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说明书 CASIO FX-350ES

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Ck fx-82ES fx-83ES fx-85ES fx-300ES fx-350ES User's Guide http://world.casio.com/edu/ RCA502555-001V01 A · MATH LINE / " / " · 12+-!A · 1 S sin­1 D s · 1 S · 1s(sin­1)1= 1 s · 1(Setup) 1 · fcd e REPLAY Ck-1 · · · "<#021>" "" Deg Rad 19(CLR)3(All)=(Yes) · " " · "" Ck-2 · · · · · k l · fx-82ES/fx-83ES/fx-350ES · · Ck-3 · O · LR44(GPA76) R03(UM-4) LR03(AM4) · · · · · · · · · Ck-4 · O · 1A(OFF) 1N(SETUP)c5(]CONT') d e A · N d e · Ck-5 31 × 96 LCD { S STAT 1 S 1t (STO) t STAT / A M STO RCL STAT 7 8 9 FIX SCI Math $` Disp Ck-6 · COMP STAT TABLE (1) N (2) · STAT 2 1N(SETUP) c f c f · "]CONT'"" " / / (Math) (Linear) 1N1(MthIO) 1N2(LineIO) · Ck-7 · Math 90° = = 100 2 1N3(Deg) 1N4(Rad) 1N5(Gra) · Fix09 100 ÷ 7 = 14.286 (Fix3) 14.29 (Fix2) · Sci110 1 ÷ 7 = 1.4286 × 10­1 (Sci5) 1.429 × 10­1 (Sci4) · Norm Norm1Norm2 Norm1: 10­2 >x, x > 1010 Norm2: 10­9 >x, x > 1010 1 ÷ 200 = 5 × 10­3 (Norm1) 0.005 (Norm2) 1N6(Fix)0­9 1N7(Sci)0­9 1N8(Norm)1 (Norm1)2(Norm2) Ck-8 1Nc1(ab/c) 1Nc2(d/c) STAT STAT FREQ FREQ FREQ 1Nc3(STAT)1(ON) 1Nc3(STAT)2(OFF) (.) (,) 1Nc4(Disp)1(Dot) 1Nc4(Disp)2(Comma) · . 19(CLR)1(Setup)=(Yes) / COMP MthlO Deg Norm1 d/c OFF Dot · A(Cancel)= Ck-9 = 2 (5 + 4) ­ 2 × (­3) = LINE 2(5+4)2*y3= ( ) sin(, cos(, tan(, sin­1(, cos­1(, tan­1(, sinh(, cosh(, tanh(, sinh­1(, cosh­1(, tanh­1(, log(, ln(, e^(, 10^(, '(, 3'(, Abs(, Pol(, Rec(, Rnd( sin 30 = LINE s30)= s "sin(" · "" × · ( 2 × (5 + 4) · × sin(30)2 × '(3) 2 · × A2 × 20 = "" Ck-10 14 15 ] 1111 + 2222 + 3333 + 444 Math · ] d ' e · 99 1s(sin­1) "" · I 1010 I I · I · 1Y(INS) Ck-11 · 1Y(INS) "" · / 369 × 13 369 × 12 LINE 369*13 Y 2 369 × × 12 369 × 12 LINE 369**12 dd Y 369**12 ddd Y Ck-12 cos(60) sin(60) LINE c60) dddY s c60) dddd s de = "Math ERROR" "Syntax ERROR" d e 14 ÷ 0 × 2 = 14 ÷ 10 × 2 = LINE 14/0*2= e d d1 Ck-13 = A · 31 × 2 · · "" / log(a,b) 10^x10 x e^xe x ' 1'(() & 1l($) 1i(%) ! 1!(#) w, W E 6 16(") D () 9 13 6 4 4 4 9 4 5 4 9 4 1 Ck-14 · · 1 23 + 1 MATH Math 263 Math e+1 2 1 + ' + 3 2 MATH Math 1+!2 Math e+3 3 (1 + MATH (1+'2c5e) w*2= · = 3 A e 22 ) ×2= 5 Math 1 + (2 + 3) + 4 ' MATH Math Math 1Y(INS) Ck-15 Math ! ' · · log(a,b) ' & 16(") 1l($), 1i(%), !, 6, 1!