (a2+b2+c2)Ä 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-14 15:27 Printed: 98-10-14 15:36 Page 368 of 118 20 ´Ö A Z ÑD`Û¸× vc4li LIST OPS °) vc4li [2,7,L8,0] b vc4li vector ÚÔþrDêáDå£ vector @6DÄ VECTR OPS °) å£g9Ö[ ] -„`-… nÔþå£ÈJ£þôrDêáDê¬£Ä {2 7 L8 0} (vc4li [2,7,L8,0])2 b {4 49 64 0} {2 7 L8 0} [4,5,6]¶VEC b [element1,element2, ... ] 369 [4 5 6] ü PolarC áDãßÖ [5,(2±p 4)]¶VEC b [(5±0) (2±.785398163… Vert † GRAPH DRAW °) While ‡ ßcêe< CTL °) Vert xValue ü'!Ò5X xValue ØÔ5VÈÄ ßcÖ :While condition :commands-while-true :End :command ¾U5Ê condition óÈ; ü ZStd Ò5#)ÞÖ Vert L4.5 b commands-while-true Ä © :1¶J :0¶TEMP :While J20 : TEMP+1 J¶TEMP : J+1¶J :End :Disp "Reciprocal sums to 20",TEMP © 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-14 15:27 Printed: 98-10-14 15:36 Page 369 of 118 370 20 ´Ö A Z ÑD`Û¸× xor BASE BOOL °) integerA xor integerB ÚøþrDÝ!¨WÄøþrDüY¼@6`¯ DÄÌhXø!¨WÊÈVpJÔ! 1 Èí§p 1 ×Vpø! 0 ê 1 Êȧp 0 Ĩ² !¨W§p`Ä _VÖ 78 xor 23="89" 78="1001110Ü" 23="0010111Ü" 1011001Ü="89" ü Dec D ãßÖ 78 xor 23 b 89 ü Bin D ãßÖ 1001110 xor 10111 b Ans4Dec b 1011001Ü 89Þ Ã¹g9rD9·ÓHDÈü¨W!WÀ¾|þ Ä xyline † STAT DRAW °) xyline xList,yList ü xList ` yList XrDÍü'!Ò5Þ¬ ÈÒÄ xyline SüYB¬£ xStat ` yStat XDBÄo¬£O ÙÿÌàÈDXÝDB×úíî{óíÃÄ {L9,L6,L4,L1,2,5,7,10}¶XL b {L9 L6 L4 L1 2 5 7 1… {L7,L6,L2,1,3,6,7,9}¶YL b {L7 L6 L2 1 3 6 7 9} ZStd:xyline XL,YL b 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-14 15:27 Printed: 98-10-14 15:36 Page 370 of 118 20 ´Ö A Z ÑD`Û¸× ZData † GRAPH ZOOM °) ZData Îb'!nX³uÒ×Hk·¬£ÈSݳuDB Ñù¬Î9È âÈÒ5#)Ä 371 ü Func Ò5ãßÖ {1,2,3,4}¶XL b {2,3,4,5}¶YL b Plot1(1,XL,YL) b ZStd b ZData b 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-14 15:27 Printed: 98-10-14 15:36 Page 371 of 118 {1 2 3 4} {2 3 4 5} Done 372 20 ´Ö A Z ÑD`Û¸× ZDecm † GRAPH ZOOM °) ZDecm Bk·¬£È_V @x="@y=.1" È â¹#)Xs ÈÒ5#)Ä xMin="L6.3" xMax="6.3" xScl="1" ü Func Ò5ãßÖ y1="x" sin x b ZStd b Done yMin="L3.1" yMax="3.1" yScl="1" ZDecm XÔþìÃ¹Ý .1 X9S³þÒ5Ä Vp¬ Ò5Þ¼È x X¢ 0 ÔÈJè Ý .1587301587 rtÄ ZDecm b Vp¬ ôÒ5È x XÝ .1 rtÄ 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-14 15:27 Printed: 98-10-14 15:36 Page 372 of 118 20 ´Ö A Z ÑD`Û¸× ZFit ZFit ¡uk yMin ` yMax ¹ÙÿÝÑDü'!X xMin ` xMax ÈXÔû y `Ôã y Ä âÈÒ5# )Ä † GRAPH ZOOM °) ü Func Ò5ãßÖ y1="x2N20" b ZStd b 373 Done JáE¡ xMin ` xMax Ä ZFit b ZIn † GRAPH ZOOM °) ZIn Ú'!Û!B<ÈX¼ÚÒ5ûÄ ý´$YB¬£ xFact ` yFact X9BÈWÀ X¬x 4 Ä ü Func Ò5ãßÖ y1="x" sin x b ZStd b ZIn b 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-14 15:27 Printed: 98-10-14 15:36 Page 373 of 118 Done 374 20 ´Ö A Z ÑD`Û¸× ZInt † GRAPH ZOOM °) ZInt Bk·¬£XÈ £þ5ôüÝå (@x="@y=1)" ÞHDÈB xScl="yScl=10" È âÈÒ5#)Ä ü Func Ò5ãßÖ y1="der1(x2N20,x)" b ZStd b Done '!XÛ!BäÒ5XÄ ZInt XÔþìùHD9S³þÒ5Ä Vp³þÞXÒ5È x X¢ 0 ÔÈJè r£ .1587301587 Ä ZInt b Vp³þ¹Ò5È x XÝ 1 rtÄ 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-14 15:27 Printed: 98-10-14 15:36 Page 374 of 118 20 ´Ö A Z ÑD`Û¸× ZOut † GRAPH ZOOM °) ZOut Ú'!Û!B<ÈX¼ÚÒ5ýã¹ÈîXÒ5Ä ý´$YB¬£ xFact ` yFact X9BÈWÀ X¬x 4 Ä ü Func Ò5ãßÖ y1="x" sin x b ZStd b ZOut b ZPrev † GRAPH ZOOM °) ZPrev Süü; ÞÔ5 ZOOM Û¸!Ò5Xk·¬£ ¡¬ Ò5Ä 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-14 15:27 Printed: 98-10-14 15:36 Page 375 of 118 375 Done 376 20 ´Ö A Z ÑD`Û¸× ZRcl ZRcl Úk·¬£XB¹!ü nXýk·¬£ ±,XÈ âÈÒ5#)Ä † GRAPH ZOOM °) UBü nXýk·¬£ÈÃüßÄ©ÔÖ • Ý 6 ( & (ZSTO) ±,'! Ò5Xk·¬£Ä –ê– • Úhü±,ýk·¬£È¬£á¹ z ÔÈâ 6 îXk·¬£áÄ_VÈÚ xMin X±, zxMin ÈÚ yMin X±, zyMin ÈÄ ZSqr † GRAPH ZOOM °) ZSqr Bk·¬£9{ó 765ôÈJ @x="@y" È âÈÒ5#)Ä ü Func Ò5ãßÖ y1="‡(82Nx2):y2=Ly1" b ZStd b '!Ò5XÄá$ÛHXxÅäÒ5X Ä üJªO_XýÈ76ÃÑßK95½6ÈÚß K95ÚÄü ZSqr ùkÈBX6Ä ZSqr b 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-14 15:27 Printed: 98-10-14 15:36 Page 376 of 118 Done 20 ´Ö A Z ÑD`Û¸× ZStd † GRAPH ZOOM °) ZStd Úk·¬£BÛ¬xÈ âÈÒ5#)Ä Func Ò5ãßÖ xMin="L10" xMax="10" xScl="1" ü Func Ò5ãßÖ y1="x" sin x b ZStd b yMin="L10" yMax="10" yScl="1" Pol Ò5ãßÖ qMin="0" xMin="L10" yMin="L10" qMax="6.28318530718" (2p) xMax="10" yMax="10" qStep=".130899693899…" (p 24) xScl="1" yScl="1" Param Ò5ãßÖ tMin="0" xMin="L10" yMin="L10" tMax="6.28318530718" (2p) xMax="10" yMax="10" tStep=".130899693899…" (p 24) xScl="1" yScl="1" DifEq Ò5ãßÖ tMin="0" xMin="L10" yMin="L10" tMax="6.28318530718" (2p) xMax="10" yMax="10" tStep=".130899693899…" (p 24) xScl="1" yScl="1" tPlot="0" difTol=".001" 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-14 15:27 Printed: 98-10-14 15:36 Page 377 of 118 377 Done 378 20 ´Ö A Z ÑD`Û¸× ZTrig † GRAPH ZOOM °) ü Func Ò5ãßÖ ZTrig