Casio Fx 3650P II 3650PII CN
User Manual: Casio fx-3650PII fx-3650P II | 计算器 | 说明书 | CASIO
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Ck
٫ዓࣜಹ
fx-3650P II
ᅋํடร
ྩఛഩഒीᆅཌሂ
http://edu.casio.com
RJA527886-001V02
ኼӄ
ݮဩఀၭӊ DBTJP դ౹ă
• ᇀෳᅋդ౹ഋᆪڣᅋํடรă
• ഋटດүߘࠝLjჾӯࡍၖე෫෫Ըሙ ) үૠӄ
ᅋ *ă!
ᇀჾ࿒ཌሂნ৹ჾᆪڣᅋํடรă!
iuuq;00xxx/dbtjp/dpn/do0tvqqpsu0nbovbm0
k ᇀฑ״ෳᅋӊࣜಹቐ ///
ෳᅋࣜಹቐLjटү৷ဂ࿒
ࡤڑԌട࿒Ljഹࡍटү৷߈ڊ
ࣜفಹوҿஎLjᅚ༐ຑă
A ࣜಹෳᅋ༾ӛࡍ ///
ࣜಹوҿஎട࿒ү৷LjԌटದቺူໍᇀቁஎă
k ࠨटࣜಹݒཛྷֽയෛኴຢ
ეෳࣜಹوහብ۵ባದֽയෛኴຢ෫Ljഋቖှ࿒ะ
ՃዷăഋኢᄌLjױՃዷࡱटഅׅ،ಹቲوຑᅘ൛DŽڢ
،ಹLjӰફ،ಹLjؖѦ،ಹLj༇ࣜࣜჅӊืয
ࣆ֔ၠืযDž
ă!
!9(CLR)3(All)w
Ck-1
k ߔᅢӊํடร
• ӊᅋํடรቲࡥوஎࣆՏ༐DŽऒٌࣝࠟDž४ཛྷ۶ቐᅋLj
৹࢙ᅳದؠӹو෯࣠ᅘຑԥༀă
• ӊํடรቲو൛ᅘݢޚLjูԥှቌă
• ྩఛࣜࢲާ๖DŽDBTJP!Dpnqvufs!Dp/-!Mue/Džڶᅢᄜ
଼ࢪෳᅋӊդ౹ࣆದݛऔۚـቤࢪᄧಲوൌࠨ໎ผوĂ
ࣺेوĂݛࢪوߔوຈࠀԥݘൌࠨᇖൌăױ༶Lj
ྩఛࣜࢲާ๖DŽDBTJP!Dpnqvufs!Dp/-!Mue/Džڶᅢൌࠨٞ
ൻሣᄜෳᅋӊդ౹ࣆದݛऔຑᄧಲوൌࠨቸ੮وຏెԥ
ݘᇖൌă
Ѡഩၙቌ
• ഋटդ౹ĂҪኰԮүߘᇀᄬᅟۛྐۨوࣆٜ۽ă
危险
ӹ൲ྐญױӶ६ှྥՃዷLj৹ـቤᆗ
๘ཊࢪቺටཕૅو॰ă
● ऄ၂٫֠ቲو־ფԥී൩Ⴇ෫Ljഋ࣊Գടჾ
࿒ؑă
2/!ԥე൞ႧLj࣊ᅋഅๆ֭࿄ă
3/!࣊টყተલă൲܅ൌԥߘLj৹࢙ᇒ֑டă
Ck-2
警告
ӹ൲ྐญױӶ६ှྥՃዷLj৹ـቤᆗ
๘ཊࢪݘቺටă
● ഋट٫֠ብᅢᄬᅟۛྐۨوࣆٜ۽ăཆქᄬᅟۛ
ԥීྥ෭Ljഋ࣊টყተલă
● ٫֠ෳᅋྥؓۨ۽෫Lj࢙ᇒ֑٫֠ფـቤቾཙྍ
ຈࢪᇒ֑٫֠ಈઽـቤࢨᆼࢪᄌ༶ටࠀăᄜױഋႛ
ޏዱฒჾ࿒ă
• ഋኢᄌࣁ၂ ) LJࠧljوշဂ *Ljቁവኰ൩ă
• ഋྡྷෳᅋӊࢲಹསቚوڊ٫֠ă
● ഋԥეڶ٫֠६ှ֬٫Ă՚ॖჾࣆದຓ࢙ـቤଁڮ
وൌࠨှཛྷă
● ഋྡྷटӊࢲಹࢪ٫ࣩ֠െࢪڌ൩ࢨቲăܱᇘ৹ෳ
ࢲಹಈઽـቤࢨᆼࢪᄌ༶ටࠀă
注意
ӹ൲ྐญױӶ६ှྥՃዷLj৹ـቤᆗ
ถටࣆྡ౹ຈටă
● ߔᅢಃு
• ഋྡྷᅋѢႅࢪቺࢯფॹಃăܱᇘფॹಃ
وԍઓ৹ಈઽLjـቤᄌ༶ටࠀă
• ფॹಃಈઽ෫Ljഋྡྷಃᄑو־ფă
• ԥීྥ෭ಃுᄑو־ფ෫LjᄮଷණุਊԌ࣊ট
ყተલă
• Ⴇॸࢪ౦ܴԥීेفಃுᄑو־ფ෫Ljഋ࿘ᅋ
അๆ֭࿄ባඵ 26 ܖትჾණLjഹࡍ࣊টყተલă
Ck-3
Ճዷၙቌ
• 即使计算器运行正常，也应至少每三年 (LR44 (GPA76))
更换一次电池。
ছ٫֠৹࢙ფLjࣜڶۚಹᇒ֑ຈࠀԌෳದդ
ූ߆ሓăഋྡྷटছ٫֠ჯૠᇀࣜಹቲă٫֠༾ഩୣ
ᅘ٫෫Ljഋྡྷᆿฎ༐ෳᅋࣜಹă
• 配备的电池在运输和存放期间可能会产生轻微放电。因
此，更换时间可能会比正常电池寿命结束时间要早。
• 请勿对本产品使用镍氢电池 * 或任何其他使用镍作为材
料的电池。电池和产品规格不兼容可能会导致电池寿命
缩短并使产品发生故障。
• 电池电力不足会造成存储内容损坏或完全丢失。请务必
保留所有重要数据的书面记录。
• 请避免在超出温度极限、湿度过高和灰尘过多的区域使
用和存放计算器。
• 切勿过度撞击、挤压或弯曲计算器。
• 请勿尝试拆卸计算器。
• 请使用柔软的干布清洁计算器的外部。
• 无论何时丢弃计算器或电池，请确保遵循您所在地区的
法律和法规要求。
• 请务必将所有用户文件妥善保管以便日后需要时查阅。
+!ӊฐՋቲෳᅋާو๖ࠧդ౹ண֎৹กާޔޕ๖ࠧդ౹
ຑᅘሣوኢՋඨӶࢪඨӶă
Ck-4
ଆ
ኼӄ!//////////////////////////////////////////////////////////////////// 2
Ѡഩၙቌ!//////////////////////////////////////////////////////////////////// 3
Ճዷၙቌ!//////////////////////////////////////////////////////////////////// 5
ᇀ६ှࣜቐ ///!///////////////////////////////////////////// 7
ࣜனࠧහብ!///////////////////////////////////////////////////////// 9
ࠧืوพ൩!/////////////////////////////////////////////////// 22
ࢱӊࣜ!////////////////////////////////////////////////////////////////// 27
ࣜઈࣆՓᆪ!/////////////////////////////////////////////////////// 31
ࣜಹو،ಹՃዷ!/////////////////////////////////////////////// 32
৶ၳࠉืࣜ!////////////////////////////////////////////////////////// 37
ࠨෳᅋ 214!ޠၳࣝืۨDŽFOHDž
!/////////////////////////// 4:
ࣜืݒDŽDNQMYDž
!///////////////////////////////////////////////// 51
༇ࣜࣜDŽTE0SFHDž
!///////////////////////////////////////////////// 55
ࢱืࣜDŽCBTFDž
!//////////////////////////////////////////////////// 74
֔ၠனDŽQSHNDž!/////////////////////////////////////////////////// 78
ݛଆ!////////////////////////////////////////////////////////////////////////// 92
٫ᆚეഓ!////////////////////////////////////////////////////////////////// 99
ߢ!ޏ////////////////////////////////////////////////////////////////////////// 9:
Ck-5
ᇀ६ှࣜቐ ///
k ࣜಹوࢲ
Ѣ Oăࣜಹट६൩ණࢲߔ״෫ࣜوன ) ٞ 9 ო *ă
A ಃڶӔٻوڪॎ
߷ࡥஎණوዖܻௗჾഅLjഋٻॎಃڶوӔڪă
2/!Ѣ !N)TFUVQ*db)Dpousbtu*ă
L I GHT
DARK
• ױ෫ڶӔٻڪॎࡥஎ࢙־ă
CASIO
3/!ᅋ d!ࠧ e!ٻॎಃڶوӔڪă
4/!හڊ༾ӛࡍLjѢ A!ࢪ !p)FYJU*ă
ኢ
صѢ ,!ऒ־ࣜوனԵة෫Ljఀࡱ৹ჾෳᅋ
+!ࠧ -!ٻॎڶӔڪă
ቺეƽ
࣯ٻሿಃڶӔڪLjԌསݢජ৹ڣ၂Ljᇘ࠶ᅘ৹
ก٫ԥăഋࡳޚ٫֠ă
A ࣜಹࢲߔو
Ѣ !A)PGG*ă
ߔӡࣜಹو٫ᆚࡍLj࿒઼ืযԥ࢙ڌă!
• ࣜனࠧහብDŽٞ 9 ოDž
• ؖѦ،ಹDŽٞ 32 ოDž
Ăڢ،ಹDŽٞ 34 ოDž
Ăჾࣆ
Ӱફ،ಹDŽٞ 35 ოDžቲืوয
Ck-6
k ऒӶࣝ
M–
x!
A
M
8
LOGIC
DT CL
ޢ
Ⴁඇ
ࠨቖှޢݡ
1
M+
!
2
M–
ྲྀዖ ǖዘࡾඇ Ѣ !!ࡍѢױऒă
3
M
ྲྀዖ ǖࡆඇ
Ѣ a!ࡍѢױऒă
4
DT
ྲྀዖ ǖඇ
ᇀ TE ࢪ SFH னቲLjѢױऒă
5
CL
ྲྀዖ ǖዘࡾඇ ᇀ TE ࢪ SFH னቲLj
ਢ ǖඇ
Ѣ !!ࡍѢױऒă
6
∠
ྲྀዖ ǖዘࡾඇ ᇀ DNQMY னቲLjѢ !!
ਢ ǖዏඇ
ࡍѢױऒă
7
A
ྲྀዖ ǖࡆඇ
ਢ ǖଖඇ
8 LOGIC ྲྀዖ ǖଖඇ
Ѣױऒă
Ѣ a!ࡍѢױऒDŽӰફ BDž
ă
ᇀ CBTF னቲLjѢױऒă
ᇀ CBTF னቲLjѢױऒă
k ࡥஎ
A พ൩ӹؕԌࣜॕ߷
ӊࣜಹ৹ᇀༀქࡥޔஎණༀ෫ఀพ൩وӹؕࣆࣜ
ॕ߷ă
!
พ൩ӹؕ
2× ( 5+ 4 ) – 2× - 3
!
ࣜॕ߷
24
Ck-7
A ܻࠟ
־ᇀࣜಹಃණو࿒ะܻࠟӹᇀࣜوனLj
ࣜಹوහብࣆࣜ߹ٌ֔ăᇀӊํடรቲLj
Đಶđქ
װᅋᅢӹქ־ܻࠟޔᇀࡥஎණLjۚĐॖׅđქװᇘӹ
ದဋă
సӫو۶ࡥஎӹ 7!ܻࠟă!
ࣜனࠧහብ
k ࣜனوၭᇗ
ӊࣜಹޮᅘቸĐࣜனđ
ă
2/!!Ѣ ,ă
• ࣜனԵ־ةă
• ࣜனԵةᅘࡥޔஎăѢ ,!६ှၭࡳăෳᅋ
d ࠧ e ნ৹ၭࡳԵࡥةஎă
COMP CMPLX BASE
SD
REG
1
4
5
2
3
PRGM
6
3/!!ቖှ࿒ะՃዷቐქၭᇗຑၖეࣜوனă
b!)DPNQ*;!DPNQDŽᆱDž c!)DNQMY*;!DNQMYDŽืݒDž
d!)CBTF*;!CBTFDŽࢱ!ื !* e!)TE*;!TEDŽةӰફ༇ࣜDž
f!)SFH*;!SFHDŽใӰફ༇ࣜDž
g!)QSHN*;!QSHNDŽ֔ၠDž
• Ѣ b ባ g ืوዖऒ৹ၭᇗᄮனLjྐଥ
وԵࡥةஎཛྷࠨă
Ck-8
k ࣜಹහብ
ࣜಹහብ৹ᅋᅢైብพ൩ࠧพ־හڊĂࣜԸืࣆದຓ
හڊăහብ৹ෳᅋහብࡥஎ६ှైብLjѢ !,)TFUVQ*
ऒ৹ོ܃හብࡥஎăޮᅘޔහብࡥஎLjᅋ d ࠧ e ৹
ᇀದࣺ६ှၭࡳă
A ऻوةڪቚڊ
π !࡙!>!ڪ211 ҇ڪܖ
:1˚!>!Ċ
3
ऻةڪ
ቖှױऒՃዷ ǖ
ڪ
!,!b!)Efh*
࡙ڪ
!,!c!)Sbe*
҇ڪܖ
!,!d!)Hsb*
A ืوቚڊ
ቚื
ቖှױऒՃዷ ǖ
ဏืื
!,!e!b!)Gjy*a!)1* ባ!
j!):*
ᅘပื
!,!e!c!)Tdj*b!)2* ባ!
j!):*-!a!)21*
ቚื۶ཙ
!,!e!d!)Opsn*b!)Opsn2*!ࢪ
c)!Opsn3*
࿒எढ़මࣜॕ߷กࠨޗযఀቚوڊහڊ६ှوă!
• ޗযఀቚوڊဏืืDŽGjyDžفগဏืăࣜ
ॕ߷Ӈල൩فቚوڊဏืืණă
۶ઋ ǖ
!100 ÷ 7 = 14.286 (Fix = 3)
Ck-9
• ᅋ Tdj ቚڊષᅘပืࡍLjࣜॕ߷ෳᅋᅘပืࣆ 21
ืوᄮ֓۽६ှăࣜॕ߷Ӈල൩فቚوڊ
ืණă
۶ઋ ǖ! 1 ÷ 7 = 1.4286 × 10–1 (Sci = 5)
• ၭᇗ Opsn2 ࢪ Opsn3 ࡍLjࣜصॕ߷ᇀ࿒۶ཙቐ෫Lj
ದटჾቚืࣝืۨă
Norm1: 10–2 > 앚x앚, 앚x앚 > 1010
Norm2: 10–9 > 앚x앚, 앚x앚 > 1010
۶ઋ ǖ!1 ÷ 200 = 5. × 10–3 (Norm1)
0.005 (Norm2)
A ืܖြوቚڊ
ืܖြ
ቖှױऒՃዷ ǖ
ืܖ؞
!,!ee!b!)bc0d*
࣯ืܖ
!,!ee!c!)e0d*
A ืݒြوቚڊ
ืݒြ
ቖှױऒՃዷǖ
ቓऻዸӶ
!,!eee!b!)a!,b!i!*
ࣁዸӶ
!,!eee!c!)r!∠!!*
A ༇ࣜ౷ଔوහڊ
౷ଔහڊ
ቖှױऒՃዷǖ
౷ଔಶ
!,!dd!b!)GsfrPo*
౷ଔॖׅ
!,!dd!c!)GsfrPgg*
Ck-10
k ࣜனࠧහብوഅׅ
ቖှ࿒ะՃዷ৹അׅࣜوனࣆຑᅘහብLjԌटࣜ
ಹֽࡧཛྷ࿒ైብă!