Bk·¬£XBÈoÖÜü Radian ¦zã (@x="p/24)" ߬ ݦÑDÈ âÈÒ5#)Ä xMin="L8.24668071567" xMax="8.24668071567" xScl="1.5707963267949" (p 2) y1="sin" x b ZStd b yMin="L4" yMax="4" yScl="1" ZTrig b 20atoz.SCH TI-86, Chap 20, Chinese Bob Fedorisko Revised: 98-10-14 15:27 Printed: 98-10-14 15:36 Page 378 of 118 Done A : TI-86 TI-86 °)Ò ...................................................................380 e·( ........................................................................392 íÃ6 ........................................................................393 Equation Operating System (EOSé).................................397 TOL ÄÃÂêe<Å.....................................................398 ukz ........................................................................399 ÝG TI {Ãáu`±pµC..................................400 M1 M2 M3 M4 M5 F1 F2 F3 F4 F5 99appx.SCH TI-86, Appendix, Chinese Bob Fedorisko Revised: 98-10-21 14:34 Printed: 98-10-21 14:35 Page 379 of 22 380 ) TI-86 i]D V£ÄÎü TI-86 ¬ÞX TI-86 °)È¢J¼ÔÄVp¤þ°)ÙÿJª° )XMÈJª°)Èyü°)ßÄüßcêe<Ȥo°)XêáÝ ¬Ä°) ÒÕü ïÎáÄ°)È_V°) LIST NAMES ` CONS USER Ä -o LINK ÄÔ{Åi] Òy°)üßcêe< ´Ä SEND RECV SND85 -o& LINK SEND ÄÔ{Åi] BCKUP PRGM MATRX GDB ALL 4 4 CONS MATH DRAW FORMT STGDB RCGDB 4 EVAL LIST VECTR REAL CPLX EQU PIC WIND STRNG -o&& SEND BCKUP ÄøQÅi] XMIT LINK SEND ÄÔ{Å¡ XMIT SELCT ALL+ ·õi] LINK SND85 ÄÔ{u TI-85 Åi] MATRX üßcêe<È DrEqu GRAPH °)XMÄ LIST VECTR REAL GRAPH ÄD7Åi] y(x)="WIND" - o & kã¢o ALLN CPLX 4 CONS -o( PIC STRNG 6 ô Func D71+ ZOOM TRACE GRAPH 4 99appx.SCH TI-86, Appendix, Chinese Bob Fedorisko Revised: 98-10-21 14:34 Printed: 98-10-21 14:35 Page 380 of 22 STPIC RCPIC ) GRAPH ÄD7Åi] r(q)="WIND" E(t)="WIND" 1È y(x)="x" 1È r(q)="q" 1È E(t)="t" 1È Q'(t)="t" WIND INITC ÷íi] WIND y WIND r WIND xt WIND Q 6 & ô Func D71+ INITC INSf ALL+ ALLN STYLE 6 & ô Pol D71+ ALL+ ALLN STYLE 6 & ô Param D71+ ZOOM TRACE GRAPH yt DELf SELCT 4 ÷íi] EVAL STPIC RCPIC EVAL STPIC RCPIC 6 ô DifEq D71+ ZOOM TRACE GRAPH INSf DELf SELCT 4 ÷íi] MATH DRAW FORMT STGDB RCGDB 4 AXES GRAPH 4 FORMT DRAW ZOOM TRACE EXPLR 4 ZOOM TRACE GRAPH INSf DELf SELCT 4 ÷íi] MATH DRAW FORMT STGDB RCGDB 4 6 ô Param D71+ ZOOM TRACE GRAPH 4 GRAPH ÄD7Åi] Q'(t)="6" ô Pol D71+ ZOOM TRACE GRAPH 4 GRAPH ÄD7Åi] 381 INSf ALL+ ALLN STYLE 6 & ô DifEq D71+ AXES GRAPH DELf SELCT 4 ALL+ ALLN STYLE 99appx.SCH TI-86, Appendix, Chinese Bob Fedorisko Revised: 98-10-21 14:34 Printed: 98-10-21 14:35 Page 381 of 22 EVAL STGDB RCGDB STPIC RCPIC 382 ) GRAPH VARS ÄD7$ßÅi] y(x)="y" WIND x ZOOM TRACE GRAPH xt yt t 4 GRAPH WIND Ä y(x)="xMin" WIND xMax data-cf-modified-c14feb6fcaba61d06e3e4cad->$ßÅi] ZOOM TRACE GRAPH xScl yMin yMax 4 GRAPH ZOOM ÄD7Á9Å i] Uü DifEq ãß GRAPH ZOOM °)ÈíÝ 6 / (Ä y(x)= BOX WIND ZIN ZOOM TRACE GRAPH ZOUT ZSTD ZPREV 4 r q Q1 ÷í Q'1 6 ' È yScl tMin tMax tStep t 4 FnOn 4 fldRes 4 qMax 4 EStep MATH DRAW FORMT STGDB RCGDB ROOT dyàdx ‰f(X) FMIN FMAX 4 GRAPH MATH ÄD7å¯Åi] FnOff Axes Q[ dTime qStep tPlot difTol xRes ÷í qMin 6( ZFIT ZSQR ZTRIG ZDECM ZDATA 4 4 GRAPH MATH ÄD7å¯Åi] ü DifEq Ò5ãß´ GRAPH MATH °)Ä 6 & È ZRCL ZFACT ZOOMX ZOOMY ZINT ZSTO 6 / & ô Func D71+ INFLC YICPT ISECT DIST ARC 4 TANLN 6 / & ô Pol D71+ MATH DRAW FORMT STGDB RCGDB DIST dyàdx dràdq ARC TANLN 99appx.SCH TI-86, Appendix, Chinese Bob Fedorisko Revised: 98-10-21 14:34 Printed: 98-10-21 14:35 Page 382 of 22 ) GRAPH MATH ÄD7å¯Åi] 383 6 / & ô Param D71+ MATH DRAW FORMT STGDB RCGDB DIST dyàdx dyàdt dxàdt ARC 4 TANLN GRAPH DRAW ÄD7ÒÅi] DrInv ü Func Ò5ãß ÝÄ DrEqu ü DifEq Ò5ã ßÝÄ MATH DRAW FORMT STGDB RCGDB Shade LINE VERT HORIZ CIRCL 4 6/' DrawF PEN PTON PTOFF PTCHG 4 CLDRW PxOn 4 SOLVER i] - t 1È b GRAPH WIND TABLE i] ZOMM TRACE SOLVE 7 x q SIMULT ENTRY* i] PREV NEXT BOX ZINT ZOUT ZFACT ZSTD 7' CLRq ô Param D71+ y TBLST SELCT r TBLST SELCT ô Pol D71+ TBLST SELCT DrInv TABLE å¯-·õi] 7 & ô Func D71+ TBLST SELCT TanLn SOLVER ZOOM i] - t 1È b ( TABLE SETUP i] TABLE TBLST TEXT PxOff PxChg PxTest t xt yt ô DifEq D71+ - u Äsk ‚ 2 & 30 Å b SOLVE 99appx.SCH TI-86, Appendix, Chinese Bob Fedorisko Revised: 98-10-21 14:34 Printed: 98-10-21 14:35 Page 383 of 22 t Q SIMULT RESULT i] COEFS STOa STOb * STOx 384 ) PRGM Ä ÈÅi] 8 NAMES EDIT È 8 ' È× b ÷íi] PAGE$ PAGE# IàO CTL INSc PRGM IàO ÄRàRòÅi] PAGE$ PAGE# Input Promp IàO Disp CTL DispG PRGM CTL Ä<Åi] PAGE$ PAGE# If Then IàO Else CTL For DELc UNDEL : 8 ' È× b ( 4 ClTbl Get Send getKy ClLCD CLRq INSc End 4 While Repea Menu Lbl Goto InpSt 4 IS> DS< Pause 4 DelVa GrStl LCust Retur Stop STAT WIND * 9 CATLG-VARS