ࣜன!///////////////////////////DPNQDŽᆱனDž
ऻ!ةڪ///////////////////////////EfhDŽڪDž
ቚื!///////////////////////////Opsn2
ืܖြ!///////////////////////////bc0d!
DŽืܖ؞Dž
ืݒြ!///////////////////////////a,biDŽቓऻዸӶDž
!
౷ଔහ!ڊ///////////////////////////GsfrPoDŽ౷ଔಶDž
ቖှ࿒ะऒՃዷ৹അׅࣜனࣆහብă
!9(CLR)2(Setup)w
ԥഅׅࣜಹوහڊ෫LjഋᇀණะՃዷቲѢ A!ۚԥѢ
wă
ࠧืوพ൩
k وพ൩
ӊࣜಹ৹ဃฐဢქჅพ൩LjԌѢ w ቖှăࣜಹ
ዔڑৈࣩۨڊĂऋۨĂ֓ۨĂׅۨĂࠉืࣆਸ਼ࠟوቁവᅍ
࿘๋ၠă
۶ઋ ǖ
!2 × (5 + 4) – 2 × (–3) =
2*(5+4)- 2 × ( 5 + 4 ) – 2 × - 3
2*-3w
24
Ck-11
A ؞ਸ਼ࠟ৶ၳࠉืوพ൩ )tjo-!dpt-!'LjٌDž
ӊࣜಹ৹พ൩࿒઼؞ਸ਼ࠟو৶ၳࠉืăഋኢᄌLjᇀพ൩
ԸืࡍLjӤၙѢ ) ߔӡਸ਼ࠟă
sin(, cos(, tan(, sin–1(, cos–1(, tan–1(, sinh(, cosh(, tanh(,
sinh–1(, cosh–1(, tanh–1(, log(, ln(, e^(, 10^(, '(, 3'(,
Abs(, Pol(, Rec(, arg(, Conjg(, Not(, Neg(, Rnd(, ∫(,
d/dx(
۶ઋ ǖ
!sin 30 =
( )
s30)w s i n 30
05
A ֓ࠟوෛଞ
֓ࠟ৹ჾᇀ࿒ะഉਦ࿒ෛଞă
• ᇀਸ਼ࠟቐǖ3!ġ!)6!,!5*
• ᇀ؞ਸ਼ࠟو৶ၳࠉืቐǖ3!ġ!tjo)41*-!3!ġ!')4*
• ᇀብܻࠟDŽҪਸ਼ࠟݘDžቐǖ3!ġ!i234
• ᇀӰફணĂիืࢪࢲืቐǖ31!ġ!B-!3!ġ!π
ቺეƽ
߷ቖှҪࠆׅۨᆱࠧෛଞ֓ࠟۨ֓وᆱࣜوLjᇘ
࢙࿒எو۶ઋຑዔڑՏ൩ਸ਼ࠟă
• ෛଞਸ਼ࠟቐࢪߔਸ਼ࠟቐࡍࠟ֓و෫ă
6 ÷ 2 (1 + 2) p 6 ÷ (2 (1 + 2))
6 ÷ A (1 + 2) p 6 ÷ (A (1 + 2))
1 ÷ (2 + 3) sin(30) p 1 ÷ ((2 + 3) sin(30))
Ck-12
• ෛଞӰફĂիืٌቐࠟ֓و෫ă
6 ÷ 2π p 6 ÷ (2π)
2 ÷ 2'(2) p 2 ÷ (2'(2))
4π ÷ 2π p 4π ÷ (2π)
• พ൩ෳᅋืࠉوࠟڜDŽઋ QpmĂSfdDž෫LjഋྣӤพ൩
ӹؕຑეഓߔوਸ਼ࠟă߷ԥพ൩ߔਸ਼ࠟLjᇘ৹ྐ
ۨණຑะዔڑՏ൩ਸ਼ࠟă
A ዮࡍߔوਸ਼ࠟ
ᇀѢ w!ऒቐوዮࡍߔوਸ਼ࠟ৹ჾෛଞქޔჾණă!
۶ઋ ǖ!(2 + 3) × (4 – 1) = 15
(2+3)*
(4-1w
( 2+ 3 ) × ( 4– 1
15
A ࡥஎوዳᅚিڑ
พ൩ӹؕ
وӹؕ
12345 + 12345 + 12345
345 + 12345 + 12345I
ߞӶ
• صb!ܻࠟ־ᇀࡥஎණ෫Lj৹ჾෳᅋ d!ऒဂዳჰڑ
ߞӶԌিࡥڑஎă
• ဂዳি࢙ڑෳӹؕوქԩܖᄑࡥ־எوᅚՊLjױ෫ \!
ܻ࢙ࠟ־ᇀᅚՊă־ܻࠟ!\ صᇀࡥஎණ෫Lj৹ჾෳ
ᅋ e!ऒဂᅚჰߞڑӶԌিࡥڑஎă
• ఀࡱ৹ჾѢ f!ባӹؕو་LjࢪѢ c!ባயཤă
Ck-13
A พ൩وዖܻืDŽዖॎDž
صఀพ൩ืၳӹؕ෫Ljದटү،ᇀ֎ཛྷĐพ൩ഘđو،
ഘቲLjױพ൩ഘو൛ફཛྷ :: ዖॎăნটกํLjᇀქޔ
ืၳӹؕቲዮۂพ൩ :: ዖॎوዖܻă
իLjӹصพ൩ብߞوӶᇀࡥஎණඝڑཛྷዝDŽ|Dž
ࢪ࠻DŽ!*ăصพ൩ഘوෝᅨ൛ફඵᅢ 21 ዖॎ෫LjߞӶ
टӰཛྷඝ۽وڑਙDŽk*ă
ױቸഉਦۢූ෫Ljഋᇀคوصብቛพ൩صوӹؕ
Ԍࣜದॕ߷ă!
k ࣜوӬࣃ
A Տ൩னࠧݥݐன
ӊࣜಹᅘቸพ൩னăՏ൩னᇀߞӶብՏ൩ఀพ
൩وዖܻLjԌटߞӶᅚՊوຑᅘዖܻဂᅚჰჾ໐־ਅࣺă
ݥݐனटఀพ൩وዖܻණဢᇀߞӶብوዖܻණă!
ᆓӹؕ
Տ൩ன
1+2|34
Ѣ+
1+2+|34
ߞӶ
ݥݐன
1+2 3 4
ߞӶ
ֽയෛพ൩னහڊཛྷՏ൩னă
ეݢӰཛྷݥݐன෫LjഋѢ 1D)JOT*ă
Ck-14
1+2 + 4!
A ݳพ൩وऒՃዷوӬࣃ
۶ઋ ǖ!ეޚቁ!47:!ġ!24!ෳದӰཛྷ!47:!ġ!23!෫
369*13 369 × 13I
D2 369 × 12I
A ऒՃዷوකׅ
۶ઋ ǖ!ეޚቁ!47:!ġġ!23!ෳದӰཛྷ!47:!ġ!23!෫
Տ൩ன
369**12 369 ×× 12I
ddD 369 ×I12
ݥݐன
369**12 369 ×× 12
dddD 369 × 12
A ӹؕቲऒՃዷوӬࣃ
ᇀՏ൩ன࿒Ljᅋ d!ࠧ e!टߞӶჰڑባఀეӬࣃو
ऒՃዷوᅚՊLjѢ D!टದකׅLjഹࡍቖှቁവوऒՃዷă
ᇀݥݐன࿒LjटߞӶჰڑባఀეޚቁوऒՃዷብLjഹ
ࡍቖှቁവوऒՃዷă!
A ࠨᇀӹؕቲՏ൩ऒՃዷ
ეᇀӹؕቲՏ൩ऒՃዷ෫ӤၙၭᇗՏ൩னăᅋ d!ࠧ
ഹࡍ६ှऒՃዷă!
e!टߞӶჰڑባეՏ൩ऒՃዷوብLj
Ck-15
k ؓྥብوՓሖ
߷ԥቁവLjصఀѢ w!ቖှ෫Ljؓྥဳྲट־
ᇀࡥஎණăؓྥဳྲ־ࡍLjѢ d!ࢪ e!ऒ৹ෳߞ
ӶባቲդූؓྥوብLjჾӯఀޚቁă!
۶ઋ ǖ
! !صఀეพ൩ 25!Ģ!21!ġ!3!>Ljലพ൩ષ 25!Ģ!1!ġ!
3!> ෫
DŽ࿒ઋෳᅋՏ൩னă
Dž
14/0*2w
Mat h ERROR
e!ࢪ d 14 ÷ 0I×2
ؓྥብ
÷ ×
d1w 14 10 2
28
ࢱӊࣜ
܇ׅှኢடLjӊॎढ़මࣜو৹ᇀࣜಹوൌࠨࣜன
ቲ६ှLj دCBTF னׅ༶ă
k ᇘᆱ
ᇘᆱ৹ᅋᅢ६ှࣩDŽ+*-!ऋ )-*-!֓ )**-!) ׅ/*
ࣜă
۶ઋ ǖ
!7 × 8 − 4 × 5 = 36
7*8-4*5w
Ck-16
36
k ืܖ
ืܖෳᅋቚ *{) ܻޒܖوڊพ൩ă
A ࣜืܖ۶ઋ
1
2
11
۶ઋ 2ǖ 3 4 + 1 3 = 4 1 2
3$1$4+
1$2$3w
2
1
7
۶ઋ 3ǖ 3 + 2 = 6 DŽืܖြ
!
ǖe0d*
2$3+1$2w
4{11{12
7{6
ኢ
• ߷ࣜืܖॕ߷ޕԩܖDŽሿื , ܖዓ , ܖா , ܻޒܖDž
وዜืմ߹ 21 Ljࣜॕ߷टჾဏืြă
• ߷พ൩ࣜوཛྷืܖᅳဏืࣜࠩࢤوLjࣜॕ߷
टჾဏืြă
• ޕوืܖԩܖቝพ൩ሿืăพ൩܇ሿืटդූဏืြ
ࣜوॕ߷ă!
A ืܖ؞ြᅳ࣯ืܖြࣺوӰࡳ
ეटืܖ؞Ӱࡳཛྷ࣯ืܖDŽࢪट࣯ืܖӰࡳཛྷืܖ؞Dž෫Lj
ഋѢ !$)e0d*ă
A ဏืြᅳืܖြࣺوӰࡳ
Ѣ $ ৹ᇀဏืᅳืܖြቐࣺӰࡳă
ኢ
߷ޕืܖԩܖDŽሿื , ܖዓ , ܖா , ܻޒܖDžوዜื
մ߹ 21 LjᇘࣜಹԥဏืြӰࡳཛྷืܖြă
Ck-17
k ҇ܖӔࣜ
พ൩ქืޔࡍพ൩҇ *&) ࠟܖ৹ෳืݡӰཛྷ҇ืܖă
A ҇ܖӔࣜ۶ઋ
۶ઋ 2ǖ 2 % = 0.02
2
(!100 )
2!((%)w
002
20
(150 × 100 )
150*20
!((%)w
30
۶ઋ 4ǖ 771 ก 991 ܖ҇وቐ࣎Ǜ
660/880
!((%)w
75
۶ઋ 5ǖ ट 3-611 ᇜࣩ 26&ă
2500+2500*
15!((%)w
2875
۶ઋ 6ǖ ट 4-611 ऋඵ 36&ă
3500-3500*
25!((%)w
2625
۶ઋ 3ǖ 150 × 20% = 30
۶ઋ 7ǖ ट 279-!:9 ࣆ 845 ࠧوऋඵ 31&ă
168+98+734w
1000
-G*20!((%)w
800
Ck-18
۶ઋ 8ǖ ट 411 ৻ࣩባՌฎჅӊᆓቺ و611 ৻ණLj فه911
৻وዮቷՌฎჅӊă611 ৻ܖ҇وቐ࣎ก 911 ৻Ǜ
(500+300)
160
/500!((%)w
۶ઋ 9ǖ ืص 51 ᇜࣩ ف57 ෫LjӰࡧଔཛྷۂඵǛ
(46-40)/40
15
!((%)w
k ܖڪஓDŽ෨६ቨDžࣜ
A ෨६ቨืوพ൩
࿒எढ़මพ൩෨६ቨืࢱوӊশۨă!
| !~ ڪ$!| !~ ܖ$!| ஓ ~!$
۶ઋ ǖ!ეพ൩ 3°41´41˝ ෫
2$30$30$w
2 ˚ 30 ˚ 30 ˚
2 ˚ 30 ˚ 30
• ഋኢᄌLjܖࣆڪӤၙพ൩ᅘืLj࣊ෳದཛྷă!
A ෨६ቨࣜ۶ઋ
࿒઼੮ျو෨६ቨࣜटդූ෨६ቨࣜوॕ߷ă
• ޔ෨६ቨืࢪࣩۨوऋۨ
• ෨६ቨืᅳ෨६ቨืׅۨࢪۨ֓و
۶ઋ ǖ!3°31´41˝!,!4:´41˝!>!4°11´11˝
2$20$30$+
0$39$30$w
Ck-19
3 ˚ 0˚ 0
A ෨६ቨᅳ෨६ቨࣺࡳو
ࣜصॕ߷෫LjѢ $!৹ᇀ෨६ቨᅳ෨६ቨࣺࡳ
ืă!
۶ઋ ǖ!ეट 3/366 ࡳཛྷ෨६ቨ෫
2.255w$
2 ˚ 15˚ 18
ࣜઈࣆՓᆪ
ࣜઈүૠᅘఀ६ှࣜޕوࣝوଆLjದቲҪਸ਼ఀพ
൩وӹؕࣆࣜॕ߷ăࣜઈ৹ᇀ DPNQ-!DNQMY ࣆ
CBTF னቲෳᅋă!
k ࣜઈོ܃و
ࡥஎᅚණऻණܻࠟ!`!وӹࣜઈቲү،ᅘืযăე
Փᆪࣜઈቲืوয෫Lj
ഋѢ făѢ f!टဂණ
DŽဂࡍDž
িࣜڑLjༀ෫ࣆದॕ߷ă!
۶ઋ ǖ! 1+1w2+2w3+3w
3+ 3
6
f 2+2
4
f 1+1
2
িࣜڑઈࣝଆ෫Lj$!ܻࠟट־ᇀࡥஎණLjದӹ
صࣜو࿒எᅘDŽृူوDžࣝଆăܻࠟױصಶ෫LjѢ
c!৹ဂ࿒DŽဂDžিࣜڑઈࣝଆă
ቺეƽ
• Ѣ p ෫LjݢӰࣜன෫LjࢪቖှൌࠨݒՃዷ෫Lj
ࣜઈࣝଆटӇഩԩഅׅă
Ck-20
• ࣜઈو൛ફกᅘوăࣜصઈ჻ୄ෫Lj६ှူ
ࣜوटෳࣜઈቲዮছࣝوଆዔڑӇකׅLjჾཛྷူ
ࣜ໐־ਅࣺă
k Փᆪޢوෳᅋ
ࣜصઈࣝଆᇀࡥஎණ෫LjѢ d!ࢪ e!ߞ
ӶԌ६൩ӬࣃனăѢ e!৹ෳߞӶᇀو་־Lj
ۚѢ d!৹ෳߞӶᇀوயཤ־ă६ှ༾ӛຑၖეو
ӰࡍޚLjѢ w!ቖှࣜă
۶ઋ ǖ!4 × 3 + 2.5 = 14.5
4 × 3 – 7.1 = 4.9
4*3+2.5w
4×3+ 2 . 5
145
d 4 × 3 + 2 . 5I
DDDD-7.1w
4×3 –7 . 1
49
ࣜಹو،ಹՃዷ
k ؖѦ،ಹDŽBotDžوෳᅋ
ఀᇀࣜಹණ६ှوူوქࣜ״وॕ߷टዔڑӇү،ᇀ
ؖѦ،ಹDŽBotDžቲă
ABot ࠧူޚකوׅ෫ࢲ
ᇀࣜቲෳᅋ Bot ෫Ljࣝኡದ൛กࠨ෫ჾࣆࠨݢӰو
࠶ቺეăഋኢᄌ࿒઼࣎٧ă!