Äù: ALL Outpt COEFS STOa 4 CATLG " POLY RESULT i] SOLVE CUSTOM i] 4 8 ' È× b ) - v Äsk ‚ 2 & 30 Å b POLY ENTRY i] Sü CUSTOM °)ïÎü ¾ÅX°)Ä 2 ´ÅÄ INSc DispT 4 REAL $ßÅi] CPLX CATLG-VARS Äù: LIST $ßÅ¡ 4 -w 4 VECTR MATRX STRNG i] EQU CONS - w & Þ¡ 99appx.SCH TI-86, Appendix, Chinese Bob Fedorisko Revised: 98-10-21 14:34 Printed: 98-10-21 14:35 Page 384 of 22 4 PRGM GDB kã¢o PIC ) PAGE$ PAGE# CUSTM BLANK CALC i] evalF nDer -† der1 der2 MATH 4 fMin -‰ MATRX ÄÞkÅi] NAMES EDIT fnInt OPS Þk CPLX MATH norm OPS eigVl CPLX eigVc MATRX OPS ÄÞkå¯Åi] NAMES EDIT dim Fill MATH ident OPS ref CPLX rref 4 MATH imag OPS abs VECTR Ä6ßÅi] NAMES EDIT MATH 4 aug MATH norm OPS dot DELc 4REAL LU cond rSwap multR mRAdd 4 rAdd randM -‰* CPLX angle CPLX VECTR MATH Ä6ßk§å¯Åi] NAMES EDIT cross unitV - ‰ ' Þk× b INSc -‰( rnorm cnorm -Š OPS DELr -‰) MATRX CPLX ÄÞkkÅi] NAMES EDIT conj real arc ÷íi] INSr MATRX MATH ÄÞkk§å¯Åi] NAMES EDIT T det fMax 6ß ÷íi] INSi DELi - Š ' 6ß× b 4REAL -Š( CPLX 99appx.SCH TI-86, Appendix, Chinese Bob Fedorisko Revised: 98-10-21 14:34 Printed: 98-10-21 14:35 Page 385 of 22 385 386 ) VECTR OPS Ä6ßå¯Åi] -Š) NAMES EDIT dim Fill 4 MATH 4Pol OPS 4Cyl CPLX 4Sph MATH imag CPLX ÄkÅi] conj real imag OPS abs PROB ANGLE -‹ abs angle PROB ANGLE iPart fPart MISC PROB ANGLE nPr nCr HYP int HYP rand MISC abs ¡ PROB ANGLE HYP r 4DMS 4Pol 4 INTER 4 sign min max mod -Œ' MISC randln MATH ANGLE ÄoÞÅi] NUM 4Rec -Œ& MATH PROB ÄHÅi] NUM ! 4 -Œ HYP MATH NUM ÄkÅi] NUM round vc4li CPLX angle MATH Äk§å¯Åi] NUM li4vc -Š* VECTR CPLX Ä6ßkÅi] NAMES EDIT conj real 4Rec 4 randN randBi -Œ( MISC ' 99appx.SCH TI-86, Appendix, Chinese Bob Fedorisko Revised: 98-10-21 14:34 Printed: 98-10-21 14:35 Page 386 of 22 387 ) -Œ) MATH HYP ÄwN#Åi] NUM sinh PROB ANGLE HYP cosh tanh sinhL1 MISC coshL1 PROB ANGLE prod seq CONS ÄßÅi] BLTIN EDIT HYP lcm MISC gcd EDIT k USER Cc CONV ħ¯Åi] LNGTH AREA VOL CONV LNGTH Ä LNGTH AREA mm cm 4Frac % pEval x‡ eval Me Mp Mn -‘ VOL m ec VOL mi2 -‘& 4 Rc Gc g 4 m0 H0 h c u Ang fermi rod fath -’ TIME TEMP ÞÅi] TIME in TIME km2 4 MASS FORCE PRESS ENRGY POWER 4 SPEED -’& TEMP ft CONV AREA*ÄÂéÅi] LNGTH AREA ft2 m2 4 USER CONS BLTIN ÄßÅi] BLTIN Na tanhL1 -Œ* MATH MISC ÄÚÇÅ i] NUM sum 4 4 yd km mile nmile cm2 yd2 ha lt-yr -’' TEMP acre 4 in2 99appx.SCH TI-86, Appendix, Chinese Bob Fedorisko Revised: 98-10-21 14:34 Printed: 98-10-21 14:35 Page 387 of 22 4 mil 388 ) -’( CONV VOL ÄéÅi] LNGTH AREA liter gal VOL qt TIME pt TEMP oz VOL hr TIME day TEMP yr VOL ¡K CONV MASS Ä TIME ¡R in3 ft3 m3 ms µs ns cup 4 week -’* CONV TEMP ĨÞÅi] LNGTH AREA ¡C ¡F cm3 -’) CONV TIME Ä.Åi] LNGTH AREA sec mn 4 TEMP ßÅi] -’/& MASS FORCE PRESS ENRGY POWER gm kg lb amu slug 4 CONV FORCE ÄÆÅi] ton mton -’/' MASS FORCE PRESS ENRGY POWER N dyne tonf kgf lbf CONV PRESS ĹÅi] -’/( MASS FORCE PRESS ENRGY POWER atm bar Nàm2 lbàin2 mmHg 4 CONV ENRGY ÄßÅi] mmH2 inHg inH20 -’/) MASS FORCE PRESS ENRGY POWER 99appx.SCH TI-86, Appendix, Chinese Bob Fedorisko Revised: 98-10-21 14:34 Printed: 98-10-21 14:35 Page 388 of 22 4 tsp tbsp ml galUK ozUK ) J cal Btu ft-lb kw-hr CONV POWER ÄÖHÅi] 4 eV erg STRNG Ä " sub oÅi] lngth Eq4St { k { } NAMES EDIT ÷íi] } " } NAMES EDIT sortA sortD min k BASE i] Õ-Ú TYPE màs -’//& miàhr kmàhr knot -“ St4Eq LIST NAMES i] OPS { fStat -”( } NAMES EDIT xStat yStat OPS -”) NAMES LIST OPS Äå¯Åi] { dimL CONV SPEED i] SPEED ftàs -” LIST ÄkÅi] I-atm -’/* MASS FORCE PRESS ENRGY POWER hp W ftlbàs calàs Btuàm 389 OPS 4REAL -”* OPS max -— CONV BOOL 4 BIT 4 sum prod seq li4vc vc4li BASE Õ-Ú Ä Õ Ö TYPE × 99appx.SCH TI-86, Appendix, Chinese Bob Fedorisko Revised: 98-10-21 14:34 Printed: 98-10-21 14:35 Page 389 of 22 4 Fill 4 Sorty aug cSum Deltal Select SetLE Form Åi] CONV BOOL Ø Ù BIT Ú -—& Sortx 390 ) BASE TYPE i] Õ-Ú Ü TYPE ß -—' CONV BOOL Ý Þ TYPE or -—) CONV BOOL xor not TEST ÄùÅi] == < > MEM Ä@Åi] RAM DELET RESET REAL CPLX MEM RESET i] RAM ALL DELET RESET MEM DFLTS STAT Ä;Åi] Ý - š ' âÈD êe<`D°)Ä CALC EDIT TYPE 4Hex CONV BOOL 4Oct 4Dec Õ-Ú rotR TYPE rotL -—( BIT -—* BASE BIT i] BIT CONV BOOL shftR shftL BIT -˜ ‚ 4 ƒ -™ TOL ClrEnt MEM DELET ÄÎùÅi] ALL Õ-Ú 4Bin BIT BASE BOOL ÄZÅi] Õ-Ú and BASE CONV ħ¯Åi] LIST -™' VECTR 4 MATRX STRNG -™( TOL EQU CONS PRGM 4 GDB PIC MEM RESET Are You Sure? i] ClrEnt YES NO -š PLOT DRAW VARS STAT CALC įÅi] 4 FCST -š& CALC EDIT PLOT DRAW VARS OneVa TwoVa LinR LnR ExpR 4 PwrR SinR LgstR P2Reg P3Reg 99appx.SCH TI-86, Appendix, Chinese Bob Fedorisko Revised: 98-10-21 14:34 Printed: 98-10-21 14:35 Page 390 of 22 4 P4Reg StReg 391 ) STAT PLOT i] -š( PLOT1 PLOT2 PLOT3 ;D*i] PlOn CALC HIST PlOn CHAR Ä PlOff BOX -š) EDIT PLOT DRAW VARS SCAT xyLINE BOX MBOX EDIT sx PlOn HIST PlOff 4 DRREG CLDRW DrawF STPIC RCPIC STAT VARS Ä;+$ßÅi] CALC v - š (Ä&' Þ (Å# PLOT1 PLOT2 PLOT3 SCAT xyLINE MBOX - š ( Ä &' Þ (Å#Ä&' Þ (Å# # # PLOT1 PLOT2 PLOT3 › + ¦ STAT DRAW i] Plot Type i] PlOff PLOT DRAW VARS Sx w sy oÅi] -š* 4 Sy Gx Gx2 Gy Gy2 4 Gxy RegEq corr a b 4 n minX maxX minY maxY 4 Med PRegC Qrtl1 Qrtl3 tolMe @ $ ~ | 4 ¿ Ñ ñ Ç ç -Ÿ MISC GREEK INTL ÑÃñÃÇ ` ç ù0¬£á X Ôþ+¡Ä %Ã' ` ! ùÑDÄ CHAR MISC ÄÚÇÅi] MISC GREEK INTL ? # & % -Ÿ& ' 4 ! 