Ck-21
• صఀ६ှ࿒ะൌࠨՃዷ෫LjBot ቲو൛࢙Ӈူޚǖෳᅋ
ࣜॕ߷६ှࣜLjᇀڢ،ಹቲࣩ൩ืࢪದቲ
ऋണืLjཛྷӰફݑࢪӰફቲื־ٻLjᇀ TE ன
ࢪ SFH னቲพ൩༇ࣜืযă
• ᇀ࢙դූქޔჾණࣜॕ߷ࣜوቲDŽዸӶٌࣜDž
Lj
ฑ࿘־ᇀࡥஎණوॕ߷࢙Ӈү،ᇀ Bot ቲă
• ߷صࣜو־ષؓྥLjᇘ Bot و൛ԥ࢙ݢӰă
• ᇀ DNQMY னቲ६ှࣜืݒ෫Ljॕ߷و෯ืԩࠧၗื
ԩڞटӇү،ᇀ Bot ቲăدഋኢᄌLj߷ఀݢӰባದຓ
ࣜனLjᇘืوၗืԩटӇഅׅă!
A ࠨᇀઘၦࣜቲዔڑՏ൩ Bot
۶ઋ ǖ!ეट 4!ġ!5 ࣜوॕ߷ׅჾ 41 ෫
3*4w
DŽഹࡍDž/30w
12
Ans ÷ 30
04
Ѣ /!৹ዔڑพ൩ Botă
ኢ
ڶᅢ؞ᅘਸ਼ࠟԸืืࠉوDŽٞ 23 ოDž
Ljصఀቝพ൩ࠉืࡍ
Ѣ w ෫LjBot ԯዔڑӰཛྷԸืă
Ck-22
A ࠨᇀࣜቲฐڑՏ൩ Bot
۶ઋ ǖ!ეᇀದຓࣜቲෳᅋ 234!,!567 ࣜوॕ߷෫Lj६
ှ࿒ຑՃዷ!
123 + 456 = 579
789 – 579 = 210
123+456w
579
789-Kw
210
k ڢ،ಹوෳᅋ
ڢ،ಹ )N* ኙეᅋᅢࣜ੩ࢵዜࠧă
ࡥஎණ־ N ܻࠟ෫Ljӹڢ،ಹቲ،ᅘ܇ืوă
ڢ،ಹ৹ᇀ ׅTE னࠧ SFH னቐ༶وຑᅘࣜன
ቲෳᅋă
N ܻࠟ
10M+
A ࠨᇀڢ،ಹቲࣩ൩ื
صఀพ൩ืوࢪࣜॕ߷ᇀࡥஎණ෫LjѢ m!৹ट
ืݡࣩ൩ڢ،ಹ )N* ቲă!
۶ઋ ǖ!ეट 216!Ģ!4 ࣜوॕ߷ࣩ൩ڢ،ಹ )N* ቲ෫
105/3m
Ck-23
35
A ࠨڢ،ಹऋണื
صఀพ൩ืوࢪࣜॕ߷ᇀࡥஎණ෫LjѢ
1m)Nlj* ৹ڢ،ಹ )N* ऋണืݡă
۶ઋ ǖ!ეڢ،ಹ )N* ऋണ 4!ġ!3!ࣜوॕ߷෫
3*21m(M–)
6
ኢ
ࣜصॕ߷ᇀࡥஎණ෫LjѢ m!ࢪ 1m)Nlj* ৹
टืݡࣩ൩ڢ،ಹቲࢪڢ،ಹऋണืݡă
ቺეƽ
ᇀࣜॕา෫Ѣ m!ࢪ 1m)Nlj*!
DŽۚԥѢ wDž෫־
ᇀࡥஎණืوཛྷࣜॕ߷DŽݡॕ߷टӇࣩ൩ڢ،
ಹLjࢪڢ،ಹऋണݡॕ߷Dž
ăದԥกڢ،ಹቲ
ᇀү،ืوযă
A ڢ،ಹ൛وՓᆪ
Ѣ tm)N*ă
A ࠨഅڢׅ،ಹቲืوযDŽባ 1Dž
01t)TUP*m)N*
അڢׅ،ಹटෳ N ܻࠟဋă!
k Ӱફوෳᅋ
ӊࣜಹӄᅘணཛྷ BĂCĂDĂEĂY ࣆ Z وޔӰફLj৹
ᇀၖე෫ᅋᅢү،ืăӰફ৹ᇀຑᅘࣜனቲෳᅋă
Ck-24
A ࠨटืࢪࣜॕ߷ޖݑӰફ
ഋෳᅋ࿒ะՃዷटืࢪࣜޖݑӰફă
۶ઋ ǖ!ეट 4!,!6 ޖݑӰફ B ෫
3+51t)TUP*-)B*
A ࠨՓޖݑӰફืو
ეՓޖݑӰફืو෫LjഋѢ t!ࡍቚڊӰફணă
۶ઋ ǖ! ეՓޖݑӰફ B ืو෫!!!!!!!!!!t-)B*
A ࠨᇀࣜቲෳᅋӰફ
ఀ৹ჾဃෳᅋืქჅᇀࣜቲෳᅋӰફă
۶ઋ ǖ! ეࣜ 6!,!B ෫!!!!!!!!!!5+a-)B*w
A ࠨഅׅӰફቲืوDŽባ 1Dž
۶ઋ ǖ! ეഅׅӰફ B ෫!!!!!!!!!!01t)TUP*-)B*
k ࠨഅׅຑᅘ،ಹቲو൛
ეഅڢׅ،ಹĂӰફ،ಹჾࣆؖѦ،ಹቲو൛
෫Ljഋቖှ࿒ะऒՃዷă!
19(CLR)1(Mem)w
• ԥഅׅࣜಹوහڊ෫LjഋᇀණะՃዷቲѢ A!ۚԥ
Ѣ wă
Ck-25
৶ၳࠉืࣜ
܇ׅှኢடLjӊॎቲढ़මืࠉو৹ᇀࣜಹوൌࠨࣜ
னቲෳᅋLj دCBTF னׅ༶ă!
৶ၳࠉืࣜၙቌ
• ६ှࠆᅘՂ৶ၳࠉืࣜو෫Ljࣜॕ߷৹࢙ၖე
ქဗ෫ࣺԯ࢙־ăቓࣜفॕ߷־ཛྷቛLjഋԥე६
ှൌࠨऒՃዷă
• ეቲڱቁᇀ६ှࣜو෫LjഋѢ Aă
ߔᅢ৶ၳࠉืوশۨ
• ؠӹࠉืԸืྲྀوዖਸ਼ᇀؙਸ਼ࠟ )|!~* ቲăԸืիཛྷ | ื
~ ࢪ | ӹؕ ~ă
• ؙصਸ਼ࠟ )|!~* و༶எᅞਸ਼ᅘᆘਸ਼ࠟ෫Ljದӹᇀᆘਸ਼ࠟ
พ൩وຑᅘোཛྷதă
k ᆘቾଔ )π* ࠧዔഹوืڶٛ e
ӊࣜಹ৹ჾᇀࣜቲพ൩ᆘቾଔ )π* ࠧዔഹوืڶٛ eă
π!ࠧ e!৹ჾᇀຑᅘனቲෳᅋLj دCBTF னׅ༶ă࿒
ཛྷӊࣜಹޕՂիืوă
π = 3.14159265358980 (1e(π))
e = 2.71828182845904 (Si(e))
Ck-26
k ൻऻࠧ۴ൻऻࠉื
A শۨࠧพ൩
sin({n}), cos({n}), tan({n}), sin–1({n}), cos–1({n}),
tan–1({n})
۶ઋ ǖ!sin 30 = 0.5, sin–10.5 = 30DŽऻةڪǖEfh*
s30)w
05
–1
1s(sin )0.5)w
30
Aኢ
• ቝეԸืསෳᅋืݒLjሦဗࠉืڞ৹ᇀ DNQMY னቲෳ
ᅋăઋLj৹ჾ६ှሦჅࣜو ǖ
i!ġ!tjo)41*-!دԥ৹६ှሦჅࣜو ǖtjo)2!,!iDžă
• ᇀࣜቲၖეෳᅋةڪऻوกၭᇗཛྷയෛڪऻو
ةă!
k ऻةڪӰࡳ
ఀ৹ჾटᅋქቸऻةڪพ൩ืوӰࡳཛྷქቸऻةڪ
ăพ൩ืࡍLjѢ 1G)ESH'* ࿒Եࡥةஎă
! D
! 1
!
R
G
2 3
1(D):!ڪ
2(R):!࡙ڪ
3(G):!҇ڪܖ
Ck-27
π
۶ઋ ǖ!ეट!! !࡙ڪӰࡳཛྷڪ෫DŽऻ ةڪǖEfh*
3
(1e(π)/2)
1G(DRG')2(R)E
( π ÷2 ) r
90
k ใചࠧ۴ใചࠉื
A শۨࠧพ൩
sinh({n}), cosh({n}), tanh({n}), sinh–1({n}), cosh–1({n}),
tanh–1({n})
۶ઋ ǖ!sinh 1 = 1.175201194
ws(sinh)1)E
1175201194
Aኢ
• Ѣ w!ቚڊใചࠉืࢪѢ 1w!ቚڊ۴ใചࠉื
ࡍLjѢ s-!c ࢪ tă
• ሦဗࠉื৹ჾᇀ DNQMY னቲෳᅋLjدԸืԥෳᅋݒ
ืă
Ck-28
k ቚืࠧืࠉืڶ
A শۨࠧพ൩
10^({n}) ........... 10{n}
e^({n}) ............. e{n}
log({n}) ............ log10{n} DŽիᅋืڶDž
log({m},{n}) ...... log{m}{n} ) ჾ {m} ཛྷٛ* ืڶو
ln({n}) .............. loge{n} DŽዔഹืڶDž
۶ઋ 2ǖ
! log216 = 4, log16 = 1.204119983
l2,16)E
4
g( )
l16)E l o 16
1204119983
སቚڊٛ෫ӹჾ 21 ཛྷٛDŽիᅋืڶDž
ă!
۶ઋ 3ǖ ln 90 (loge 90) = 4.49980967
I90)E
Ck-29
449980967
k ֓ืࠉޗ۽֓ࠧืࠉ۽
A শۨࠧพ൩
{n} x2 ............... {n}2
) ౿* ۽
{n} x3 ............... {n}3
) * ۽
{n} x–1 .............. {n}–1
) * ืؽ
{(m)}^({n}) ....... {m}{n}
) ֓* ۽
'({n}) ........... {n}
3
3
'({n}) .......... {n}
) ౿* ޗ۽
({m})x'({n}) ... {m} {n}
) * ޗ۽
DŽ֓ޗ۽Dž
2 + 1) ('
2 – 1) = 1
۶ઋ 2ǖ ('
(92)+1) ('( 2 ) + 1 ) ('( 2 ) – 1 )
(92)-1)E
1
2
3
۶ઋ 3ǖ –2 = –1.587401052
-2M2$3)E
– 2 ˆ ( 2{3 )
-1587401052
Aኢ
• ࠉื x3-!x4 ࣆ x−2!৹ᅋᅢ DNQMY னቲࣜืݒوăݒ
ืऻܸوნ৹ჾෳᅋሦဗࠉืă
x
• _)-!')-!4')-! ') ნ৹ჾᇀ DNQMY னቲෳᅋLjݒد
ืऻܸوԥෳᅋሦဗࠉืă
Ck-30
k ዸӶӰࡳDŽቓऻዸӶ ↔ ࣁዸӶDž
ӊࣜಹ৹ჾᇀቓऻዸӶࠧࣁዸӶቐࣺ६ှӰࡳă
o
o
!
ቓऻዸӶ )Sfd*!
ࣁዸӶ )Qpm*
A শۨࠧพ൩
ቓऻዸӶӰࡳཛྷࣁዸӶ )Qpm*
Pol(x, y)
x ǖቓऻዸӶ x
y ǖቓऻዸӶ y
ࣁዸӶӰࡳཛྷቓऻዸӶ )Sfd*
Rec(r, )
r ǖࣁዸӶ r
ǖࣁዸӶ
۶ઋ 2ǖ
! ეटቓऻዸӶ )'
3-!'
3!* ӰࡳཛྷࣁዸӶ෫!
DŽऻةڪ
ǖEfh*
1+(Pol)92)
2
,92))E
DŽՓ و *
t,(Y)
Ck-31
45
۶ઋ 3ǖ
! ეटࣁዸӶ )3-!41˚* ӰࡳཛྷቓऻዸӶ෫
DŽऻةڪǖ
Efh*
1-(Rec)2,
30)E 1732050808
DŽՓ y و *
t,(Y)
1
Aኢ
• ሦဗࠉื৹ჾᇀ DPNQLjTE ࣆ SFH னቲෳᅋă
• ࣜॕ߷ቝӹٞქ ޔr!ࢪ x!ă
• ࣜॕ߷!وr DŽࢪ x DžӇޖݑӰફ YLjۚ DŽࢪ
y DžӇޖݑӰફ ZDŽٞ 36 ოDžăეՓ DŽࢪ y Dž෫Lj
ഋޖݑӰફ Z ืوLj۶ઋຑă
• ቓऻዸӶӰࡳཛྷࣁዸӶ෫Lj!و۶ཙཛྷ –291°< <
291°ă
• ᇀࣜ६ှዸӶӰࡳ෫LjࣜಹෳᅋዸӶӰࡳդූ
وٞქืޔ )r ࢪ x Dž
ă
۶ઋ ǖ!Qpm!)'
3-!'
3!*!,!6!>!3!,!6!>!8
Ck-32
k ࢵࣜܖࠧཔࣜܖ
A ࢵࣜܖ
ӊࣜಹԳᅋݽ๑－৻ନۨن६ှࢵܖᆱă
শۨࠧพ൩
∫ ( f (x), a, b, tol)
!f (x);!Y ืࠉوDŽพ൩Ӱફ Y ຑෳᅋืࠉوă
Dž
! a;!ࢵܖഘᅺو࿒
! b;!ࢵܖഘᅺوණ
! tol;!ާ۶ཙ
•!ݡԸื৹ჾෛଞăᇀሦቸഉਦ࿒Ljटෳᅋ!
2!×!21−6!ާوă
e
۶ઋ ǖ!∫1 In( x ) = 1
fIa0(X))
,1,aI(e))E
Ck-33
∫ ( I n ( X ) , 1, e )
1
A པࣜܖ
ӊࣜಹޗযቲဲࣜۨܖ॰ืـă
শۨࠧพ൩
d/dx( f (x), a, tol)
f! )x*;!Y ืࠉوDŽพ൩Ӱફ Y ຑෳᅋืࠉوăDž
! a;!พ൩ຑၖཔܖ࿅ืو٧DŽཔܖ٧Džو
! tol;!ާ۶ཙ
• ݡԸื৹ჾෛଞăᇀሦቸഉਦ࿒Ljटෳᅋ
2!×!21−21 ާوă
۶ઋ ǖ
!ეࢩ!ืࠉهy!>!tjo)x* ᇀ٧ x >! π !ืـو
2
DŽऻ ةڪǖSbeDž
1f(d/dx)sa0(X)), d/ dx ( s i n ( X ) , π ÷2 )
1e(π)/2)E
0
A ࢵࣜܖࠧཔࣜܖوኢᄌ
• ४৹ᇀ!DPNQ!னࠧ QSHN னDŽᆱှன ǖDPNQDžቲ
ቖှࢵࣜܖࠧཔࣜܖă!