99appx.SCH TI-86, Appendix, Chinese Bob Fedorisko Revised: 98-10-21 14:34 Printed: 98-10-21 14:35 Page 391 of 22 392 ) çr Ý CHAR GREEK °)M ÝX¬£á+úÈÙÀ Ô þ+¡Äp (- ~) 0+ú ´X×p TI-86 XÔ þ £Ä oi] -Ÿ' MISC GREEK INTL a b g CHAR INTL Ä* @ d 4 H q l m r 4 G s ι f J òoSÅi] -Ÿ( MISC GREEK INTL ´ ` Vpü#)ÞßáÏ)ðSÈíÃÑÔU×VͨzÄ ♦ ♦ 2 ¨ J ' 1 ^ 1 ´ÅÄ S#)¬kÈÝßJ - âaÝ# $Ä S#)¬ÈÝßJ - âaÝ# #Ä Vpíð)ÈËÝ; 1 ´£ÄX9xØÚÄUÊÃÙ) 393 IÅÝGíÃXº¡Ä íÃ6ÔVÄ 3 Vp¬Û ( Ä )ÈUü¤Øg9ZÔûDÂX+úÈUY,ƵÄVpY,ÆµÈ Ý - ™ ' ݽDBO_È â¢Y,ô8ÔoMÄ 17 ´ÅÄ 4 VpÛ<ÄÅüÇÞ¦ÈÒ5êßcV0×TI-86 7Yg9ÄÝ b »ÁêÝ ^ Ä 5 Vpuk<" CÄ á¹0ÈËB± 4XÈJÆ]7BÄËÙ 99appx.SCH TI-86, Appendix, Chinese Bob Fedorisko Revised: 98-10-21 14:34 Printed: 98-10-21 14:35 Page 392 of 22 1 ´ÝG 4Xµ ) 393 GÙ=p ' TI-86 ¥íÃÊÈWÚíÃ\C ERROR # type `íð)Ä 1 ´£ÄZV) 7 íÃÄ V£ÄéKíÃXÃÑs´`_ÄU¹RÑDêÛ¸X7BDȹDX$ ÈËÙ 20 ´Ö A Z ÑD`Û¸×Ä ¬ Ò5Êáî{óíà 1 íà 5 ÄTI-86 üÒ 5SüþnXÄ ♦ ♦ ♦ ♦ g9D+YÎuk<×ÈÄ <ãXuk§pYÎuk<×ÈÄ 03 SINGULAR MAT ♦ ♦ ♦ üÖ½ Ä ëã = 0 Å0 L1 à Simult ê LU XDÄ üb²&XDÇåÝÔþáÜÖÄ 0 exp à cos ê sin DX½ Ý¡áXMUÄ 04 DOMAIN ♦ ♦ ÑDêÛ¸XD^ Ä ü Lx ¯ e²&ê²&ÈêÙü Ly ¯ ÛD²&Ä 05 INCREMENT seq Xr£ 0 ÈêÙúËíÃ×~r£ 0 Ä 06 BREAK Ý ^ Zßcà DRAW Û¸ê<ãukÄ 07 SYNTAX g9ZÔþD×¹í!BXÑDÃDÃÚÀËêëË×ËÙ A Z ×XÁ©£ÄÄ 01 OVERFLOW 02 DIV BY ZERO 8ÊÄ üVȯ û²&Ä 99appx.SCH TI-86, Appendix, Chinese Bob Fedorisko Revised: 98-10-21 14:34 Printed: 98-10-21 14:35 Page 393 of 22 394 ) 08 NUMBER BASE 09 MODE 10 DATA TYPE ♦ ♦ ü¤¡D Êg9Z´X!È_V 7ÜÄ ; Zü Bin à Oct ê Hex D ßáX¤kÄ ©Ò±,2'!Ò5ãXk·¬£×êÙSüZü2'!Ò5ãßÝ XÛ¸×_VÈü Pol à Param ê DifEq Ò5ãßSü DrInv Ä ♦ ♦ ♦ ♦ ♦ g9XDBꬣâDBO_áúÄ g9XDâÑDêÛ¸DXDBO_áúÈ_VÚßcá0 sortA X DÄ üêe<Èg9ZáXDBO_×˹ßÌhX´VÄ ©ÒÚDB±,Ôþ±xXDBO_È_V £ÃßcÃÒ6êÒ5 DBgÄ ©ÒÚáÜÖXDB±,$ SüXYB¬£È_VDá xStat È yStat ` fStat Ä 11 ARGUMENT ; XÑDêÛ¸åÝDÄ 12 DIM MISMATCH üøþêîþDý Ãå£0DÈØDXÈDáÌÈ_V {1,2}+{1,2,3}Ä 13 DIMENSION ♦ ♦ ♦ g9DXÈDíÃÄ g9X½ êå£XÈD < 1 ê > 255 ê2HDÄ 2 ÚÄ 14 UNDEFINED éüX¬£þnÄ 15 MEMORY Y,áÈ´©; ÛnXQ¸×; Q¸!O¢Y,ô8ÔoM Ä 17 ´ÅÄ 16 RESERVED 2©SüYB¬£Ä 17 INVALID éüX¬£êSüXÑD´Ä 99appx.SCH TI-86, Appendix, Chinese Bob Fedorisko Revised: 98-10-21 14:34 Printed: 98-10-21 14:35 Page 394 of 22 ) 18 ILLEGAL NEST ©ÒÚ´XÑD0 seq( ê CALC ÑDXD×_VÈ der1(der1(x^3,x),x))Ä 19 BOUND nXÞ$ãbÛnXß$ÈênXß$ûbÛnXÞ$Ä 20 GRAPH WINDOW ♦ ♦ 21 ZOOM ZOOM ¡0éKíÃשÒüÈnZ ZBOX Ä 22 LABEL üêßÈ Goto Û¸XÛþü Lbl Û¸nÄ 23 STAT ♦ ♦ ♦ íà 26 29 ¥óü·ß Äü SOLVER ¹ÑD Ò5êÍb leftNrt ¬£XÒ 5ÄVpßÝ·È ¬ $ `àêñuÄ 395 nÒ5#)ÊÈÔþêîþk·¬£áÜÖ×_VnX xMax < xMin Ä k·¬£þûêþãÈ´©7B¬ ×_VÚÒ5ýãYÎZuk ê 8th e¤k and 9th e¤k or ` xor È _V 2^5 ê 5x‡32 æ;Ç TI-86 xÃH,©È´8üÝßáÝ M 9<,©Ä_VÈTI-86 Ú 2p à 4sin(46)à 5(1+2) ` (2¹5)7 ·H,©Ä ÌjS j`äÚÀËXukÄ_VÈü<ã 4(1+2) È EOS ukÚÀËX 1+2 È âü 3 ,¹ 4 Ä 99appx.SCH TI-86, Appendix, Chinese Bob Fedorisko Revised: 98-10-21 14:34 Printed: 98-10-21 14:35 Page 397 of 22 398 ) ùÕ9<ãÔâXÇÀË ( ) )ÄݺÀËü<ãÔâ¾|ÎÇÀËÄÔíü ±,ê@6Û¸!XºÀË37BÄ Dáý áêßÑDáâXºÀËJá·H,©ÄºÀËâXDÛnXD ôý ôêßÑD·X¬£Ä TOL ÄÙ ÷íÅ -™) ü TI-86 ÈÔoÑDXukz¬£ tol ` d 9{ o¬£ÃÑîE¡ TI-86 ukê¬ XózÄ Ä ¬£ tol nüukÑD fnInt( à fMin( à fMax( ` arc( ȹ GRAPH MATH ¤k Gf(x)à FMIN à FMAX ` ARC Ä 6 ´ÅXÃÂÄ tol OÔþ ‚ 1EL12 7D ±,ü d XDOÔþ7rDÄd n9SXûãÈTI-86 ü89Suk dxNDer ãßÑD arc ×uk nDer ×uk¤k dyàdx à dràdq à dyàdt à dxàdt à INFLC à TANLN à ARC ` dxNDer ãßXÝÑDÄ 6 ´ÅÄ ü#)êßcü X ÚD±, tol ê d Äù¢ CATALOG ݽ tol ` d Ä à ùÈyg9 tol È¢ CHAR GREEK °)ݽ d Ä 99appx.SCH TI-86, Appendix, Chinese Bob Fedorisko Revised: 98-10-21 14:34 Printed: 98-10-21 14:35 Page 398 of 22 ) 399 ¯±Þ ZÔûXzÈTI-86 üY¼±-X!Dîb!Dı,üY,Xü 14 !D +`Ý!ÛD9<Ä ♦ ÃÚSzî 12 !XD±,ûîDk·¬£×ÃÚSzî 14 !XD±, ¬£ xScl à yScl à tStep ` qStep Ä ♦ 'ÔþDÊÈXD BãBÄ 1 ´Å¯ ¯áh9ÈÔîÝ 12 !D +`Ý!ÛDÄ ♦ 4 ´£ÄZA¯ Ã?¯ ``¯ DXukÄ 99appx.SCH TI-86, Appendix, Chinese Bob Fedorisko Revised: 98-10-21 14:34 Printed: 98-10-21 14:35 Page 399 of 22 400 ) TI r×[ãGgæ TI [r×gæ ÝG TI {`áuXºµCÈËî e-mail â TI (Ïê TI uk ÄûbÅÈ 55, 300 [ ] È 319, 369 ^ÄÛDÅÈ 48 { } È 316 10^Ä 10 X n õÅÈ 48, 337 ÜÄ`¯ ÅÈ 271 ßÄA¯ ÅÈ 302 ÞÄãDÅÈ 278 Ý È 326 4BinÄ@6`¯ ÅÈ 68, 272 4Cyl Ä@6Å6$ÛÅÈ 174, 278 4Dec Ä@6¯ ÅÈ 279 4DMS Ä@6äz/Ú/¦ÅÈ 51, 285 4Frac Ä@6ÚDÅÈ 52, 298 4Hex Ä@6A¯ ÅÈ 68, 303 4Oct Ä@6?