• ᇀ!f)x* ቲԥ৹ෳᅋჾ࿒ܻࠟ ǖ
!QpmĂSfdăᇀ!f)x*ĂaĂb!
ࢪ!tol!ቲԥ৹ෳᅋჾ࿒ܻࠟ ǖ
!∫Ăd0dxă
• ᇀ!f)x*!ቲෳᅋൻऻࠉื෫Ljഋट!Sbe!ቚڊཛྷऻةڪă
• tol!ᆣဏLjॽവڪट࢙ᆣݽLjدሦༀ෫ნ࢙႟լࣜ෫
ࣺăቚ!ڊtol!෫Ljഋቚؙڊᅢࢪٌᅢ!2!×!21−25!وă
Ck-34
४คᅋᅢࢵࣜܖوኢᄌ
• իLjࢵࣜܖၖეصլو෫ࣺԯ༾֑ă
1
• ڶᅢ!f)x*! 1Ljದቲ!a x b ) ઋLj∫0!4x3 – 3 Ǚ –2*Lj
ࣜॕ߷टཛྷݘă
• ޗয!f)x*!و൛ࠧࢵܖഘᅺLjᅘ৹࢙ූ֑մާ־و
ࣜؓྥLjـቤࣜಹؓྥဋྲă
४คᅋᅢཔࣜܖوኢᄌ
• ߷སพ൩!tol!টሖԥڶفქޔॖوฏઞLjtol!टዔڑ
ٻሿLjჾവ־ڊॖă
• ܇ઘၦ٧Ă༏ӰԒڑĂࣁࣁࢪؙဏ٧Ăߑ٧ჾࣆԥཔ
وܖ٧Ljࢪሣഗ॰!1!وཔܖ٧ࢪཔࣜܖॕ߷৹࢙
ـቤࣜॽവ࠶ڪࢪؓ־ă
A ֑ࣜܖࢵޢ࣒೩
߷ቾಜࠉืࢪࢵܖഘࣺդූቁ!ݘf )x*!ࠉื
ഋܖӼཛྷ୧ޔቾಜܖࢵڢةLjࢪሣܖӼཛྷቁืԩืݘࠧܖ
ԩܖࢵڢةܖLjഹࡍࠩԌॕ߷ă
∫
S 正数
c
a
f(x)dx +
∫
b
c
f(x)dx
正数部分 负数部分
(S 正数) (S 负数)
S 负数
Ck-35
߷ᅑᅢࢵܖഘࣺ౷۱ӰـۚڑቤࢵܖԒڑ
࠶ؙ
टࢵܖഘࣺܖཛྷޔۂԩ ) ܖटԒوؙ࠶ڑഘᅺܖཛྷ൲ݧဏ
ԩ* ܖLjڶ୧ޔԩܖቖှࢵܖLjഹࡍࠩԌॕ߷ă
∫
b
f(x)dx =
a
+
∫
b
x4
∫
x1
a
f(x)dx +
∫
x2
x1
f(x)dx + .....
f(x)dx
k ದຓࠉื
x!, Abs(, Ran#, nPr, nCr, Rnd(
x"-!nQr ࣆ nDr!ࠉื৹ჾᇀ DNQMY னቲෳᅋLjدԸืԥ
ෳᅋืݒă!
A ो֓ )"*
শۨ ǖ{n}!!){n} Ӥၙกქޔዔഹืࢪ 1ă*
۶ઋ ǖ! (5 + 3)!
(5+3)
1X(x!)E
Ck-36
40320
A ڶ )Bct*
६ှ෯ืࣜ෫Ljᅋ Bct) ৹فهქґوڶăืࠉױ
৹ᇀ DNQMY னቲෳᅋLjࣜوืݒڶDŽؙဏDž
ăᅘ
ߔഉഋԸᆪٞ 51 ოණوĐࣜืݒđქॎă
শۨ ǖAbs({n})
۶ઋ ǖ! Abs (2 – 7) = 5
1)(Abs)2-7)E
5
A ࢲื )Sbo$*
ืࠉױդූൻဏื )1/111 ባ 1/:::* وལࢲืăᅑᅢದ
ԥၖეԸืLjຑჾ৹ჾဃӰફქჅෳᅋă
শۨ ǖRan#
۶ઋ ǖ!ეෳᅋ 2111Sbo$ ടهൻ ޔ4 ืوࢲื෫ă
10001.(Ran#)E
287
E
613
E
118
• ණื४ཛྷ۶ቐᅋăืࠉױ෯࣠դූืو࢙ԥༀă
Ck-37
A ઼ )nQr*!0 ዩࠩ )nDr*
শۨ ǖ{n}P{m}, {n}C{m}
۶ઋ ǖ!ڶᅢქ ޔ21 وዩLj5 ޔو઼ࠧዩࠩޕᅘۂ
ඵቸǛ
101*(nPr)4E
5040
101/(nCr)4E
210
A ල൩ࠉื )Soe*
߹टืLjӹؕࢪࣜॕ߷ቚڊཛྷԸืLjఀ৹ჾෳᅋ
ල൩ࠉื )Soe* ڶದ६ှල൩ăල൩ࠉืޗযืහ
ڊटืල൩ባᅘပืă
Opsn2 ࢪ Opsn3 وල൩
ཤืӇල൩ባ 21 ืă
Gjy ࢪ Tdj وල൩
ืӇල൩ባቚืوڊă
۶ઋ ǖ!200 ÷ 7 × 14 = 400
DŽ4 ဏืDž
1Ne1(Fix)3
DŽԩࣜෳᅋ
200/7E
26 ืăDž
*14E
Ck-38
28571
400000
ᇀෳᅋල൩ࠉื )Soe* ६ှༀࣜوă
200/7E
10(Rnd)E
DŽࣜෳᅋॿල൩
ืوăDž
DŽල൩ॕ߷Dž
*14E
28571
399994
4
ࠨෳᅋ 21 !ޠၳࣝืۨDŽFOHDž
ޠၳࣝืۨ )FOH* ჾქ ޔ2 ባ 21 ቐࣺوቁืᅳქ ޔ21 و
4 ࢵ֓و۽״ӹืăޮᅘቸޠၳࣝืۨLjFOH/!ࠧ
FOH,ă
DNQMY னԥ֞ޠၳࣝืۨوෳᅋă
kFOH ࣜ۶ઋ
۶ઋ 2ǖ
! ეෳᅋ FOH/ ჾޠၳࣝืۨӹ 2345 ෫
1234E
1234
W
1234 03
W
1234 00
۶ઋ 3ǖ ეෳᅋ FOH, ჾޠၳࣝืۨӹ 234 ෫
123E
1W(,)
1W(,)
Ck-39
123
0123
03
0000123
06
ࣜืݒDŽDNQMYDž
ე६ှᇀӊॎቲढ़මو۶Ճዷ෫Ljฑ࿘ၭᇗ DNQMY ዷ
ཛྷࣜனă
k وืݒพ൩
A ࠨพ൩ၗื )i*
۶ઋ ǖ!ეพ൩ 3!,!4i ෫
2+3W(i) 2 + 3 iI
A ࠨෳᅋࣁዸӶြพ൩ืݒ
۶ઋ ǖ!ეพ൩ 6!∠!41 ෫
51-(∠)30 5 30I
ቺეƽ!
พ൩ܸऻ ෫Ljഋޗযࣜಹصوയෛऻةڪහڊพ
൩ӹऻืوڪă
k ࣜืݒॕ߷و
ࣜصդූืݒॕ߷෫LjS⇔I!ܻࠟᇀࡥஎوᅚණऻLj
Ԍೲ෯ืԩฑ࿘־ăეयໜ෯ืԩࣆၗืԩ෫Ljഋ
Ѣ 1E)Sf⇔Jn*ă
Ck-40
۶ઋ ǖ!ეพ൩ 3!,!2i!Ԍದࣜॕ߷෫
1,(SETUP)eee1(a+bi) 2 + i
2+W(i)E
2
෯ืԩă
1E(Re⇔Im)
1
ၗืԩă
)i!ܻࠟᇀၗืԩ߹֔ቲ־ă*
A ࣜืݒॕ߷وയෛြ
ఀ৹ჾၭᇗቓऻዸӶြࢪࣁዸӶြࣜืݒॕ
߷ă
ၗืኃ
ၗืኃ
o
r ⬔
a + bi
b
a
෯ืኃ
෯ืኃ
o
ቓऻዸӶ
ࣁዸӶ
ഋᅋහብࡥஎቚڊຑၖეوയෛြăᅘߔഉLjഋ
ԸᆪĐืݒြوቚڊđქॎDŽٞ 21 ოDž
ă
Ck-41
k ࣜॕ߷۶ઋ
A ቓऻዸӶြDŽa,bi*
1,(SETUP)eee1(a+bi)
3 + i) = 2'
3 + 2i = 3.464101615 + 2i
۶ઋ 2ǖ 2 × ('
2*(93)+W(i))E
3464101615
1E(Re⇔Im)
2
2 į 45 = 1 + 1iDŽऻ ةڪǖEfh*
۶ઋ 3ǖ '
92)1-( į )
45E
1E(Re⇔Im)
1
1
A ࣁዸӶြDŽr∠*
1,(SETUP)eee2(r į )
3 + i) = 2'
3 + 2i = 4 į 30
۶ઋ 2ǖ 2 × ('
2*(93)+W(i))E
4
1E(Re⇔Im)
30
∠!ܻࠟᇀ ෫־ă
۶ઋ 3ǖ 1 + 1i = 1.414213562 į 45DŽऻ ةڪǖEfh*
1+1W(i)E
1414213562
1E(Re⇔Im)
45
Ck-42
k ޮᦊ) ืݒDpokh*
۶ઋ ǖ!ഓ 3!,!4i ืݒᦊޮو
1,(Conjg)2+3W(i))E
2
1E(Re⇔Im)
-3
k ڶܸࠧऻ )Bct-!bsh*
ၗืኃ
۶ઋ ǖ!
ࠨഓ ه3!,!3i وڶܸࠧ b = 2
ऻDŽऻ ةڪǖEfh*
o
a=2
෯ืኃ
ڶǖ
1)(Abs)2+2W(i))E
2828427125
ܸऻǖ
1((arg)2+2W(i))E
45
Ck-43
k യෛืݒြوӰޚ
A ࠨཛྷࣜቚڊቓऻዸӶြ
ᇀࣜوயཤพ൩ 1-)'a,biDž
ă
2 į 45 = 2 + 2iDŽऻةڪ
۶ઋ ǖ!2'
!
ǖEfh*
292)1-( į )45
1-('a,bi)E
1E(Re⇔Im)
2
2
A ࠨཛྷࣜቚࣁڊዸӶြ
ᇀࣜوயཤพ൩ 1+)'r∠Dž
ă
2 į 45 = 2.828427125 į 45
۶ઋ ǖ
!2 + 2i = 2'
DŽऻ ةڪǖEfh*
2+2W(i)
1+('r į )E 2828427125
1E(Re⇔Im)
45
༇ࣜࣜDŽTE0SFHDž
k ༇ࣜࣜჅӊืয
A Ⴥӊืযوพ൩
ྐଥ༇ࣜ౷ଔกಶ )GsfrPo* ࡱกॖ) ׅGsfrPgg*Ljఀڞ৹
ჾพ൩Ⴥӊืযăӊࣜಹֽوയෛහڊཛྷ GsfrPoăఀ
Ck-44
৹ჾෳᅋහብࡥஎණو༇ࣜ౷ଔහڊDŽٞ 21 ოDžੂၭᇗ
ຑၖეوพ൩ۨ۽ă
A ืযوพ൩ืڪ
พ൩ืوযوዮืؙც౷ଔกಶ )GsfrPo* ࡱก
ॖ) ׅGsfrPgg* ۚԥༀă!
TE!ன!////////// 51!!)GsfrPo*-!91!!)GsfrPgg*
SFH!ன!//////// 37!!)GsfrPo*-!51!!)GsfrPgg*
A Ⴥӊืযوഅׅ
ݢӰባದຓࣜனࢪݢӰ༇ࣜ౷ଔහڊ෫Lj،ಹቲو
ຑᅘჅӊืযোटӇഅׅă
k ࠨ६ှةӰફ༇ࣜࣜ
ე६ှᇀӊॎቲढ़මو۶Ճዷ෫Ljฑ࿘ၭᇗ TE ዷཛྷࣜ
னă!
A Ⴥӊืযوพ൩
౷ଔಶDŽGsfrPoDž
࿒எढ़මพ൩ዩื x1-!x2-!///!xnLjࣆ౷ଔ Gsfr2-!Gsfr3-!///!
Gsfrn ෫ຑၖეوऒՃዷă
{x1}1,(;) {Freq1}m(DT)
{x2}1,(;) {Freq2}m(DT)
{xn}1,(;) {Freqn}m(DT)
ኢ
߷ዩืو౷ଔቝᅘქޔLjᇘቝეѢ |xn~m)EU* พ൩
ӯ৹DŽԥၖეቚڊ౷ଔDž
ă
Ck-45
۶ઋ ǖ!ࠨพ൩ᅚӫืوয ;!)x-!Gsfr*!>!)35/6-!5*-!)36/6-!7*-!
)37/6-!3*
24.51,(;)4 24 .5 ; 4I
L i ne =
(DT)
m
0
1
m)EU* ቌࣜಹױཛྷٞქืޔযوயཤă
25.51,(;)6m(DT) L i ne =
26.51,(;)2m(DT)
3
౷ଔॖ) ׅGsfrPgg*
ᇀሦቸഉਦ࿒Ljഋ࿒ຑܖӼพ൩ืޕযă
{x1}m(DT) {x2}m(DT) ... {xn}m(DT)
A ࠨՓᆪᇀوჅӊืয
Ⴥӊืযพ൩༾ӛࡍLjѢ c!৹ცఀพ൩๋وၠၭࡳืযă
$!ܻࠟӹࡥஎණᇀوჅӊو࿒எࡱᅘืযăۚ!
`!ܻࠟӹණஎࡱᅘืযă!
۶ઋ ǖ!ࠨՓᇀٞ 56 ოණĐჅӊืযوพ൩đქॎቲ
พ൩ืوযDŽ౷ଔහ ڊǖGsfrPo*
=
Ac x 1
q =
c Fre 1
Ck-46
245
4
ص༇ࣜ౷ଔහڊཛྷ GsfrPo ෫Ljืযც࿒๋ၠ ǖx1-!
Gsfr2-!x2-!Gsfr3- ცױ੮༚ăص༇ࣜ౷ଔහڊཛྷ GsfrPgg ෫Lj
ืযც x1-!x2-!x3- ๋وၠăఀࡱ৹ჾෳᅋ f!۴۽ဂ
ၭࡳืযă!
A ჅӊืযوӬࣃ
ეӬࣃჅӊืয෫Ljഋटದ־ٻLjพ൩ူืLjഹࡍѢ Eă
۶ઋ ǖ!ࠨӬࣃᇀٞ 56 ოණĐჅӊืযوพ൩đქॎቲ
พ൩وჅӊืযĐGsfr4đ
q =
Af F r e 3
q =
3E F r e 3
2
3
A Ⴥӊืযوකׅ
ეකׅჅӊืয෫Ljഋटದ־ٻLjഹࡍѢ 1m)DM*ă
۶ઋ ǖ
!ࠨකׅᇀٞ 56 ოණĐჅӊืযوพ൩đქॎቲ
พ൩وĐx2đืয
=
Accc x 2
=
1m(CL) L i ne
Ck-47
255
2
ኢ
• ࿒எढ़මකׅՃዷࡍࡥஎืوয൛ă
ቐ
ቐࡍ
x1! !;!35/6
x1! !;!35/6
Gsfr2;!5
Gsfr2;!5
!
x2! !;!36/6
x2! !;!37/6
Gsfr3;!7
Gsfr3;!3
x3! !;!37/6
Gsfr4;!3
ဂණჰă
!
• ص༇ࣜ౷ଔහڊཛྷಶ )GsfrPo* ෫Ljᄮ وx ืযࠧ౷
ଔืযڶटӇකׅă
A ࠨකׅຑᅘჅӊืয
ቖှ࿒ะऒՃዷ৹කׅຑᅘჅӊืযă
19(CLR)1(Stat)E
ԥකׅຑᅘჅӊืয෫LjഋᇀණՃዷቲѢ ALjۚ܇
Eă
A ෳᅋพ൩وჅӊืযو༇ࣜࣜ
ე६ှ༇ࣜࣜ෫Ljഋพ൩ᄮوதԌѢ Eă
ATE ன༇ࣜதԸ৬
11)T.TVN*1
x2!
ഓჅӊืযو౿ࠧ۽ă
Σ x2 = Σ xi2
11)T.TVN*2
x!
ഓჅӊืযوዜࠧă
Σ x = Σ xi
Ck-48
11)T.TVN*3
n!
ഓჅӊืă
12)T.WBS*1
x̄!
ഓ౿োă
Σ xi
o= n
σx!
12)T.WBS*2
ഓዜӶኼ౭ă
σx =
Σ(xi – o)2
n
12)T.WBS*3
sx!
ഓჅӊӶኼ౭ă
sx =
Σ(xi – o)2
n–1
12)T.WBS*e1
minX!
ഓჅӊوዮဏă
12)T.WBS*e2
maxX!
ഓჅӊوዮؙă
Ck-49
k ࠨ६ှใӰફ༇ࣜࣜ
ე६ှᇀӊॎቲढ़මو۶Ճዷ෫Ljฑ࿘ၭᇗ SFH ዷཛྷࣜ
னă
A ߥࣜوቸ੮
୧״६൩ SFH னࡍLjఀӤၙၭᇗეෳᅋࣜߥووቸ
੮ă!
ߥࣜቸ੮وၭᇗ
2/!६൩ SFH னă
• ױ෫ࡥஎߥֽࣜوၭᇗԵةăԵޮةᅘ
ࡥޔஎLjᅋ d!ࠧ e!৹ᇀದࣺ६ှၭࡳă
3/!ቖှ࿒ะՃዷቐქၭᇗຑၖეࣜߥوă
ეၭᇗߥױ੮ျ෫ǖ
Ѣױऒǖ
၂ߥ!( y = a + bx)
1!)Mjo*
(!ߥืڶy = a + b Inx)
2!)Mph*
e!ቚืߥ!(y = aebx)
3!)Fyq*
֓(!ߥ۽y = axb)
4!)Qxs*
௬ߥ!( y = a + b/x)
e!1!)Jow*
۠ (!ߥ״y = a + bx + cx 2) e!2!)Rvbe*
ab!ቚืߥ!( y = abx)
e!3!)BC.Fyq*
ኢ
ၖე෫Ljఀ৹ჾᇀ SFH னቲࡳཛྷದຓߥࣜ੮ျă
Ѣ 12)T.WBS*3)UZQF* ৹ᇀණะٞ 2 ԧቲढ़ම
وԵࡥةஎăഋቖှණะՃዷԧኊၭᇗຑၖეࣜߥو
ቸ੮ă
Ck-50
A Ⴥӊืযوพ൩
౷ଔಶDŽGsfrPoDž
࿒எढ़මพ൩ዩื )x1-!y1*Lj)x2-!y2*Lj///!)xn-!yn*Ljࣆ౷
ଔ Gsfr2-!!Gsfr3-!///!Gsfrn ෫ຑၖეوऒՃዷă
{x1},{y1}1,(;) {Freq1} m(DT)
{x2},{y2}1,(;) {Freq2} m(DT)
{xn},{yn}1,(;) {Freq n} m(DT)
ኢ
߷ዩืو౷ଔቝᅘქޔLjᇘቝეѢ |xn~,|yn~
ă!
m)EU*!พ൩ӯ৹DŽԥၖეቚڊ౷ଔDž
౷ଔॖ) ׅGsfrPgg*
ᇀሦቸഉਦ࿒Ljഋ࿒ຑܖӼพ൩ืޕযă
{x1},{y1} m(DT)
{x2},{y2} m(DT)
{xn},{yn} m(DT)
A ࠨՓᆪᇀوჅӊืয
Ⴥӊืযพ൩༾ӛࡍLjѢ c!৹ცఀพ൩๋وၠၭࡳืযă
$!ܻࠟӹࡥஎණᇀوჅӊو࿒எࡱᅘืযăۚ
`!ܻࠟӹණஎࡱᅘืযă
ص༇ࣜ౷ଔහڊཛྷ GsfrPo ෫Ljืযც࿒๋ၠ ǖx1Lj
y1LjGsfr2Ljx2Ljy2LjGsfr3Ljცױ੮༚ăص༇ࣜ౷ଔහڊཛྷ
GsfrPgg ෫Ljืযც x1Ljy1Ljx2Ljy2Ljx3Ljy3Lj๋وၠă
ఀࡱ৹ჾෳᅋ f!۴۽ဂၭࡳืযă
Ck-51
A ჅӊืযوӬࣃ
ეӬࣃჅӊืয෫Ljഋटದ־ٻLjพ൩ူืLjഹࡍѢ Eă
A Ⴥӊืযوකׅ
ეකׅჅӊืয෫Ljഋटದ־ٻLjഹࡍѢ 1m)DM*ă
A ࠨකׅຑᅘჅӊืয
ഋԸᆪĐࠨකׅຑᅘჅӊืযđ
DŽٞ 59 ოDž
ă
A ෳᅋพ൩وჅӊืযو༇ࣜࣜ
ე६ှ༇ࣜࣜ෫Ljഋพ൩ᄮوதԌѢ Eă
ASFH ன༇ࣜதԸ৬
ዜࠧࣆჅӊืத )T.TVN Ե* ة
11)T.TVN*1
x2!
ഓჅӊืয x و౿ࠧ۽ă
Σ x2 = Σ xi2
11)T.TVN*2
x!
ഓჅӊืয x وዜࠧă
Σ x = Σ xi
11)T.TVN*3
n!
ഓჅӊืă
11)T.TVN*e1
y2!
ഓჅӊืয y وዜࠧă
Σ y2 = Σ yi2
Ck-52
11)T.TVN*e2
y!
ഓჅӊืয y وዜࠧă
Σ y = Σ yi
11)T.TVN*e3
xy!
ഓჅӊืয x ࠧ y ࠧࢵ֓وă
Σ xy = Σ xiyi
11)T.TVN*d1
x2y!
ഓჅӊืয x و౿۽ᅳ y وࢵ֓وዜࠧă
Σ x2y = Σ xi2yi
11)T.TVN*d2
x3!
ഓჅӊืয x وࠧ۽ă
Σ x3 = Σ xi3
11)T.TVN*d3
x4!
ഓჅӊืয x وࠧ۽״ă
Σ x4 = Σ xi4
౿োࠧӶኼ౭தDŽWBS ԵةDž
12)T.WBS*1)WBS*1
x̄!
ഓჅӊืয x و౿োă
Σ xi
=
o
n
Ck-53
σx!
12)T.WBS*1)WBS*2
ഓჅӊืয x وዜӶኼ౭ă
σx =
Σ(xi – o)2
n
12)T.WBS*1)WBS*3
sx!
ഓჅӊืয x وჅӊӶኼ౭ă
Σ(xi – o)2
n–1
sx =
12)T.WBS*1)WBS*e1
ȳ!
ഓჅӊืয y و౿োă
Σyi
p= n
σy!
12)T.WBS*1)WBS*e2
ഓჅӊืয y وዜӶኼ౭ă
σy =
Σ (yi – y)2
n
12)T.WBS*1)WBS*e3
sy!
ഓჅӊืয y وჅӊӶኼ౭ă
sy =
Σ (yi – y)2
n–1
Ck-54
ߥوߥ״۠܇࿅ืࠧࣜதDŽWBS ԵةDž
a!
12)T.WBS*1)WBS*ee1
ഓߥާوիื bă
b!
12)T.WBS*1)WBS*ee2
ഓߥާو࿅ื că
r!
12)T.WBS*1)WBS*ee3
ഓߔ࿅ื să
12)T.WBS*1)WBS*d1
x̂!
ޗযᇀၭᇗࣜߥوާߥوLjჾᇀױதஎพ
൩ืوዷཛྷ y Ljഓ x!ࣜوă
12)T.WBS*1)WBS*d2
ŷ!
ޗযᇀၭᇗࣜߥوާߥوLjჾᇀױதஎพ
൩ืوዷཛྷ x Ljഓ y!ࣜوă
۠ߥوߥ״࿅ืࠧࣜதDŽWBS ԵةDž
a!
12)T.WBS*1)WBS*ee1
ഓߥާوիื bă
b!
12)T.WBS*1)WBS*ee2
ഓߥާو࿅ื că!
Ck-55
c!
12)T.WBS*1)WBS*ee3
ഓߥާو࿅ื dă
x̂ 1!
12)T.WBS*1)WBS*d1
ჾᇀױதஎพ൩ืوዷཛྷ y Ljෳᅋٞ 69 ოණو
ާഓ x وქࣜޔă
x̂ 2!
12)T.WBS*1)WBS*d2
ჾᇀױதஎพ൩ืوዷཛྷ y Ljෳᅋٞ 69 ოණو
ާഓ x وქࣜޔă
ŷ!
12)T.WBS*1)WBS*d3
ჾᇀױதஎพ൩ืوዷཛྷ x Ljෳᅋٞ 69 ოණو
ާഓ y ࣜوă
ዮဏࠧዮؙத )NJONBY Ե* ة
minX!
12)T.WBS*2)NJONBY*1
ഓჅӊืয x وዮဏă
maxX!
12)T.WBS*2)NJONBY*2
ഓჅӊืয x وዮؙă
minY!
12)T.WBS*2)NJONBY*e1
ഓჅӊืয y وዮဏă
maxY!
12)T.WBS*2)NJONBY*e2
ഓჅӊืয y وዮؙă
Ck-56
A ߥ࿅ืࠧࣜࣜާӹ
၂ߥ!
த
ߥާوիื b
ߥ࿅ื c
ߔ࿅ื s
ࣜ m
ࣜ n
ࣜާ
Σyi – b.Σxi
a=
n
n.Σxiyi – Σxi.Σyi
b= . 2
n Σxi – (Σxi)2
n.Σxiyi – Σxi.Σyi
r=
{n.Σxi2 – (Σxi)2}{n.Σyi2 – (Σyi)2}
y–a
m=
b
n = a + bx
۠ߥ״
த
ߥާوիื b
ߥ࿅ื c
ߥ࿅ื d
ࣜާ
Σyi
Σxi
Σxi2
a=
–b
–c
n
n
n
Sxy.Sx 2x 2 – Sx 2y.Sxx 2
b=
Sxx.Sx2x2 – (Sxx2)2
Sx 2y.Sxx – Sxy.Sxx2
c=
Sxx.Sx2x2 – (Sxx2)2
دกLj
( ) ( )
.Σxi 2)
(
Σx
i
Sxx = Σxi –
2
Sxx = Σxi –
2
(Σxi )2
n
(Σxi .Σyi )
Sxy = Σxi yi –
n
3
n
2 2
(
Σx
)
i
Sx x = Σxi –
2
2
4
n
2.
2
2
Σyi )
(
Σx
i
Sx y = Σxi yi –
n
Ck-57
த
ࣜާ
– b + b2 – 4c(a – y)
m1 =
2c
ࣜ m1
– b – b2 – 4c(a – y)
m2 =
2c
n = a + bx + cx 2
ࣜ m2
ࣜ n
ߥืڶ
த
ߥާوի
ื b
ߥ࿅ื c
ߔ࿅ื s
ࣜ m
ࣜ n
ࣜާ
Σyi – b.Σlnxi
a=
n
n.Σ(lnxi)yi – Σlnxi .Σyi
b=
n.Σ(lnxi)2 – (Σlnxi)2
n.Σ(lnxi)yi – Σlnxi.Σyi
r=
{n.Σ(lnxi)2 – (Σlnxi)2}{n.Σyi2 – (Σyi)2}
y–a
b
m=e
n = a + blnx
e!ቚืߥ
த
ࣜާ
.Σxi
ߥާو
Σ
ln
y
–
b
i
a = exp
n
իื b
(
ߥ࿅ื c
)
n.Σxilnyi – Σxi.Σlnyi
b=
n.Σxi2 – (Σxi)2
Ck-58
n.Σxilnyi – Σxi.Σlnyi
r=
{n.Σxi2 – (Σxi)2}{n.Σ(lnyi)2 – (Σlnyi)2}
ߔ࿅ื s
lny – lna
ࣜ m
m=
ࣜ n
n = aebx
b
ab!ቚืߥ
த
ࣜާ
.Σxi
ߥާو
Σ
ln
y
–
ln
b
i
a = exp
իื b
n
(
)
n.Σx y – Σx .Σ y
( n.Σx – Σx )
iln i
ln i
i
ߥ࿅ื c
b = exp
ߔ࿅ื s
n.Σxilnyi – Σxi.Σlnyi
r=
{n.Σxi2 – (Σxi)2}{n.Σ(lnyi)2 – (Σlnyi)2}
ࣜ m
ࣜ n
2
i
(
2
)
i
lny – lna
m=
lnb
n = abx
֓ߥ۽
த
ࣜާ
.Σlnxi
ߥާ
Σ
ln
y
–
b
i
a = exp
وիื b
n
(
)
n.Σlnxilnyi – Σlnxi.Σlnyi
ߥ࿅ื c b =
n.Σ(ln xi)2 – (Σln xi)2
Ck-59
n.Σlnxilnyi – Σlnxi.Σlnyi
ߔ࿅ื s r =
{n.Σ(lnxi)2 – (Σlnxi)2}{n.Σ(lnyi)2 – (Σlnyi)2}
ࣜ m
ࣜ n
ln y – ln a
b
m=e
n = a xb
௬ߥ
த
ࣜާ
ߥާوիื b
ߥ࿅ื c
ߔ࿅ื s
دกLj
Sxx = Σ(xi ) –
Σyi – b.Σxi–1
a=
n
Sxy
b=
Sxx
Sxy
r=
Sxx.Syy
(Σxi–1)2
(Σyi)2
Syy = Σyi –
n
n
Σxi–1.Σyi
–1
Sxy = Σ(xi )yi –
n
–1 2
2
த
ࣜާ
b
ࣜ m
m=
ࣜ m
n=a+
y–a
b
x
Ck-60
k ༇ࣜࣜ۶ઋ
ᅚӹ઼־ષူූۛᇀࡍූ־ቺو
Ӱࡧă
1!ഓሦဗืযو၂ߥާߥو
ࠧߔ࿅ืă
2!ഓሦဗืযާߥوߥืڶو
ࠧߔ࿅ืă
3!ޗযߥࣜॕ߷ሖ־ዮคࠩሦ
ဗืযഗާߥوLjᆿѢሙ
ާߥױᆊՌူූۛ ූ־461
ࡍوቺă
ื
20
50
80
110
140
170
200
230
260
290
320
Ճዷԧኊ
६൩ SFH னԌၭᇗ၂ߥ ǖ
N5(REG)1(Lin)
ट༇ࣜ౷ଔහڊၭᇗཛྷ GsfrPgg;
1N(SETUP)dd2(FreqOff)
พ൩Ⴥӊืয ;
20,3150m(DT)
50,4800m(DT)
80,6420m(DT)
110,7310m(DT)
140,7940m(DT)
170,8690m(DT)
200,8800m(DT)
230,9130m(DT)
Ck-61
ቺDŽ৻Dž
3150
4800
6420
7310
7940
8690
8800
9130
9270
9310
9390
260,9270m(DT)
290,9310m(DT)
320,9390m(DT)
1!၂ߥ!