¯ ÅÈ 327 4PolÄ@6U$ÛÅÈ 71, 174, 336 4REAL Ä@6rDÅÈ 156, 170, 179 4Rec Ä@6Ȧ$ÛÅÈ 71, 174, 343 4Sph Ä@6×$ÛÅÈ 174, 360 [ENTRY] È 19 10 X (10^)È 20, 34, 337 absıÍÅ È 49, 71, 175, 185, 267 ALLN È 77 ALL È 43, 232 ALL+È 77 Ans ÄÞõ§pÅÈ 29, 30, 41, 269 APD È Automatic Power Down arc(È 54, 269 ARC È 96, 98 Asm ÄêÁÔßcÅÈ 269 AsmComp Äê¥êÁÔß cÅÈ 226, 270 AsmPrgm ÄêÁÔßcÅÈ 226, 270 aug(È 160, 184, 270 99index.SCH TI-86, Index, Chinese Bob Fedorisko Revised: 98-10-14 17:57 Printed: 98-10-14 17:57 Page 1 of 14 Automatic Power Down È 17 Axes( È 271 BASE BIT °)È 69 BASE BOOL Ä×èÅ°)È 68 BASE CONV Ä6kÅ°)È 68 BASE TYPE °)È 67 BASEÕ-ÚÄA¯ Å°)È 67 BASE °)È 66 BCKUP ÄY,ÛÑÅÈ 237 Bin Ä`¯ ÅÈ 35, 272 BOX Ä GRAPH ZOOM °)ÅÈ 14, 92, 93 BOX Ä ZOOM °)ÅÈ 208 BREAK °)È 26 CALC ÄÃÚÅ°)È 54 CATALOG È 25, 38 ¿ó¹Rn!<È 262 CATLG Ä CATALOG ÅÈ 43 CATLG-VARS Ä CATALOG ¬ £Å°)È 43 CHAR GREEK °)È 46 CHAR INTL ÄÑÅ°)È 46 CHAR MISC ÄJªÅ°)È 46 CHAR Ä+úÅ°)È 45 402 öé Circl(È 273 CIRCL ÄÚÅÈ 105, 106 CLDRWÄÙ8Ò6Å È 103, 105, 273 ClLCDÄÙ8 LCD ÅÈ 216, 273 ClrEnt ÄÙ8g9ÅÈ 232, 273 ClTblÄÙ8¤k<ÅÈ 114, 216, 273 cnorm Äë×DÅÈ 183, 273 cond Ä5ÊêËÅÈ 183, 274 conjÄEAáDÅ È 71, 175, 185, 275 CONS BLTINÄYB £Å °)È 58 CONS EDIT °)È 60 CONS Ä £ÅÈ 43 CONS Ä £Å°)È 58 CONV AREA °)È 63 CONV ENRGY ÄѣŰ)È 64 CONV FORCE °)È 64 CONV LNGTH ÄSzÅ°)È 63 CONV MASS °)È 64 CONV POWER °)È 64 CONV PRESSÄ_Å°)È 64 CONV SPEED °)È 64 CONV TEMP ÄýzÅ°)È 8, 63 CONV TIME °)È 63 CONV VOL Ä'ÃÅ°)È 63 CONV Ä6kÅ°)È 62 corr ÄÌGÏDÅÈ 193 cos L1 Ä¡-úÅÈ 48, 276 cos Ä-úÅÈ 48, 186, 276 cosh L1Ä¡ Æ-úÅÈ 51, 277 cosh Ä Æ-úÅÈ 51, 277 CPLX ÄáD¬£ÅÈ 43, 71 cross(È 173, 277 cSum(Ät`ÅÈ 160, 278 CUSTOM °)È 44 ËñMÈ 44 Ù8MÈ 45 CylVÄÅ6å£$ÛÅÈ 36, 278 Dec į ÅÈ 35, 65 Dec į uD©ÅÈ 278 DELc Äô8ëÅÈ 179 DELET È 60 DELf Äô8ÑDÅÈ 77 DELi Äô8ôÅÈ 170 DELr Äô8 ÅÈ 179 Deltalst(Äô8DÅÈ 160, 279 DelVar(Äô8¬£ÅÈ 219, 280 der1(ÄÔ ÐDÅÈ 54, 280 der2(Ä` ÐDÅÈ 54, 280 det Ä ëãÅÈ 183, 281 DFLTS ĬxÅÈ 232 DifEqÄÚßãÅÈ 35, 74, 239, 281 difTol ÄÃÂÅÈ 136 dim ÄÈDÅÈ 173, 184, 281 dimLÄDXÈDÅÈ 159, 282 DirFld Äå³ÅÈ 134, 282 Disp ÄÅÈ 216, 283 DispG ÄÒ5ÅÈ 283 DispT Ĥk<ÅÈ 284 DIST ıÅÈ 96, 98 dot(È 173, 285 dr/dq È 122 DRAW È 75, 88 DrawDot È 84, 285 DrawFĬ ÑDÅÈ 103, 107, 286 DrawLine È 84, 286 DrEqu(Ĭ ßÅÈ 145, 287 99index.SCH TI-86, Index, Chinese Bob Fedorisko Revised: 98-10-14 17:57 Printed: 98-10-14 17:57 Page 402 of 14 DrInvĬ ¡ÑDÅ È 103, 107, 287 DS<(Ä£ 1 `ÇÅÈ 219, 288 DUPLICATE NAME °)È 241 dx/dt, 130 dxDer1 ÄBÚÅÈ 36, 75, 288 dxNDer ÄDÚÅÈ 36, 75, 288 dy/dt È 130 dy/dx È 96, 99, 130 E ÄÛDÅÈ 48, 292 e^Ĺ e iXÅÈ 288 eigVc ÄMUå£ÅÈ 183, 289 eigVl ÄMUÅÈ 183, 289 Else È 218, 306 e-mail Ä TI ü ÕÅÈ 392 End È 218, 290, 297, 306 EngĹßD©Å È 34, 20, 290 ENTRY ,|³È 28, 29 EOS Ä Equation Operating System Eq4St(ÄÚß@6+úÅÈ 227, 290 eqnÄßŬ£È 54, 203, 205 öé EQU Ä߬£ÅÈ 43 EStep È 136 Euler ©È 133, 291 eval È 52, 76, 88, 101, 122, 130, 150, 291 evalF(È 54, 292 e x Ĺ D e iXÅÈ 48 EXIT Ī\DBôÕÅÈ 241 EXPLR Ä#ÅÈ 148 ExpR ÄÛD²&ÅÈ 190, 293 exp ¬£È 54, 203 fcstx ÄX x ÅÈ 294 fcsty ÄX y ÅÈ 294 Fill(È 160, 173, 295 Fill È 184 Fix È 295 FldOff Äp[`å³GÁÅÈ 134, 295 fldPic ijŬ£È 138 fMax(ÄÑDÔûÅÈ 54, 296 FMAX ÄÑDÔûÅÈ 96, 97 fMin(ÄÑDÔãÅÈ 54, 296 FMIN ÄÑDÔãÅÈ 96, 97 fnInt(ÄÑDÃÚÅÈ 54, 296 FnOff ÄÑDGÁÅÈ 296 FnOn ÄÑD'ÔÅÈ 297 For(È 218, 297 Form(È 161, 298 FORMT ÄÒ5ãÅÈ 76 fPart ÄÚD¼ÚÅÈ 49, 176, 186, 298 fStat ÄeDDÅÈ 189 FuncÄÑDãÅÈ 35, 74, 239, 299 gcd(ÄÔû@Ú¡ÅÈ 52, 299 GDB ÄÒ5DBgÅÈ 43 GDB ¬£È 102 Get(È 299 getKy ĪÕÅÈ 216, 300 ÕÒ, 217 GOTO È 26, 27, 300 GRAPH DRAW °)È 75, 103, 122, 145 GRAPH LINK È 235 GRAPH MATH °)È 75, 95, 122, 130 GRAPH MATH k$ JªBXE¡È 96 Sü ‰f(x)à DIST ê ARC È 98 Sü dy/dx ê TANLN È 99 Sü ISECT È 100 Sü ROOT à FMIN à FMAX ê INFLC È 97 Sü YICPT È 100 GRAPH ZOOM °)È 75, 91, 147 GRAPH Ä·<°)ÅÈ 206 GRAPH °)È 27, 31, 75, 88, 117, 126, 133 GrStl(ÄÒ5 ãÅÈ 220, 302 Hex ÄA¯ ÅÈ 35, 302 Hist ÄÈÒÅÈ 303 HORIZ ÄGÅÈ 105, 106 Horiz È 304 IAsk È 304 IAuto È 304 ident Ä)! ÅÈ 184, 304 If, 218, 305, 306 imag Ä.DÅÈ 71, 175, 185, 306 INFL C ĤÅÈ 96, 97 INIT C Äñ5ÊÅÈ 136 InpSt È 217, 307 Input Ä PRGM I/O °)Å È 216, 307 INSc Ħ9ëÅÈ 179 99index.SCH TI-86, Index, Chinese Bob Fedorisko Revised: 98-10-14 17:57 Printed: 98-10-14 17:57 Page 403 of 14 403 INSf Ħ9ÑDÅÈ 77 INSi Ħ9ôÅÈ 170 INSr Ħ9 ÅÈ 179 int ÄHDÅÈ 49, 176, 186, 308 inter(Ħ9ÅÈ 309 Internet e-mail Ä TI ü ÕÅ È 392 ßQßcÈ 235 IPart ÄHD¼ÚÅÈ 6, 49, 176, 186, 309 IS>(Är 1 `ÇÅÈ 219, 310 ISECT ÄxÅÈ 96, 100 Lbl ÄÛÅÈ 219, 224, 311 lcm(ÄÔã@áDÅÈ 52, 311 LCust( ÄtQ¾n°)Å