ߥާوիื bǖ
!
12(S-VAR)1(VAR)
ee1(a)E
4446575758
ߥ࿅ื cǖ
!
12(S-VAR)1(VAR)
ee2(b)E
1887575758
12(S-VAR)1(VAR)
ee3(r)E
0904793561
ߔ࿅ืǖ!
2!ߥืڶ
ၭᇗߥืڶǖ
12(S-VAR)3(TYPE)2(Log) x 1 =
ߥާوիื bǖ
!
A12(S-VAR)1(VAR)
ee1(a)E
20
–4209356544
ߥ࿅ื cǖ
!
12(S-VAR)1(VAR)
ee2(b)E
Ck-62
2425756228
ߔ࿅ืǖ!
12(S-VAR)1(VAR)
ee3(r)E
0991493123
3!ᆊՌቺ
ᄜཛྷوߥืڶߔ࿅ืوڶे॰ᅢ 2Ljຑჾෳᅋڶ
ืߥ६ှቺᆊՌࣜă
صx!>!461 ෫ഓ !ǖ
350
y
12(S-VAR) 350
1(VAR)d2(n)E 1000056129
ࢱืࣜDŽCBTFDž
ე६ှᇀӊॎቲढ़මو۶Ճዷ෫Ljฑ࿘ၭᇗ CBTF ዷཛྷ
ࣜனă
k ࠨ६ှࢱืࣜ
A ࠨቚڊയෛื࿅
ෳᅋᅚӫ઼ফوऒၭᇗയෛื࿅ ǖx)EFD* ᅋᅢ෨६
ቨLjM)IFY* ᅋᅢ෨६ቨLjl)CJO* ᅋᅢ۠६ቨLjࢪ
i)PDU* ᅋᅢѹ६ቨă
A ࢱืࣜ۶ઋ
۶ઋ ǖ! ࠨၭᇗ۠६ቨዷཛྷื࿅Ԍࣜ 23!,!23
Ck-63
Al(BIN)1+1E
1+ 1
10
b
ื࿅ቚܻ
DŽe ǖ෨६ቨLjI ǖ෨६ቨLjc ǖ۠६ቨLjp ǖѹ६ቨDž
• พ൩ྐပืو࢙դූশۨؓྥ )Tzouby!FSSPS*ă
• ᇀ CBTF னቲԥพ൩ืܖDŽဏืDžࠧቚืăࣜ
ॕ߷وဏืԩܖटӇලണă
A ෨६ቨืوพ൩ࣆࣜ۶ઋ
ഋෳᅋᅚӫ઼ফوऒพ൩෨६ቨืຑၖეوዖாǖ
-)B*-!$)C*-!w)D*-!s)E*-!c)F*-!t)G*/
۶ઋ ǖ!ࠨၭᇗ෨६ቨዷཛྷื࿅Ԍࣜ 2G27!,!227
AM(HEX)1t(F)+1E
20
H
A ᅘပࣜ۶ཙ
ื࿅
۠६ቨ
ѹ६ቨ
෨६ቨ
෨६ቨ
ᅘပ۶ཙ
ቁื ǖ0 < x < 111111111
ืݘǖ1000000000 < x < 1111111111
ቁื ǖ0 < x < 3777777777
ืݘǖ4000000000 < x < 7777777777
–2147483648 < x < 2147483647
ቁื ǖ0 < x < 7FFFFFFF
ืݘǖ80000000 < x < FFFFFFFF
ࣜصॕ߷մص־യෛื࿅وᅘပ۶ཙ෫࢙ۢූࣜؓ
ྥDŽNbui!FSSPSDž
ă
Ck-64
k ࠨटࣜوॕ߷Ӱࡳཛྷದຓื࿅
صᅘࣜॕ߷෫Ѣ x)EFD*LjM)IFY*Ljl)CJO* ࢪ
i)PDU*Ljݡॕ߷टӇӰࡳཛྷᄮืو࿅ă!
۶ઋ ǖ!ࠨट෨६ቨื 4121!Ӱࡳཛྷ۠६ቨĂѹ६ቨࣆ
෨६ቨြ
Ax(DEC)30E
30
d
l(BIN)
11110
b
i(OCT)
36
o
M(HEX)
1E
H
k!MPHJD Եوةෳᅋ
ᇀ CBTF னቲLjX!ऒޢوӰཛྷ MPHJD Եوةऒă
MPHJD ԵޮةᅘൻࡥޔஎLjᅋ d!ࠧ e!৹ᇀದࣺ६ှၭ
ࡳă!
k ࠨཛྷ໎ืڊቚืڊ࿅
พ൩ื෫Lj
ఀ৹ჾቚڊქޔᅳصയෛื࿅ԥༀืو࿅ă!
A ෳᅋࢱืቚࣜوڊ۶ઋ
۶ઋ ǖ!ࠨ६ှ 621!,!627 ࣜوLjԌჾ۠६ቨࣜॕ
߷
Al(BIN)X(LOGIC)d1(d) d5 + h5
5+X(LOGIC)d2(h)5E
1010 b
Ck-65
k ࠨෳᅋࣃᆱࠧ۠६ቨݘ६ှࣜ
ӊࣜಹ६ှ 21 DŽ21 Ӕ໎Dž۠و६ቨࣃᆱࠧݘ
ืࣜăຑᅘ࿒۶ઋোჾ CJODŽ۠६ቨDžዷཛྷയෛื࿅
६ှࣜă
A ࣃࢵDŽboeDž
۵ࢵࣜوॕ߷ă!
۶ઋ ǖ!10102 and 11002 = 10002
1010X(LOGIC)
1(and)1100E
1000
b
11011
b
110
b
A ࣃࠧDŽpsDž
۵ࠧࣜوॕ߷ă
۶ઋ ǖ!10112 or 110102 = 110112
1011X(LOGIC)
2(or)11010E
A ᄖࣃࠧDŽypsDž
۵ᄖࣃࠧࣜوॕ߷ă
۶ઋ ǖ!10102 xor 11002 = 1102
1010X(LOGIC)e
1(xor)1100E
Ck-66
A ᄖ܇ࣃࠧDŽyopsDž
۵ᄖࣃܱࠧࣜوॕ߷ă
۶ઋ ǖ!11112 xnor 1012 = 11111101012
1111X(LOGIC)
3(xnor)101E
1111110101
b
1111110101
b
1111010011
b
A ԣ 0 ௬DŽOpuDž
۵ืوԣDŽ௬Dž
ă
۶ઋ ǖ!Not(10102) = 11111101012
X(LOGIC)e2(Not)
1010)E
A ܱDŽOfhDž
۵ื و3 وԣă
۶ઋ ǖ!Neg(1011012) = 11110100112
X(LOGIC)e3(Neg)
101101)E
֔ၠனDŽQSHNDž
ఀ৹ჾᅋ QSHN னटე६ှࣜوዷ֑֔ၠԌү،ಲੂă
֔ၠቲ৹ჾҪࠆൌࠨᇀ DPNQĂDNQMYĂCBTFĂTE ࢪ
SFH னቲ६ှࣜوă
Ck-67
k ֔ၠனݣე
A ֔ၠᆱှனوቚڊ
ഹ֔ၠᇀ QSHN னቲךजࠧᆱှLj֔ޕدၠڞᅘქ
ޔĐᆱှனđ
Lj֔ၠᇀױனቲᆱှăDPNQĂDNQMYĂ
CBTFĂTE ࢪ SFH ன৹ჾቚڊཛྷ֔ၠوᆱှனăნট
กํLj
ఀၖე৬֔ၠຑዶࣜوԌၭᇗᄮوᆱှனă!
A ֔ၠ،ಹ
֔ၠ،ಹޮᅘ 4:1 ዖॎو൛ફLj৹ޥ֔ޔၠޮă֔
ၠ،ಹ،ୄࡍӯྐۨᆿү،ದຓ֔ၠă
k ֔ၠךوज
A ူ֔ၠךوज
۶ઋ ǖ!ࠨךजქޔटᄪ؍Ӱࡳཛྷੳ֔وၠDŽ2 ᄪ!>!؍
3/65 ੳDž
? → A : A × 2.54
2/!Ѣ ,g)QSHN* ६൩ QSHN னă!
ED I T RUN DEL
1
3/!Ѣ b)FEJU*ă
2
3
჻ࠆᅘ֔ၠืয֔وၠഘDŽQ2 ባ Q5Dž
EDI T Pr o g r am
P-1234 380
ෝᅨ֔ၠ،ಹ൛ફ
Ck-68
4/!Ѣڶᄮᅢསෳᅋ֔وၠഘӬࠟืوዖऒă
• ࡥஎණ־ᆱှனၭᇗԵةăᅋ e!ࠧ!d!ၭࡳԵ
ࡥةஎ 2 ࠧࡥஎ 3ă
MODE : COMP CMPLX
1
MODE : BASE SD REG
2
3 45
ࡥஎ 2
ࡥஎ 3
5/!Ѣڶᄮᅢეၭዷ֔ၠᆱှனืوዖ I
ऒă!
000
• ᇀױઋቲLjᇀࡥஎ 2 ණၭᇗ
b)DPNQ*ăױ෫ DPNQ ӇၭᇗዷཛྷᆱှனLjࣜಹ
ट֔ၠӬࣃࡥஎă!
ቺეƽ!
֔ၠوᆱှனქحӇቚڊLjӯྐۨݢӰăቝᅘᇀךजူ
֔وၠ෫ԯቚڊᆱှனă
6/!พ൩֔ၠă
? →A : A × 2. 54
010
• ࿒எढ़මࠨพ൩֔ၠă
֔ၠ
? → A : A × 2.54
ऒՃዷ
!d(P-CMD)b(?)
!~(→)-(A)w
a-(A)*c.fe
• !d)Q.DNE* ქޔቚ֔ڊၠதوพ൩ࡥஎă
ᅘߔഉഋԸᆪٞ 82 ოණوĐதوพ൩đქॎă
Ck-69
7/!พ൩֔ၠࡍLjѢ A!ࢪ !5)FYJU*ă
• ეᆱှךݳݳज֔وၠ෫Ljഋᇀױ෫Ѣ w!֔ၠ
ᆱှDŽSVO!QsphsbnDžࡥஎăᅘߔഉLjഋԸᆪĐ֔ၠ
وᆱှđქॎDŽ࿒ะDž
ă
• ე۵իࣜوࡥஎ෫LjഋѢ ,b!६൩ DPNQ
னă!
A ᅘ֔ၠوӬࣃ
2/!Ѣ ,g)QSHN*b)FEJU* ֔ၠӬࣃ )FEJU!
Qsphsbn* ࡥஎă
3/!ᅋืዖऒ b!ባ e ၭᇗࠆᅘეӬࣃ֔وၠ֔وၠഘă!
4/!ᅋ e!ࠧ!d!ᇀ֔ၠቲჰߞڑӶLjԌቖှຑၖეوՃ
ዷӬࣃ֔ၠو൛ࢪࣩူ൛ă!
• Ѣ f!৹ባ֔ၠو་LjۚѢ c!৹ባயཤă
5/!֔ၠӬࣃ༾ӛࡍLjѢ A!ࢪ !5)FYJU*ă
k ֔ၠوᆱှ
֔ၠ৹ჾᇀ QSHN னࢪದຓனቲᆱှă!
A ࠨᇀ QSHN னჾ༶وனቲᆱှ֔ၠ
2/!Ѣ 5ă
3/!ᅋืዖऒ b!ባ e ၭᇗ֔ၠഘԌቖှದ֔ၠă
A ࠨᇀ QSHN னቲᆱှ֔ၠ
2/!Ѣ ,g)QSHN* QSHN னֽوࡥஎă
3/!Ѣ c)SVO*ă
• ࣜಹ֔ၠᆱှDŽSVO!QsphsbnDžࡥஎă
჻ࠆᅘ֔ၠืয֔وၠഘDŽQ2 ባ Q5Dž
RUN Pr o g r am
P-1234 380
ෝᅨ֔ၠ،ಹ൛ફ
Ck-70
4/!ᅋืዖऒ b!ባ e ၭᇗࠆᅘეᆱှ֔وၠ֔وၠഘă
• ఀၭᇗ֔وၠഘቲ֔وၠӯӇቖှă!
A!ؓྥဳྲ־෫ᄮԳടؑو
Ѣ d ࢪ eăױ෫֔ၠوӬࣃࡥஎट־LjۚߞӶᅢ
ؓྥդූوብLjჾӯുఀ६ှ၌ݢă
k ֔ၠوකׅ
߹ቚ֔ڊၠഘӬࠟ৹ჾකׅᅘ֔وၠă
A ࠨකׅቚ֔ڊၠഘቲ֔وၠ
2/!Ѣ ,g)QSHN* QSHN னֽوࡥஎă
3/!Ѣ d)EFM*ă
჻ࠆᅘ֔ၠืয֔وၠഘDŽQ2 ባ Q5Dž
DELETE Pr o g r am
P-1234 380
ෝᅨ֔ၠ،ಹ൛ફ
4/!ᅋืዖऒ b!ባ e ၭᇗეකׅದ֔ၠ֔وၠഘă
• ࠆᅘఀݳݳක֔وׅၠ֔وၠഘӬ
DELETE Pr o g r am
ࠟసӫܻࠟوटဋLjༀ෫֔ၠ،
P-1234 390
ಹوෝᅨ൛ફटᇜࣩă
k தوพ൩
A ࠨพ൩ቚ֔ڊၠத
2/!֔صၠӬࣃࡥஎ෫LjѢ !d)Q.DNE*ă
• ױ෫ࡥஎதԵوةٞ 2 ოă
3/!ᅋ e!ࠧ!d!ၭࡳԵةԌࠆᅘຑၖதࡥوஎă
4/!ᅋืዖऒ b!ባ e!ၭᇗԌพ൩ຑၖეوதă
Ck-71
ኢ
ეพ൩ *;) ࠟܖ෫LjഋѢ wă
A ৹ዷཛྷ֔ၠதพ൩ޢو
ᇀիࣜو෫พ൩وහࠧڊቖှوದຓՃዷڞ৹ᅋ
ዷ֔ၠதăᅘߔഉLjഋԸᆪ࿒ะĐதԸ৬đ
ă
k தԸ৬
ӊॎ࿈ढ़ම৹ჾᇀ֔ၠቲෳᅋޕوቸதă
Ӷ໘ቲࠆᅘ g!وத৹ჾᇀѢ !d)Q.DNE* ࢪ
5 ࡍ־ࡥوஎණพ൩ă
A ࢱӊࣜத g
?!DŽพ൩໗ܻDž
?!→!| Ӱફ ~
শۨ!
ޢ!
พ൩໗ܻĐ| Ӱફ ~?đԌटพ൩ืوݑ
ޖქޔӰફă
?!→!A
۶ઋ!