È 220, 311 leftNrt È 202 LgstR Äe²&ÅÈ 190, 193, 313 li4vc ÄD@6å£ÅÈ 160, 174, 316 Line(È 314 LINE È 104, 105 LINK SEND85 °)È 239 LINK SEND °)È 236 404 öé LINK °)È 236 LinR Äû²&ÅÈ 190, 315 LIST NAMES °)È 153, 189 LIST OPS °)È 159 LIST °)È 152 ln ľ ÍDÅÈ 48, 316 lngth Ä+úSzÅÈ 227, 316 LnR ÄÍD²&ÅÈ 190, 317 log È 48, 318 LU(Äßݦ-ÞݦÅÈ 183, 318 Macintosh ÒyÈ 235 MATH ANGLE °)È 51 MATH HYPÄ ÆÅ°)È 51 MATH MISC ÄJªÅ°)È 52 MATH NUM ÄD+Å°)È 31, 49 MATH PROB ÄV[Å°)È 50 MATH ÄÒ5°)ÅÈ 88 MATH È 75 MATH °)È 31, 49 MATRX CPLX ÄáDÅ°)È 185 MATRX MATH °)È 183 MATRX NAMES °)È 178 MATRX OPSĤkÅ°)È 184 MATRX Ľ Å°)È 178 MATRX Ľ áÅÈ 43 max(È 49, 160, 319 maxX È 193 maxY È 193 MBox È 319 Med Ä!ÅÈ 193 MEM DELETÄô8Å°)È 231 MEM FREE ÄÃüY,ÅÈ 230 MEM RESET °)È 232 MEM ÄY,Å°)È 29, 230 MEM ÄÙ8Y,ÅÈ 232 Menu(È 219, 320 min(È 49, 160, 320 minX È 193 minY È 193 mod(È 49, 320 mRAdd(È 321 mRAdd È 184 multR(Ä, ÅÈ 184, 322 n iju§p¬£ÅÈ 193 nCr ÄÜDÅÈ 50, 322 nDer(ÄDÐDÅÈ 54, 323 nPr ÄfëDÅÈ 50, 326 Oct Ä?¯ ÅÈ 35, 327 OneVa ÄÔÅÈ 189, 191 È 327 Outpt(È 217, 329 OVERW ÄZmÅÈ 241 P2Reg Ä`õ²&ÅÈ 190, 330 P3Reg ÄÝõ²&ÅÈ 190, 331 P4Reg įõ²&ÅÈ 190, 332 Par, 74 Param ÄDãÅÈ 35, 239, 333 PC ÒyÈ 235 PEN È 105 pEval(È 52, 334 pi È 59 PIC ÄÒ6áÅÈ 43 PIC ¬£ ±,Ò5È 102 g9È 76 PlOffijuÒGÁÅÈ 195, 334 PlOnijuÒ'ÔÅÈ 195, 334 Plot1(È 335 PLOT1 È 195 Plot2(È 335 99index.SCH TI-86, Index, Chinese Bob Fedorisko Revised: 98-10-14 17:57 Printed: 98-10-14 17:57 Page 404 of 14 PLOT2 È 195 Plot3(È 335 PLOT3 È 195 PolÄU$ÛãÅ È 35, 74, 239, 336 PolarCÄU$ÛáDãÅÈ 35, 336 PolarGCÄU$ÛÒ5$ÛÏÅÈ 84, 336 poly È 337 PRegC È 193 PRGM CTL °)È 218 PRGM I/O Äg9/gÎÅ°)È 215 PRGM ÄßcáÅÈ 43 PRGM °)È 214 prod Ä,ÃÅÈ 52, 160, 338 Prompt Ä PRGM I/O °)ÅÈ 216, 338 PtChg(È 338 PTCHG È 105 PtOff(È 338 PTOFF È 105, 108 PtOn(È 338 PTON È 105, 108 PwrR IJ&ÅÈ 190, 339 öé PxChg(È 103, 340 PxOff(È 103, 340 PxOn(È 103, 340 PxTest(È 103, 340 Q'n ߬£È 135 Qrtl1 È 193 Qrtl3 È 193 r Äûzg9ÅÈ 341 rAdd(È 340 rAdd È 184 Radian ĦzãÅÈ 35 rand Bin(Äc`MãÅÈ 50, 341 rand Int(ÄcHDÅÈ 50, 342 rand ÄcDÅÈ 50, 341 randM(Äc½ ÅÈ 184, 342 randNorm(Äc7ÕÅÈ 50, 342 RCGDB Ä×üÒ5DBgÅÈ 76, 88, 343 RcPic Ä×üÒ6ÅÈ 76, 102, 343 RCPIC °)È 76 REAL È 43, 175, 185, 343 RectC ÄȦ$ÛáDÅÈ 35, 344 RectGC ÄȦÒ5$ÛÏÅÈ 84, 344 RectV ÄȦå£$ÛãÅÈ 36, 344 RECV Ä LINK SND85 °)ÅÈ 240 RECV Ä LINK °)ÅÈ 236 ref Ä ÅÈ 184, 344 RENAM Ä¡QáÅÈ 241 Repeat Ä PRGM CTL °)ÅÈ 218, 345 Return Ä PRGM CTL °)ÅÈ 219, 345 RK (Runge-Kutta) ©È 133, 345 rnorm Ä ×DÅÈ 183, 346 ROOT È 96, 97 x‡È 346 RotL Ä~ºÏÅÈ 69, 347 RotR Ä~ÇÏÅÈ 69, 347 round(È 49, 176, 348 rref ÄTêX ½ ÅÈ 184, 348 rSwap(Ä B6ÅÈ 184, 348 Scatter ijuÒXO_ÅÈ 349 SciÄ¥:D©ÅÈ 20, 34, 349 SELCT È 112 Select(È 161, 350 SELECT È 77 SEND WIND #)È 238 Send(È 216, 350 SEND Ä LINK °)ÅÈ 236 seq(ÄcëÅÈ 52, 160, 351 SeqG ÄcëÒ5ÅÈ 84, 351 SetLE È 159 SetLEdit È 161, 351 Shade(È 103, 104, 352 ShftL ĺÏÅÈ 69, 353 ShftR ÄÇÏÅÈ 69, 353 ShwSt Ä+úÅÈ 354 sign È 49, 354 SimulG Äàʬ ÅÈ 84, 354 SIMULT ENTRY °)È 208 SIMULT RESULT °)È 209 simult(È 210, 354 SIMULT õc#)È 208 sin L1 Ä¡7úÅÈ 48, 355 sin Ä7úÅÈ 48, 186, 355 sinh L1 Ä¡ Æ7úÅÈ 51, 356 sinh Ä Æ7úÅÈ 51, 356 SinR Ä7ú²&ÅÈ 190, 193, 357 99index.SCH TI-86, Index, Chinese Bob Fedorisko Revised: 98-10-14 17:57 Printed: 98-10-14 17:57 Page 405 of 14 405 SKIP È 241 SlpFld Äp[³ÅÈ 134, 358 SND85 Ä LINK °)ÅÈ 236 SOLVE È 205 Solver(È 358 sortA È 159, 359 sortD È 159, 359 Sortx È 160, 359 Sorty È 160, 359 SphereV Ä×å£$ÛãÅÈ 36, 360 St4Eq(Ä+ú@6ßÅÈ 227, 361 STAT PLOT °)È 195 STAT PLOT Õ#)È 194 STAT VARSiju¬£Å°)È 192 STAT iju§p¬£ÅÈ 43 STATCALC ÄukÅ°)È 189 STAT °)È 188 STGDB ı,Ò5DBgÅÈ 76, 88, 361 STOa È 210 STOb È 210 Stop È 219, 362 406 öé STOx È 210 STPICı,Ò6Å È 76, 88, 362 STPIC °)È 76 StReg ı,²&ßÅÈ 190, 362 STRNG Ä+úÅ°)È 227 STRNG Ä+ú¬£ÅÈ 43 STYLE È 77 sub(Ä+úX$Å È 227, 363 Sx iju§p¬£ÅÈ 193 T Ä@BÅÈ 367 TABLE °)È 110 tan L1 Ä¡7ÛÅÈ 48, 365 tan Ä7ÛÅÈ 48, 364 tanh L1 Ä¡ Æ7ÛÅÈ 51, 365 tanh Ä Æ7ÛÅÈ 51, 365 TanLn(È 103, 107, 366 TANLN Ä7ÛÅÈ 96, 99 TBLST Ĥk<Bêe<ÅÈ 112, 113 TEST °)È 55 Text(È 366 TEXT È 105 Then È 218, 305, 306 TI-GRAPH LINK È 235 tMax È 127, 136 tMin È 127, 136 TOL ÄÃÂêe<ÅÈ 398 tPlot È 136 TRACE ÄÛÅÈ 75 TRACE Ä·<°)ÅÈ 207 Trace ÄÒ5°)ÅÈ 367 TRACE È 88 tStep È 127, 136, 138 TwoVa Ä`ÅÈ 189, 368 unitV Ä)!å£ÅÈ 173, 368 VARS CPLXÄáD¬£Å#)È 71 VARS EQU °)È 203 vc4li ÄÚå£@6DÅÈ 160, 174, 369 VECTR CPLXÄáDÅ °)È 175 VECTR MATH °)È 173 VECTR NAMES °)È 169 VECTR OPSĤkÅ°)È 173 VECTR Äå£áÅÈ 43 VECTR °)È 169 VERTÄVÈÅÈ 104, 106, 369 While È 218, 369 WINDÄk·¬£ÅÈ 43, 35, 75, 238 WIND Ä·<°)ÅÈ 206 XMIT ÄôÕÅÈ 237, 240 xRes ÄÚ|[ÅÈ 81 xScl ÄzÅÈ 81 xStat Ä x ¬£DÅÈ 189 xyline È 370 x ¬£È 77 y(x)=È 75 YICPT Ä y xÅÈ 96, 100 yScl ÄzÅÈ 81 yStat Ä y ¬£DÅÈ 189 y ¬£È 77 ZDATA Ä GRAPH ZOOM ° )ÅÈ 92 ZData È 371 ZDECM Ä GRAPH ZOOM ° )ÅÈ 92 ZDecm È 372 ZFACT Ä ZOOM FACTOR ÅÈ 92, 208 ZFIT Ä GRAPH ZOOM °)ÅÈ 92 ZFit È 129, 373 ZIn ÄûÅÈ 373 99index.SCH TI-86, Index, Chinese Bob Fedorisko Revised: 98-10-14 17:57 Printed: 98-10-14 17:57 Page 406 of 14 ZIN ÄûÅÈ 92, 208 ZINT Ä GRAPH ZOOM °)ÅÈ 92 ZInt È 374 ZOOM È 14, 75, 88 DÒ5È 129 n È 93 U$ÛÒ5È 121 ZOOMX Ä GRAPH ZOOM ° )ÅÈ 92 ZOOMY Ä GRAPH ZOOM ° )ÅÈ 92 ZOOM ¡0È 147 ZOUT ÄýãÅÈ 92, 208, 375 ZPREV Äý!Ôþk·ÅÈ 92, 375 ZRCL Ä GRAPH ZOOM °)Å È 92, 95 ü ïÎXý¬£È 239 ZRcl Ä¡×üýÅÈ 376 ZSQR Ä GRAPH ZOOM °)Å È 92 ZSqr È 376 ZSTD Ä GRAPH ZOOM °)Å È 92 ZSTDÄÛ¬xÅÈ 208, 377 öé ZSTO Ä GRAPH ZOOM °)Å È 92, 95 ZTRIG Ä GRAPH ZOOM °)Å È 92 ZTrig È 378 A ] 4È 16 B ?¯ DÈ 35, 66 ?¯ HDÈ 326 RÚ¨ (%)È 334 ±,È 18 ±,¬£ (¶)È 362 ±,ߧpÈ 210 ±,ßÏDÈ 210 ±,úËÈ 22 ±,DBÈ 39 ±,Ò5È 102 Ûü 4È 16 êß êeßcÈ 223 ïÎßcÈ 214 ×üßcÈ 224 á ßcÈ 225 êÁÔÈ 225 9¼È 214 ô8ßcÈ 223 Sü¬£È 225 g9Q¸ È 220 ßQêßcÈ 225 ÆnÈ 214 ¤ ßcÈ 221 ßcÈ 222 êeßÈ 205 êe<°)È 33 ¬£È 21 x ¬£È 77 y ¬£È 77 ïÎÈ 39 ûm`ãmáÄÈ 39 á È 41 BDBO_ÚOÈ 42 Ú§p±,È 3, 30 ÚDB±,È 39 áÄÈ 44 ô8È 45 È 41 ¤k<X¬£ßÈ 114 ü<ãÈ 4 ü¤k<#)È 111 ¡×üÈ 42 Û'ÔÈ 84, 310 ÛGÁÈ 84, 310 <ãÄÁÅ ukÈ 29, 30 SüáDÈ 71 Sü½ È 181 Süå£È 172 g9DÈ 153 <ãÈ 18, 20, 24, 25, 26, 30, 48 êeÈ 4 g9È 24 9ÕÄ`¯ DÅÈ 66 áb (ƒ)È 326 ×èk$È 68, 268, 325, 328, 370 C °) È 32 ô8È 6, 33 Þ¼È 32 ÔÎÈ 6 ß¼È 33 È 31 ݽMÈ 32 üêe<È 33 99index.SCH TI-86, Index, Chinese Bob Fedorisko Revised: 98-10-14 17:57 Printed: 98-10-14 17:57 Page 407 of 14 407 °)X°)MÈ 31 °)ÒÈ 380 DÈ 25 Dß ô8È 127 Ò5È 126 ݽ`ª\Ý½È 127 DÒ5È 74 k·¬£È 127 nÈ 125 ßêe<È 126 ãÈ 35, 126 ³þÈ 128 ¬ÒÈ 130 ¬xÒ5 ãÈ 126 ýÈ 129 Ò5ãÈ 128 Ò5¹KÈ 128 È 128 ¾Ï|ÛÈ 128 ¦9ÛÈ 22, 23 ª\È 23 £È 59 nÈ 58 áÄÈ 61 YBÈ 58 408 öé ü ¾nÈ 58, 60 £Y,MUÈ 17, 34 , (¹)È 321 ,©g9 öÈ 29 ßcêe<È 214 °)`#)È 215, 220 ßcÈ 56 ¡nü ïÎX £È 60 8©Ä/ÅÈ 284 8©úËÈ 3 ôÕDBÈ 234, 240 ¡á´ÄÛÞÈ 242 k·¬£È 239 íÃ6È 242 Y,áÈ 242 ݽ¬£È 238 k·êe<È 75 U$ÛÈ 118 k·¬£È 82 @x ` @y È 83 ¬È 12, 82 Ò5#)È 81 ÚßÈ 135 íÃÈ 17, 27 7È 27 9¾Ì²@ãÈ 165 È 27 íð)È 31 íÃO_È 27 íÃ6È 393 íÃ\CÈ 27 D ûm+¡ÛÈ 22 ûm+¡È 21 ûm+¡+úÈ 22 ûb (>)È 300 ûbb (‚)È 301 '!g9È 19 Ù8È 23 '!MÈ 38 ÐD ukÈ 7 bÄ=ÅÈ 290 'Ô`GÁÈ 108 ¬ È 108 4È 2, 16-18 4¦È 16 ±Ä TI ü ÕÅÈ 392 £á\CÈ 16, 18 ×ü¬£È 18, 42 z ¡È 51 zàÚà¦ãÈ 51 zXáDãÈ 70 z£)! @6È 61 zg9 (¡)È 279 Ãà ÚÈ 234, 235 ͨz ×HÈ 2, 18 îMãX ±,¬£È 212 îMã ¹R<È 211 îMãÏD ±,¬£È 212 îMãÈ 52 E `¯D È 35, 66 `¯ HDÈ 271 F ¡ÑD ¬ÒÈ 107 ×DÈ 173, 183, 323 99index.SCH TI-86, Index, Chinese Bob Fedorisko Revised: 98-10-14 17:57 Printed: 98-10-14 17:57 Page 408 of 14 ß êeÈ 205 ukÈ 122, 130 ·È 206 g9È 203 ßêe<È 74, 75, 76, 80 DÈ 126 U$ÛÈ 118 g9ÑDÈ 77 Ò5 ãÈ 77 ßêe<°)È 76 ߬£È 40, 43, 78 ß¡0Ï³È 397 ß,| ¾|²&È 191 ߧp ±,¬£È 210 ß·<È 40, 202 0Ò¹KÈ 207 ßg9êe<È 203 ßÏD ±,¬£È 210 ãBÈ 19, 20, 70 ¬È 34 D È 65 È 34 öé 2Ä×èÅÈ 66, 69, 325 ÚhúÈ 70 ÚDÈ 3, 19 BDÈ 35, 295 óD g9È 19 óDúË (L)È 20 áDÈ 29, 70 ÚhúÈ 70 g9È 20 hüü<ãÈ 71 ü§pÈ 70 0§pÈ 5 0DôÈ 156 áD¬£È 43 áD°)È 71 áDXU¦<È 72 áDXr¼È 71 áDX.¼È 71 áDãÈ 35 áD½ È 180 áDÈ 48 á!Y,È 232 È 270 G ¹R<È 211 ³þÛÈ 75, 90, 144, 205 ¿óýÈ 91 GÏÈ 90 06³þJ»Á¤ ßcÈ 91 Ï|È 90, 121, 129 üDÒ5È 128 üU$ÛÒ5È 120 ³þÑDÈ 11 È TI-86 BÈ 39 È6 4È 16 @ã È 166 ²yÈ 163 ²yDáÈ 162 uÈ 204 üxfã·êe<È 205 GÁ TI-86È 2, 17 GÏÑDÈ 55, 56 ÛÈ 17, 22 ¦9È 22 ûm+¡È 22 åÈ 23 ¬È 23 ³þÈ 90 µÈ 22 g9È 22 !BÈ 19, 20, 21, 25 ãm+¡È 22 Ý½È 38 Ï|È 23 ¾Ï|È 128, 144, 205 ®|È 19 Ñ+¡È 46 H ÑDÈ 25, 38 ³þÈ 11 ¬ÒÈ 107 ¬ È 11 ukÈ 101 ¬È 48 ª\Ý½È 13 ô8È 77 g9È 25 âDÔKSüÈ 5, 161 üßêe<g9È 76, 77, 78 ÑDXÁ©È 25 ÑDÒ5È 73, 74 ãÈ 35 99index.SCH TI-86, Index, Chinese Bob Fedorisko Revised: 98-10-14 17:57 Printed: 98-10-14 17:57 Page 409 of 14 409 ½ XÈ 181 ÜJÄ+ÅÈ 274 `È 52, 160, 364 ûzáDãÈ 70 ûz¦zãÈ 75, 341 ûzg9 (r)È 341 "ãýz @6ãýzÈ 8 6k 4Bin È 272 4Dec È 279 4DMS È 51, 285 4Frac È 52, 298 4Hex È 303 4Oct È 327 4Pol È 336 4REAL È 156 4Rec È 343 4Sph È 360 Eq4St È 227 li4vc È 160 St4Eq(È 227, 361 vc4li È 160 6kz£)!È 61 6k¹óz<XDÈ 65 410 öé ²&õ_È 191 êÁÔßcÈ 225 ¬Ò DÒ5È 130 È 108 ÑDÈÛÈ¡ÑDÈ 107 U$ÛÒ5È 122 f¬ ÈÈÆÈ 107 ÚßÒ5È 145 È 105 ÚÈ 106 ÈÈ 105, 106 ¬ ÑDÈ 9, 11 ¬ ³uDBÈ 194 êÄ×èÅÈ 69, 328 J U$Ûß ³þÈ 120 U$ÛáD ()È 336 U$ÛáD<6ãÈ 20, 70 U$ÛáDãÈ 35, 336 U$ÛÒ5È 74, 84 k·êe<È 118 nÈ 117 ßêe<È 118 ãÈ 35 ³þÈ 120 ³þÛÈ 120, 121 ¬ È 122 ¬xÒ5 ãÈ 118 ýÈ 121 Ò5ãÈ 119 Ò5¹KÈ 119 È 119 ¾Ï|ÛÈ 119 uk È 26 ukÐDÈ 7 ukßÈ 122, 130 D©È 34 ¹ßD©È 34 ¥:D©È 34 BîD©È 34 ¬ÒÈ 86 ¬Ò¹KÈ 102 ü GRAPH MATH È 95 üÒ5ýÈ 94 t (+)È 267 £© (N)È 363 ¹ RAM #)È 230 È 48 ûm+¡È 21 `sÑÈ 21 UsÑÈ 19, 21, 22 ÕÒÈ 217 Ú"ãýz@6ãýzÈ 8 xfã·êe<È 204 Þß$È 204 ¦zÈ 71, 175, 185, 269 Äüz<ÅÈ 51 ¦zãÈ 35, 75, 279 ¦zÈ 35 , (!)