→!DŽӰફݑDž
শۨ!
| ӹؕ ; ?~!→!| Ӱફ ~
ޢ!
टᅑዳՊᆐഓืوهޖݑᅚՊوӰફă
A+5 → A
۶ઋ!
:!
DŽތܖଵDž
শۨ!
| ᅷশ ~ : | ᅷশ ~ : ... : | ᅷশ ~
ޢ!
ތܖᅷশăԥቛ֔ၠوቖှă
? → A : A2 : Ans2
۶ઋ!
Ck-72
^!) พ־த *
শۨ!
| ᅷশ ~^!| ᅷশ ~
ޢ!
ᇃ֔ၠوቖှԌᇀوቖှॕ߷ă֔ၠ
وቖှᄜױதۚᇃ෫LjQ!ܻ࢙ࠟ־ă
?!→!A : A2!^!Ans2
۶ઋ!
A ܇औኪჰத g
Goto ~ Lbl
শۨ!
ޢ!
۶ઋ!
Goto n : .... : Lbl n ࢪ Lbl n : .... : Goto n!)n!>!1
ባ : وሿื *
ቖှ Hpup nLjባᄮ وMcm n ă
? → A : Lbl 1 : ? → B : A × B ÷ 2 ^ Goto 1
ቺეƽ
߷ᇀ Hpup!n ຑᇀوༀქ֔ၠቲୣᅘᄮ وMcm!nLjশۨ
ؓྥ )Tzouby!FSSPS* ӯ࢙ۢූă
A!औኪჰதࠧऔӹؕ g
S
শۨ!
!
ޢ!
!
1!!| ӹؕ ~!| ߔ࿅ᆱܻ ~!| ӹؕ ~!S!| ᅷশ 2~
: | ᅷশ 3~ : ////
2!!| ӹؕ ~!S!| ᅷশ 2~!;!| ᅷশ 3~!;!////
ᅳߔ࿅ᆱܻქಲෳᅋوऔܖቈதDŽ=, ≠, >,
>, <, <*ă
শۨ 1ǖ
߷ S!தዳӫوऔཛྷሪᇘቖှ | ᅷ
শ 2~!- ഹࡍก | ᅷশ 3~Ljቐࡍوᅷশᇘც״ቖှă
߷ S!தዳӫوऔཛྷ࣯ᇘ߹ | ᅷশ 2~!ഹࡍቖှ | ᅷশ 3~ ࣆದࡍوᅷশă
Ck-73
!
۶ઋ!
শۨ 2ǖS!தዳՊوऔوಂࣱॕ߷ԥก
෫ದटӇॖงཛྷĐሪđ
Ljᄜױቖှ | ᅷশ 2~Ljഹ
ࡍก | ᅷশ 3~ ࣆದຓࡍوᅷশăS!தዳՊ
وऔوಂࣱॕ߷ก෫ದटӇॖงཛྷĐ࣯đ
Lj
ᄜױ߹ | ᅷশ 2~Ljഹࡍቖှ | ᅷশ 3~ ࣆದຓ
ࡍوᅷশă
Lbl 1 : ? → A : A > 0 S!'(A)!^ Goto 1
=, ≠, >, >, <, <DŽߔ࿅ᆱܻDž
!
শۨ!
| ӹؕ ~!| ߔ࿅ᆱܻ ~!| ӹؕ ~!
ޢ!
ሦဗதಂࣱӫوӹؕLjԌ۵ქޔሪDŽ2Dž
ࢪ࣯DŽ1Džوăᇀࣲ Jg ᅷশࢪ Xijmf ᅷশوȗ
औӹؕș
෫Lj
ሦဗதࠧܖቈத S ქಲෳᅋă
۶ઋ!
ഋԸᆪ SDŽණะDž
!
Lj
Jg ᅷশ
DŽ࿒ะDž
ࣆ Xijmf ᅷশ
DŽٞ
87 ოDžํوடă
ኢ
ሦဗதಂࣱӫوӹؕLjԌ۵ქޔሪDŽ2Džࢪ࣯DŽ1Dž
وLjഹࡍटॕ߷ү،ᇀ Bot ቲă
A ॕਈቨத 0!Jg ᅷশ g
Jg ᅷশᅋᅢޗয Jg ቐࡍوӹؕDŽܖቈऔDžกሪࡱก࣯
ੂਈቨ֔ၠቖှܖوቈă
Jg ᅷশၙቌ
• Jg Ӥၙᅳ Uifo ైڶෳᅋăෳᅋ Jg دୣᅘᄮ وUifo ෫
टդූশۨؓྥ )Tzouby!FSSPS*ă
• ӹؕLjHpup தࢪ Csfbl த৹ᇀ Uifo ࠧ Fmtf ࡍஎ | وӹ
ؕ +~ ቲෳᅋă
Ck-74
If~Then (~Else) ~IfEnd
If!| औӹؕ ~!:!Then!| ӹؕ +~!: Else!| ӹؕ
শۨ!
+~!: IfEnd!: | ᅷশ ~!: ...
•! صJg ࡍஎوऔᅷশཛྷሪ෫Lj֔ၠቖှ
ޢ!
Uifo فFmtf ቐࣺوᅷশLjഹࡍቖှ JgFoe ࡍஎ
وᅷশă صJg ࡍஎوऔᅷশཛྷ࣯෫Lj֔ၠ
ቖှ Fmtf ࡍஎوᅷশࡍቖှ JgFoe ࡍஎوᅷশă
• !Fmtfȗӹؕș৹ჾෛଞă
• !Ӥၙࠆᅘ JgFoe ǖ
ȗᅷশș
ăटದෛଞԥ࢙դූ
ؓྥLj دJg ᅷশࡍஎ֔وၠ৹࢙դූᄌ
ԥوفॕ߷ă
۶ઋ 2! ? → A : If A < 10 : Then 10A ^ Else 9A ^
IfEnd : Ans×1.05
۶ઋ 3! ? → A : If A > 0 : Then A × 10 → A : IfEnd :
Ans×1.05
A ॕਈቨத 0!Gps ᅷশ g
ቝეਈቨӰફቲوᇀቚڊ۶ཙቐLjGps ᅷশӯ࢙۴ݒ
ቖှ Gps ᅳ Ofyu ቐࣺوᅷশă!
Gps ᅷশၙቌ
Gps ᅷশӤၙዜกҗᅘ Ofyu ᅷশăෳᅋ Gps دୣᅘᄮو
Ofyu ෫टդූশۨؓྥ )Tzouby!FSSPS*ă
For~To~Next
For!| ӹؕ ) *~!→!| Ӱફ ) ਈቨӰફ *~!
শۨ!
To!| ӹؕ ) ॕา *~!;!| ᅷশ ~!; ...!| ᅷশ ~!;!
Next!; ....
Ck-75
ޢ!
۶ઋ!
۴ݒቖှ Gps فOfyu ቐࣺوᅷশ෫LjਈቨӰ
ફटLj୧ቖှ 2 ״ӯࣩ 2ăصਈቨ
ؕفॕา෫Lj֔ၠባ Ofyu ࡍஎوᅷশቖ
ှă߷ Ofyu ࡍஎୣᅘᅷশLj֔ၠӯቛቖှă
For 1 → A To 10 : A2 → B : B ^ Next
For~To~Step~Next
For!| ӹؕ ) *~!→!| Ӱફ ) ਈቨӰફ *~!
শۨ!
To!| ӹؕ ) ॕา *~!Step!| ӹؕ ) ԧ *~!;!| ᅷ
শ ~!; ...!| ᅷশ ~!;!Next : ....
ޢ!
۴ݒቖှ Gps فOfyu ቐࣺوᅷশ෫LjਈቨӰ
ફटLj୧ቖှ 2 ״ӯࣩԧืăׅ
ױ٧ቐ༶Ljױதᅳ For~To~Next ༀă
For 1 → A To 10 Step 0.5 : A2!→ B : B ^ Next
۶ઋ!
A ॕਈቨத 0!Xijmf ᅷশ g
While~WhileEnd
While!| औӹؕ ~!;!| ᅷশ ~!;!///!| ᅷশ ~!;!
শۨ!
WhileEnd :!////
ޢ!
صXijmf ࡍஎوऔӹؕཛྷሪDŽ܇Dž෫Lj֔
ၠ۴ݒቖှ Xijmf ባ XijmfFoe ቐࣺوᅷশăص
Xijmf ࡍஎوऔӹؕӰཛྷ࣯DŽ1Dž෫Lj֔ၠ
ቖှ XijmfFoe ࡍஎوᅷশă
? → A : While A < 10 : A2!^ A+1 → A :
۶ઋ!
WhileEnd : A÷2
ኢ
ױصதฑ״Ӈቖှ෫Lj߷ Xijmf ᅷশوऔཛྷ࣯Ljቖ
ှቓेባ XijmfFoe ࡍஎوᅷশLjۚ Xijmf ባ XijmfFoe ቐ
ࣺوᅷশქ״ნԥӇቖှă
Ck-76
A ֔ၠਈቨத g
Break
.. : {Then ; Else ; S } Break : ..
শۨ!
ޢ!
ױதቨቲ ڱGps ࢪ Xijmf ၹLjԌባ࿒ქ
ޔதăիLjױதᅋᇀ Uifo ᅷশቲLj໗ޥ
Csfbl وऔă
?!→ A : While A > 0 : If A > 2 : Then Break :
۶ઋ!
IfEnd : WhileEnd : A ^
A හብத
ሦဗதޢوᅳࣜಹޕوቸහብༀăᅘߔഉLjഋ
Ըᆪٞ : ოණوĐࣜಹහብđ
ă
ቺეƽ!
ڶᅢᅘဗහብதLj࣊ෳ֔ၠᆱှॕาષLjݡதຑዶو
හብटၦᅘပă
ऻةڪத
Deg, Rad, Gra!
(COMP, CMPLX, SD, REG)!
.. : Deg : ..
শۨ!
.. : Rad : ..
.. : Gra : ..
Ճዷ!
!,(SETUP)b(Deg)
!
!,(SETUP)c(Rad)
!
!,(SETUP)d(Gra)
ޢ!
ሦဗதቚةڪऻڊă
Ck-77
ြத
Fix!
(COMP, CMPLX, SD, REG)!
শۨ!
Ճዷ!
ޢ!
.. : Fix {n} : .. )n!>!1 ባ : وሿื *
!,(SETUP)eb(Fix)a ባ j
ױத߈ڊพࣜو־ॕ߷وဏืื
DŽ1 ባ :Dž
ă!
Sci!
(COMP, CMPLX, SD, REG)!
শۨ!
Ճዷ!
ޢ!
.. : Sci {n} : .. )n!>!1 ባ : وሿื *
!,(SETUP)ec(Sci)a ባ j
ױத߈ڊพࣜو־ॕ߷وᅘပืDŽ2 ባ
21Dž
ă
Ѣ !,)TFUVQ*ec)Tdj* ࡍѢ a!ቚ ڊ21
ᅘပืዖă
!
Norm!
(COMP, CMPLX, SD, REG)!
.. : Norm {1 ; 2} : ..
শۨ!
Ճዷ!
!,(SETUP)ed(Norm)b ࢪ c
ޢ!
ױதቚࣜڊॕ߷وพ־กෳᅋ Opsn2 ࡱก
ෳᅋ Opsn3ă
༇ࣜ౷ଔத
FreqOn, FreqOff!
(SD, REG)
.. : FreqOn : ..
শۨ!
.. : FreqOff : ..
!
Ճዷ!
!,(SETUP)db(FreqOn)!
!
!,(SETUP)dc(FreqOff)
ޢ!
ױதؘ )GsfrPo* ࢪߔӡ )GsfrPgg* ༇ࣜ౷ଔă!
Ck-78
A അׅத
ClrMemory!
(COMP, CMPLX, BASE)
.. : ClrMemory : ..
শۨ!
Ճዷ!
!j(CLR)b(Mem)
ޢ!
ױதटຑᅘӰફഅׅཛྷă
ኢ
ეഅׅქޔቚڊӰફ෫Ljᅋ 1!→!| Ӱફ ~ă
ClrStat!
(SD, REG)!
.. : ClrStat : ..
শۨ!
Ճዷ!
!j(CLR)b(Stat)
ޢ!
ױதഅׅү،ᇀ،ಹቲوຑᅘ༇ࣜჅӊื
যă!
A ڢ،ಹத
M+, M–!
(COMP, CMPLX, BASE)
.. : | ӹؕ ~ M+ : ..!0!.. :!| ӹؕ ~!M– : ..
শۨ!
Ճዷ!
l / !l(M–)
M+ टӹؕوࣩڢف،ಹቲLjۚ M–
ޢ!
ڢ،ಹऋണӹؕوă
A ල൩த )Soe*
Rnd(!
শۨ!
Ճዷ!
ޢ!
(COMP, CMPLX, SD, REG)!
.. :!| ӹؕ ~!: Rnd(Ans : ..
!a(Rnd)
ױதޗযᅑြቚืوڊල൩ࣜॕ
߷ă
Ck-79
A ื࿅த
Dec, Hex, Bin, Oct!
(BASE)
.. : Dec : .. / .. : Hex : .. / .. : Bixn : .. / .. : Oct : ..
শۨ!
Ճዷ!
x(DEC) / M(HEX) / l(BIN) / I(OCT)
ޢ!
ሦဗதቚࣜืࢱڊืو࿅ă
A ༇ࣜืযพ൩த
DT!
(SD, REG)!
শۨ!
.. : | ӹؕDŽx Dž~ ; | ӹؕDŽGsfr Dž~!EU : ..
!
///////TE னLjGsfrPo
.. : | ӹؕDŽx Dž~!EU : ..!//////TE னLjGsfrPgg
.. : | ӹؕDŽx Dž~ , | ӹؕDŽy Dž~ ;
| ӹؕDŽGsfr Dž~!EU : ..! /////SFH ன -!GsfrPo
.. : | ӹؕDŽx Dž~ , | ӹؕDŽy Dž~!EU : ..
!
/////SFH ன -!GsfrPgg
!
!
!
ቺეƽ!
ეᇀණশۨቲพ൩ *<) ࠟܖ෫LjഋѢ !,)<*ăეพ൩
) ࠟڜ-* ෫LjഋѢ ,ă
Ճዷ!
ޢ!
l) พ൩ EUă*
ױதᅋᅢพ൩Ⴥӊืযዩăᇀ TE னࠧ SFH
னቲLjEU தޢوᅳ l!ऒDŽEU ऒDžༀă
A ԥᇀ֔ၠቲෳᅋޢو
࿒઼ޢԥᇀ֔ၠቲෳᅋă
• ࣜॕ߷ӰࡳࠉืDŽFOH!/-!FOH!,-!෨६ቨ ↔ ෨६ቨ
ӰࡳLj ↔ ืܖဏืӰࡳDž
• ࣜืݒॕ߷෫وࡳDŽ!w)Sf⇔Jn*Dž
ă
Ck-80
• ݒDŽ!j)DMS*d)Bmm*wDž
• හብဳྲഅׅDŽ!j)DMS*c)Tfuvq*wDž
ݛଆ
k ࣜوᅍ࿘๋ၠ
ࣜಹޗয࿒ᅍ࿘๋ၠ६ှఀพ൩ࣜوă
• ࢱӊණLjࣜกѢሙዳባᅚ๋وၠ६ှă
• ਸ਼ᅘਸ਼ࠟࣜوᅍ࿘ă!
๋ၠ
ࣜ੮ျ
ํட
2
؞ਸ਼ࠟืࠉو
Pol(, Rec(, ∫(, d/dx(, sin(,
cos(, tan(, sin–1(, cos–1(,
tan–1(, sinh(, cosh(, tanh(,
sinh–1(, cosh–1(, tanh–1(, log(,
ln(, e^(, 10^(, '(, 3'(,
arg(, Abs(, Conjg(, Not(,
Neg(, Rnd(
3
எᅘื ืࠉوx2, x3, x–1, x!, ° ´ ˝, °, r, g
x
֓۽Lj֓ޗ۽
^(, '(
%
҇ܖӔ
4
ืܖ
a b/c
(–) ) * ࠟݘ
5
ብܻࠟ
d, h, b, o!) ื࿅ܻࠟ *
6
༇ࣜࣜࣜ
m, n, m1, m2
Ck-81
๋ၠ
ࣜ੮ျ
7
ෛଞࠟ֓و
8
9
:
21
22
23
ํட
ᇀ࿒઼ቐࠟ֓و৹ჾ
ෛଞ ǖ
π-!eLjӰફDŽ2π, 5A, πA, 2i,
ٌDž
Lj؞ਸ਼ࠟืࠉوDŽ2'(3),
Asin(30), ٌ * ჾࣆብܻࠟ
DŽׅࠟݘ༶Dž
઼Ljዩࠩ!
nPr, nCr
ܻࠟืݒ
∠
×, ÷
֓ۨLj!ׅۨ
+, −
ࣩۨLjऋۨ
=, ≠, >, <, >, <
ߔ࿅ᆱܻ
and
ࣃࢵ
ࣃࠧLjᄖࣃࠧLj or, xor, xnor
ᄖ܇ࣃࠧ
ኢ
• ߷ࣜቲࠆᅘݘLjᇘݘ৹ၖეਸ਼ᇀਸ਼ࠟቲăઋ
Lj߷ეࣜlj3 و౿۽Ljᇘၖეพ൩ ǖ)lj3*3ă!ᄜཛྷ
x3!กქޔᅘብืืࠉوDŽණᅍ࿘ ڪ3DžLjوืࠉױ
ᅍ࿘ݽڪᅢࠟݘLjࠟݘཛྷብܻࠟDŽᅍ࿘ ڪ5Dž
ă
–22 = –4
!
-cxw!
(–2)2 = 4
(-c)xw!
• ࿒எوઋዓຑLjෛଞܻࠟوۨ֓وᅍ࿘๋ၠݽᅢ؞
ܻׅࠟۨࠧۨ֓وă
1 ÷ 2π = 1 = 0.159154943
2P
1 ÷ 2 × π = 1 π = 1.570796327
2
Ck-82
k ࣜ۶ཙĂืࣆॽڪ
࿒ӹ઼־ષࣜ۶ཙDŽืพ൩ࠧพ־۶ཙDž
Ăԩࣜ
ෳᅋืوLjჾࣆࣜॽڪă
ࣜ۶ཙ
Ġ2ġ21 ::!ባ Ġ:/:::::::::ġ21::!ࢪ 1
ԩࣜ
26
ქґੂํLjᇀქࣜ״ቲLjٞ 21 ॽو
ڪཛྷ Ġ2ăቚืြࣜॕ߷ྥوཛྷᇀ
ॽڪ
ཤืوዮࡍᅘပืණ Ġ2ăᇀઘၦࣜ
߹֔ቲྥ࢙ࢵ੩ă
—
A ࠉืࣜพ൩۶ཙࠧॽڪ
ࠉื
sinx
cosx
พ൩۶ཙ
9
DEG 0 < | x | < 9×10
RAD 0 < | x | < 157079632.7
10
GRA 0 < | x | < 1×10
| صׅx | = (2n–1)×90 ෫ቐ༶Ljᅳ sinx
ༀă
| صׅx | = (2n–1)×π/2 ෫ቐ༶Ljᅳ sinx
RAD
ༀă
| صׅx | = (2n–1)×100 ෫ቐ༶Ljᅳ sinx
GRA
ༀă
DEG
tanx
sin–1x
cos–1x
tan–1x
sinhx
coshx
0<|x|<1
0 < | x | < 9.999999999×1099
0 < | x | < 230.2585092
Ck-83
ࠉื
พ൩۶ཙ
sinh–1x 0 < | x | < 4.999999999×1099
cosh–1x 1 < x < 4.999999999×1099
tanhx 0 < | x | < 9.999999999×1099
tanh–1x 0 < | x | < 9.999999999×10–1
logx/lnx 0 < x < 9.999999999×1099
10x
–9.999999999×1099 < x < 99.99999999
ex
–9.999999999×1099 < x < 230.2585092
'
x
0 < x < 1×10100
50
x2
| x | < 1×10
100
1/x
| x | < 1×10 ; x ≠ 0
3
100
'
x
| x | < 1×10
x!
nPr
nCr
Pol(x, y)
0 < x < 69 (x กሿื )
0 < n < 1×1010, 0 < r < n (n, r กሿื )
1 < {n!/(n–r)!} < 1×10100
0 < n < 1×1010, 0 < r < n (n, r กሿื )
1 < n!/r! < 1×10100 ࢪ 1 < n!/(n–r)! < 1×10100
99
| x |, | y | < 9.999999999×10
x2+y2 < 9.999999999×1099
0 < r < 9.999999999×1099
Rec(r, )
: ᅳ sinx ༀ
100
| a |, b, c < 1×10
°’ ”
0 < b, c
100
| x | < 1×10
෨६ቨ ↔ ෨६ቨӰࡳ
0°0´0˝ < | x | < 9999999°59´59˝
Ck-84
ࠉื
^(xy)
พ൩۶ཙ
x > 0: –1×10100 < ylog x < 100
x = 0: y > 0
x < 0: y = n, m (m, n กሿื )
2n+1
دก : –1×10100 < ylog | x | < 100
x'
y
y > 0: x ≠ 0, –1×10100 < 1/xlogy < 100
y = 0: x > 0
y < 0: x = 2n+1, 2n+1 (m ≠ 0; m, n กሿื )
m
دก : –1×10100 < x log | y | < 100
a b/c
ሿืLjܖዓࣆܖாࣜࠩืوӤၙᇀ 10 ჾ
DŽದቲҪਸ਼ܻޒܖDž
ă
y, 3', x!, nPr, nCr!ျࠉืၖეઘၦԩࣜLj
• ^(xy), x'
ᄜױᇀࣜޕቲۢූྥو࢙੩ࢵă
• ᇀࠉืوನ٧ࠧߑ٧ݛ॰ྥᅘࢵ੩ࠧӰوؙഃဂă
k ؓྥဳྲ
߷ࣜմ־ષࣜಹوڪLjࢪ
߷६ှષԥᆰၛوՃዷLjࡥஎණट־
ؓྥဳྲă
Mat h ERROR
ؓྥဳྲ۶ઋ
A ؓྥဳྲوഅׅ
ྐଥؓྥ੮ျཛྷࠨLjቖှ࿒ะऒՃዷ৹അྲဳྥׅؓă
• Ѣ d!ࢪ e!ؓྥۢූఀพ൩ࣜوӹؕوӬ
ࣃࡥஎLjױ෫ߞӶटᅢؓྥۢූوብăᅘߔഉഋ
Ըᆪٞ 27 ოණوĐؓྥብوՓሖđქॎă
Ck-85
• Ѣ A!৹അූۢྥׅؓఀพ൩ࣜوӹؕăഋኢᄌLj
դූؓྥࣜوӹؕԥ࢙ࠆᇀࣜઈቲă!
A ؓྥဳྲԸ৬
ӊॎ઼־ષࣜಹຑوຑᅘؓྥဳྲLjದᆓᄜࣆӨஊ
ؑă
Math ERRORDŽࣜؓྥDž
ᆓᄜ
• ቲࣺࣜॕ߷ࢪዮቷࣜॕ߷մ־ષ൛ၛ
ࣜو۶ཙă
• พ൩ืوմ־ષ൛ၛوพ൩۶ཙă
• وۨ܇ืᆱDŽׅჾٌDž
ă!
• ߷ၖეLjഋंՓพ൩ืوԌऋඵืă
ڶՉ
• ෳᅋڢ،ಹࢪӰફዷཛྷࠉืوԸื෫Lj
Ӥၙവ്،ಹࢪӰફᇀوืࠉݡ൛ၛ
۶ཙቐă
ᅘߔืযو൛ၛพ൩۶ཙํوடLjഋԸᆪٞ 94 ოණوĐࣜ
۶ཙĂืࣆॽڪđქॎă!
Stack ERRORDŽڳᇿؓྥDž
ᆓᄜ
ڶՉ
ࣜෳืዖڳᇿࢪதڳᇿմ־ષڪă
• ईࡧࣜӹؕLjෳದԥմڳ־ᇿو൛ફă
• ฎटࣜތܖཛྷࢪޔޔჾණوԩܖă
Syntax ERRORDŽশۨؓྥDž
ᆓᄜ
ڶՉ
ࣜޏᅘོ໘ă
ंՓশۨԌ६ှຑၖეޚوቁă
Ck-86
Argument ERRORDŽԸืؓྥDž
ᆓᄜ
ڶՉ
ࣜᇀԸืوෳᅋණᅘོ໘ă
ंՓԸืوෳᅋഉਦԌ६ှຑၖეޚوቁă
Time OutDŽմ෫Džؓྥ
ᆓᄜ
ڶՉ
صوཔࣜܖࢵࢪܖॕาLjدསୄዣॕา
औă
པࣜܖࢵࢪܖ ǖժฎᇜࣩ!tol!ăഋኢᄌ ǖ
ױՃዷࡱ࢙ऩّॖॽوവڪă
Data FullDŽืয჻ୄDž
ᆓᄜ
ڶՉ
ᇀ TE னࢪ SFH னቲLjص،ಹቲ჻ү
،ᅘຑืڊફණوჅӊืয෫Ljฎ༐ၦ
ү،Ⴥӊืযă
ഋटჅӊืযืوફቨᇀ൛ၛڪቐă
ᅘߔഉLjഋԸᆪٞ 56 ოණوĐืযو
พ൩ืڪđ
ă
Go ERRORDŽኪჰؓྥDž
ᆓᄜ
ڶՉ
֔ၠDŽᇀ QSHN னቲजوDžቲᅘĐHpup!nđ
தLjدୣᅘᄮوĐMcm!nđӶă
ࣩქޔĐMcm!nđӶੂైࠩĐHpup!nđதLj
ࢪකׅᄮوĐHpup!nđதă
Ck-87
k! ᇀჳกࣜಹۢූષ߆ሓቐ ///
ᇀࣜ߹֔ቲۢූષؓྥLjࢪࣜॕ߷մ־ᄌ༶෫Ljഋቖ
ှ࿒ะՃዷă߷ქԧསॖৈོ໘Ljᇘჰባ࿒ქԧăഋ
ኢᄌLjᇀ६ှሦဗՃዷቐLjഋڶቺეืয६ှӄܝă!
1!ंՓࣜӹؕLjവ്ದกܱࠆᅘൌࠨؓྥă
2!വ്ఀე६ှࣜوกᇀቁവوனቲ६ှوă
3!߷ණะՃዷསෳࣜࢎݒቁիLjᇘഋѢ p ऒă
ࣜಹ࢙ᇀಲڑ෫ڶದዔኴຢ६ှዔंă߷ࣜ
ಹۢષོ໘Ljದट۵ࣜனԌݒᆓֽയෛై
ብLjԌೲഅׅ،ಹቲوຑᅘืযă
4!߷ٞ 3 ԧསෳՃዷࢎݒቁիLjഋ६ှ࿒઼ѢऒՃ
ዷֽࡧຑᅘனࠧහ ڊǖ
!j(CLR)c(Setup)wă
٫ᆚეഓ
A ٫֠ࡳޚو
ࣜಹืዖӰѣӹ٫֠٫ԥዣăᇀ٫֠٫ԥዣ
෫ၦෳᅋࣜಹ࢙ـቤᆱှᄖիăصืዖӰѣ෫Lj
ᄮॳਜࡳޚ٫֠ă࣊ෳࣜಹᆱှቁիLjნᄮݡ୧ൻ௰ባ
ඵࡳޚქ״٫֠ă
ቺეƽ!
ဤ࿒٫֠Lj࢙ෳࣜಹوຑᅘ،ಹ൛ഩԩӇකׅă
Ck-88
2/!Ѣ!1A)PGG*!ڱࣜಹ٫ᆚă
• ეവүఀᇀࡳޚ٫֠෫ԥ࢙ྐᄌቲे
٫ᆚLjഋटү৷ࡤࣜفಹوڭă
3/!Ѣ༐ቲຑဤ࿒٫֠ࠪݥԌࡳޚ٫֠Ljഋ
ቷവүቁവ܅ብ٫֠ቁࣁ!),*!ࠧ!ࣁݘ
) . *ă
4/!ࡳޚ٫֠ࠪݥă
5/!ֽࡧࣜಹ ǖ
!
O19)DMS*3)Bmm*w)Zft*
• ྡྷ߹ණქԧƽ
螺丝
A ዔࢲߔڑ
߷ᇀᆢ 21 ܖትས६ှൌࠨՃዷLjࣜಹटዔࢲߔڑă
ױቸഉਦۢූ෫LjѢ p!ऒ৹ቺူࢲă!
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٫ᆚეഓǖ!ມჀ٫֠ǖՂᇀࣜಹوቁஎDŽ߈ڊDž
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!4 ௰DŽ୧ෳᅋ 2 ဏ෫Dž
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ؙᆢቺફǖ
!:6h!) Ҫਸ਼٫֠ *
ݛऔǖү৷
Ck-89
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DE.S
備৬ ǖ
Őǖ
!ӹݡᅘڠᅘࠀྡቬᇀݡԩऔຑᅘোቬԮ
ቲࠆوફোᇀ HC0U37683.3122 Ӷኼߢوڊ
ફეഓჾ࿒ă
ġǖ
!ӹݡᅘڠᅘࠀྡቬባඵᇀݡԩऔوஹქো
ቬԮቲࠆوફմ ־HC0U37683.3122 Ӷኼߢ
وڊફეഓă
DŽᅑᅢᇀ࣒ฯණᅘਵௗDž
үෳᅋಜ ǖ
ࠟࣝױཛྷޗযቲࡢஙޮࠧ߶٫ዓဳྲդ౹ྍ഼ਈቨߘ
Қۨࣆ٫ዓဳྲդ౹үෳᅋಜᇘLjညตو٫ዓ
ဳྲդ౹وүෳᅋಜă
Ck-90
ቨᇒާ๖ ǖྩఛ٫ዓ৶࣒DŽቲDžᅘާ๖
ٜāā ǖߟڍෛቲชࢨসۢഘ৶࣒ྩلؙ
ާ๖ண֎ ǖྩఛDŽቲ߶Džᄁᅘާ๖
ኢՋٜ ǖቲ߶DŽණ߽DžዔᅑᄁฎႵഘݙ໎ҽଁ 497 ࠟ
ٞქՍ ԩ
Ck-91
Manufacturer:
CASIO COMPUTER CO., LTD.
6-2, Hon-machi 1-chome
Shibuya-ku, Tokyo 151-8543, Japan
Responsible within the European Union:
CASIO EUROPE GmbH
Casio-Platz 1
22848 Norderstedt, Germany
ױӶበቝคᅋᅢ FV ߶ࣨă
CASIO COMPUTER CO., LTD.
6-2, Hon-machi 1-chome
Shibuya-ku, Tokyo 151-8543, Japan
SA1404-A
Printed in China
դ౹Ӷኼࠟ ǖHC0U5:78.2::6
Ҕ ״ǖ3125 ௰ 5 ᆨ!!!!!ቲ߶ᄩฺ
© 2014 CASIO COMPUTER CO., LTD.
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