È 50, 294 y ôÕXDBÈ 241 §p ±,¬£È 41 È 19 ¬ È 148 §pÈ 20, 24 §p©ãÈ 133 BÚ ½ È 29 ïÎÈ 178, 180 ¢Y,ô8È 180 ÀË []È 180, 319 áÄÈ 43 Sü X êeÈ 182 99index.SCH TI-86, Index, Chinese Bob Fedorisko Revised: 98-10-14 17:57 Printed: 98-10-14 17:57 Page 410 of 14 SüD:ÑDÈ 185 ôÈ È$½ È 181 ÆnÈ 178 ü<ãSüÈ 181 ½ êe<°)È 179 ½ g9 []È 319 K Ô TI-86 È 2, 17 Ëñ¬£È 41 ¿ó¹Rn!<Ä A Z ×Å È 262 ¿óýÈ 91 üDÒ5È 129 üU$ÛÒ5È 120 L ²yÛ¸È 235 ²Ág9È 26 ÒyÝMÈ 234 ÒyÛ¸È 235 (ß·<È 208 M µÛÈ 22 Û<È 26, 85 öé Q¸ È 220 õÈ 49 N Y¦/ê|êe<È 53 Y,È 16, 17, 22, 28, 29, 223 á!È 3, 232 ÃüXÈ 230 ô8MÈ 231 Y,ÛÑ ñêÈ 237 Zª:È 237 YB¬£È 39, 45, 138 YB £È 58 ÚÈ 309 P G ( 2)È 360 G (‡)È 7, 360 GÏÈ 90 Q KÈ 50 Û ¬ È 107 Ù8 CUSTOM °)MÈ 45 Ù8 ENTRY ,|³È 29 ·< ZOOM °)È 208 ·<°)È 206 ·<Ò5È 207 ÚßÈ 139 þ¹¬£È 206 Æ ¬ÒÈ 107 ÆXSzÈ 54 Æ£ Ò5È 86 üDÒ5È 129 üU$ÛÒ5È 120 S Þ¼°)È 32 ݽÔþ°)MÈ 33 Þõ§pÈ 28, 29 ±,¬£È 3 Þõg9È 26, 28 Þõg9È 8 öÈ 28 ¡SüÈ 28 ¡; È 19 Þß$ ={L1E99 È 1E99}È 204 Þß$È 204 ÞÔþ<ãX§pÈ 26 BÒ5ãÈ 83 BÒ5 ãÈ 80 Õ9Ë ü½ X È 179 ü È 19 ¯D È 35 ¯ È 20 ¯ ãÈ 34, 35, 65 n (012345678901)È 35 BÈ 35 ¯ DÈ 278 A¯D È 35, 66 A¯ +ú°)È 67 rDÈ 29 rD¬£È 43 rDXHD¼Ú È 6 \µCÈ 400 g9 ±,È 29 ; È 19 g9 CBLGET È 216 g9ÛÈ 18, 22, 23 DBO_ݽ#)È 42 99index.SCH TI-86, Index, Chinese Bob Fedorisko Revised: 98-10-14 17:57 Printed: 98-10-14 17:57 Page 411 of 14 411 D:ÑDÈ 48 â½ ÔKSüÈ 185 âDÔKSüÈ 161 DÐDÈ 54 DÚÈ 36 D È 65 Û«úÈ 65 ×ÈÈ 66 ãÈ 35 O_ÈÛ«È 67 D O_úËÈ 67 D+ g9È 19 DÈ 29, 43, 52 ±,È 154 ¨WÈ 163 êeôÈ 166 ¦9È 157 @ãÈ 166 ïÎÈ 157 ¢Y,ô8È 154 ¢Dêe<ô8È 158 ÀË{}È 316 ²y@ãÈ 162, 166 ô8ôÈ 158 SüÈ 152 412 öé DôÈ 154 ̲X@ãÈ 165 âÑDÔKSüÈ 5 ü<ãg9È 153 0DÈ 161 Dêe<È 31, 67, 156, 188 ²y@ãÈ 163, 164 ô8DÈ 158 Dêe<°)È 156 DáÈ 43 Dg9{}È 316 Dô áDÈ 156 ô8È 158 DôÄÁÅ ±,¬£ 155 êeÈ 158 È 155, 158 Dô`È 52 ÆÑDÈ 51 k$ g9È 25 cDÈ 50 ýk·¬£ ±,`×üÈ 95 T MUúËÈ 39 ¤È 22 Evalx=È 76 Name=È 22, 39, 76 Rcl È 42 Sto È 212 ³uÚdÈ 188 §pÈ 192 ³uDB ¬ È 194, 195 g9È 189 ³uÒ 'Ô`GÁÈ 195 ¬ÔàGÕÈ 81 BÈ 195 Ò5È 75 nÈ 74 Æ£È 86 06È 85 È 85 Â È 85 EÈ 104 V0È 85 È 26 Ò5k·XûãÈ 75 Ò5ãÈ 35 DÈ 126 ÑDÈ U$ÛÈ 35, 117 BÈ 74 ÚßÈ 144 Ò5ã DÒ5È 128 U$ÛÒ5È 119 #)È 76 BÈ 83 ÚßÈ 133, 137 Ò5¹K üDÒ5È 128 üß·<È 207 üU$ÛÒ5È 119 üÚßÒ5È 144 Ò5BzÈ 89 Ò5#)È 75 Bk·¬£È 81 Ò5DBgÄ GDB ÅÈ 102 ×üÈ 76 Ò5ý n#)È 92 n nÈ 93 ûÈ 92, 93 99index.SCH TI-86, Index, Chinese Bob Fedorisko Revised: 98-10-14 17:57 Printed: 98-10-14 17:57 Page 412 of 14 ¬ÒÈ 94 Bý´$È 93 ýãÈ 92, 93 Ò5 ãÈ 79 GrStl(È 302 ¬È 10 BÈ 79 Ò6 ±,È 102 ×üÈ 102 Ù8È 103 Ôΰ)È 6, 33 W %È 84 %'ÔÈ 84, 302 %GÁÈ 84, 301 Úß DrEqu( È 287 EXPLR È 148 Q'n ߬£È 135 êe<È 134 ¬Ô ÚßÈ 142 ñ5Êêe<È 136 k·¬£È 135 nÒ5È 132 öé ãÈ 144 ³þÈ 144 ¬ §pÈ 148 ·È 139 BÒ5ãÈ 132 BÒ5ãÈ 133 B$ÛHÈ 137 Sü EVAL È 150 Ò5È 132, 137, 139, 141, 142 Úßêe<È 134 ÚßÒ5È 74 ãÈ 35 ¬ÒÈ 145 È 138 ÚãÈ 36 ÃÚÑDÈ 54 þukX<ã ±,È 9, 40 þ¹¬£ ·È 206 X ß¼°)È 32 È 17 °)È 31 ͨz ×HÈ 17, 18 §pXD©È 20 ÌÄ==ÅÈ 291 ̲@ãÖ ·íÃÈ 165 ; È 164 ̲@ãD ¨WÈ 163 êeôÈ 166 ïÎÈ 162 ÒijuÒÅÈ 272 å£È 29 êeÈD`ôÈ 172 ïÎÈ 170 ¢Y,ô8È 170 ÀË[]È 369 áDÈ 171, 180 È 171 6ãÈ 168 ÆnXÈ 168 âD:ÑDÔKSüÈ 176 ¤kÈ 173 ü<ãSüÈ 172 å£êe<È 168 å£êe<°)È 170 å£g9 []È 369 å£$ÛãÈ 36 MXfëÈ 50 5ôÚ|[ ÍbÑDÒ5È 81 ãDÈ 35 ãm+¡ÛÈ 22 ãb (<)È 312 ãbb ()È 312 ݽÛÈ 38 Y ¹ x ¬£ÑDÈ 101 ÖêÄ×èÅÈ 69, 370 E Ú|[È 104 ÒÈ 104 EÒÈ 80 ü ïÎX £È 43, 58, 60 ü ïÎXý¬£È 239 ü ÕÈ 392 âÄ×èÅÈ 69, 268 Á©íÃÈ 27 ³ãÈ 134 ô 99index.SCH TI-86, Index, Chinese Bob Fedorisko Revised: 98-10-14 17:57 Printed: 98-10-14 17:57 Page 413 of 14 413 ½ È 181 Ú ¬ È 106 ÚÀËÈ 20, 25, 56, 61, 397 ¤k `È 2 ¤k<È 110 n!È 111 Ù8È 114 BÈ 113 Bêe<È 113 È 110 ¤k<°)È 112 ¤k<Bêe<È 113 ¤kõcÈ 56 ¤kõcíÈ 20, 62 ¤ ßcÈ 221 H,©È 397 Z V0Ä PRGM CTL °)ÅÈ 219 V0È 26, 333 V0Û<È 26 HD¼ÚÈ 49 7ÕÈ 34, 324 7ú 414 öé ukÈ 3 Ȧå£$ÛÏÈ 36 Ȧ$ÛXáD6ãÈ 20 Ȧ$ÛáDÈ 70 Ȧ$ÛáDãÈ 35 Ȧ$ÛÒ5È 84 È ¬ÒÈ 107 È 24, 25, 29 Û¸È 25 g9È 25 ; È 19 Û¸XÁ©È 25 Û¸cë È 18 ÛD (∑)È 292 ÄßcÅÈ 222 ßcÈ 222 ukÈ 26 Ò5È 26, 27 #)È 17, 18, 23, 24, 26, 27 g9`§pÈ 18 @ÇÄ PRGM CTL °)Å È 219, 224 @B ( T)È 367 $ßcÈ 224 $½ È 181 +úÈ 19 `È 22 ûãmÈ 22 FÈ 21 ±FÈ 21, 22 ô8È 23 g9È 21 +¡È 22 +úÈ 29 ±,È 226, 227 ïÎÈ 226 ÜJÈ 226 ÆnÈ 226 +úg9È 363 +¡ÕÈ 22, 44 ª\È 22 BÈ 22 ¾|²&ßX,|È 191 ¾ ÍDÈ 48 ¾Ï|ÛÈ 84, 144 DÒ5È 128 U$ÛÒ5È 119 Ôû+úDÈ 22 0Ò¹KÈ 101 $ÛGÁÈ 84, 275 $ÛÔÈ 84, 275 $ÛHÈ 137 ³ãÈ 137 $ÛHêe<È 137 $ÛHGÁÈ 84, 271 $ÛHÔÈ 84, 271 99index.SCH TI-86, Index, Chinese Bob Fedorisko Revised: 98-10-14 17:57 Printed: 98-10-14 17:57 Page 414 of 14
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