(#), D ' 2 "MthIO" / ' 2 · = · 1= · =1="LineIO" / · S-D " S-D " Ck-16 1 2 +' = 3' ' 8 2 MATH 1 !2e+!8= Math Math 2 !2e+!81= 2 (60) = sin MATH ' 3 2 s60= 1 6 Deg Math 3 ­1 (0.5) = sin MATH Rad Math 1s(sin­1)0.5= · ' ' a. ' x2x3x­1 b. ' Deg Rad Gra 15° 1 12 50 3 ' x < 9 × 109 x < 20 x < 10000 Ck-17 ' ' b e ± a', ± d ± a', ± a' ± d' b b c f a, b, c, d, e, f 1 < a < 100, 1 < b < 1000, 1 < c < 100 0 < d < 100, 0 < e < 1000, 1 < f < 100 · ' a' + d' a' + d' b e b e c f c · c c f Ck-18 · acd acd' ' 3 11 + ' 2 10 = 10' + 11' 3 2 110 · (1 + ' + ' )(1 ­ ' ­ ' )(= ­4 ­ 2' ) 2 3 2 3 6 = ­8.898979486 · ' log3 + ' = 1.891334817 2 (COMP) 60 COMP N1 +-* / 7 × 8 ­ 4 × 5 = 36 LINE 7*8-4*5= · "" 1 ÷ 6 = LINE (Norm1) Ck-19 FIX 3 (Fix3) SCI 3 (Sci3) · "" = ) + 3) × (4 ­ 1) = 15 (2 LINE (2+3)* (4-1= / · · 2 1 7 <#001> -- + -- = -- 3 2 6 1 2 11 <#002> 3 -- + 1 -- = 4 -- ab/c 4 3 12 1 1 4 ­ 3 -- = -- ab/c 2 2 Ck-20 · 10 · b d 1f a -- -- c c f · · 10 · f " S-D " 1((%) 2 (----) 100 20 <#004> 150 × 20% = 30 (150 × ----) 100 <#003> 2% = 0.02 <#005> 660 880 (75%) <#006> 2500 15% (2875) <#007> 3500 25% (2625) <#008> 16898 734 20% (800) <#009> 300 500 (160%) <#010> 40 46 48 (15%20%) Ck-21 60 60 60 10 60 60 {}e{}e{}e <#011> 2°0´30 · 60 · 60 60 60 60 10 <#012> 2°20´30 + 39´30 = 3°00´00 60 10 e 6010 <#013> 2.255 60 : = 3 + 3 3 × 3 LINE 3+3SW(:)3*3 Disp = "Disp" = Ck-22 (COMP) COMP N1 f LINE 1+1= 2+2= 3+3= f f · O / · A d e d e A <#014> Ck-23 "M" ABCDX Y COMP N1 Ans · = 1=m1m (M­)t1t(STO) 15 · · A 3 × 4 30 LINE 3*4= /30= "Ans" / · A G Ck-24 123 + 456 = 579 789 ­ 579 = 210 LINE 123+456= 789-G= M "M" · m 1m(M­) tm(M) · M M Sm(M) · 0 "M" · A Ck-25 · "M" " " 23 + 9 53 ­ 6 ­) 45 × 2 99 ÷ 3 = = = = 32 47 90 33 23+9m 53-6m 45*21m(M­) 99/3m tm(M) 22 01t(STO)m "M" ABCDXY · 3 + 5 A 3+51t(STO)y(A) · A ty(A) · A B Sy(A)*Se(B)= · A <#015> 01t(STO) A0 1 t (STO)y (A) 19(CLR)2(Memory)=(Yes) · A(Cancel) = Ck-26 COMP N1 · A e e e = 3.1415926535898015() e = 2.71828182845904S5(e) · " " <#016> sin 30 = 0.5, sin­10.5 = 30 w <#017> sinh 1 = 1.175201194, cosh­1 1 = 0 1G(DRG') 2 = 90°, 50 = 45° Ck-27 "" LINE (15()/2) 1G(DRG')2(r)= 501G(DRG') 3(g)= <#018> cos ( ) = ­1, cos (100 ) = 0 <#019> cos­1 (­1) = 180 cos­1 (­1) = · "log(" "log (m, n)" m 10 · "ln(" e · &"logmn" <#020> &m <#021> <#023> *1 X2, X3, X­1, X^, '(, 3'(, ^'( ' <#024> <#028> - (Rec) (Pol) · COMP STAT Ck-28 Pol Pol(X, Y) X X Y Y · ­180° < < 180° · · r X Y Rec Rec(r, ) r r · · x X y Y · r X Pol (' ' ) + 5 = 2 + 5 = 7 2, 2 <#029> <#030> !, Abs(, Ran#, nPr, nCr Rnd( ! <#031> (5 + 3)! = 40320 Abs <#032> Abs (2 ­ 7) = 5 Ran# 1 3 <#033> 3 3 1000 3 Ck-29 nPr nCr n r 0 < r < n < 1 × 1010 <#034> 10 4 Rnd Norm1 Norm2 10 Fix Sci 200 ÷ 7 × 14 = 400 LINE 200/7*14= 3 FIX 1N6(Fix)3 15 FIX 200/7= FIX *14= FIX 200/7= Ck-30 FIX 10(Rnd)= FIX *14= <#035> 1,234 <#036> 123 S-D S-D D S S-D S-D S-D · nn d a b c c Ck-31 · · ' f ' S-D S-D MATH '5c6= Math · f f f <#037> <#038> ' Ck-32 (STAT) STAT N2 STAT 1 2 3 4 5 6 7 8 1-VAR A+BX _+CX2 In X e^X A·B^X A·X^B 1/X e ab STAT STAT STAT STAT STATSTAT11(STAT) 2(Data) STAT STAT STAT STAT · STAT Ck-33 FREQ STAT " FREQ" FREQ STAT · STAT · STAT COMP · A · = 6 X1 123.45 X1 STAT 123.45 STAT = STAT · STAT Ck-34 · STAT · m1m(M­) · STO STAT FREQ (1) STAT (2) = · (1) STAT (2) Y (1) STAT (2) 11(STAT)3(Edit) (3) 1(Ins) · STAT STAT (1) 11(STAT)3(Edit) (2) 2(Del-A) · STAT · STAT " " " STAT " Ck-35 STAT STAT STAT STAT A STAT STAT / STAT STAT STAT 11(STAT) STAT STAT STAT 1Type 2Data 3Edit 4Sum 5Var 6MinMax Reg · " A+BX " " _+CX2 " STAT EditSTAT Sum Var MinMax 7Reg Ck-36 1-VAR STAT 4(Sum) 5(Var) 6(MinMax) <#039> Sum 11(STAT)4(Sum) 1x2 2x Var 11(STAT)5(Var) 1n 2o 3xn 4xn­1 MinMax 11(STAT)6(MinMax) 1minX 2maxX <#040> 1-VAR {1, 2, 3, 4, 5, 6, 7, 8, 9, 10} FREQ: ON <#041> {0, 1, 2, 3, 4, 5, 6, 7, 9, 10} FREQ: ON <#042> FREQ {1, 2, 1, 2, 2, 2, 3, 4, 2, 1} FREQ: ON · <#043><#045><#042> <#043> <#044> <#045> Ck-37 A+BX y = A + BX STAT4 (Sum)5(Var)6(MinMax) 7(Reg) <#046> Sum 11(STAT)4(Sum) 1x2 2x 3y2 4y 5xy 6x3 7x2y 8x4 X- X- Y- Y- X-Y- X- X-Y- X- Var 11(STAT)5(Var) 1n 2o 3xn 4xn­1 5p 6yn 7yn­1 X- X- X- Y- Y- Y- MinMax 11(STAT)6(MinMax) 1minX 2maxX 3minY 4maxY X- X- Y- Y- Ck-38 Reg 11(STAT)7(Reg) 1A 2B 3r 4m 5n A B r x y <#047><#050> · <#048><#050><#047> *1 y = ­3 m = ? *2 x = 2 n = ? _+CX2 y = A + BX + CX 2 <#051> Reg 11(STAT)7(Reg) 1A 2B 3C 4m1 5m2 6n A B C x1 x2 y · Sum Var MinMax <#052><#054> · <#052><#054><#047> Ck-39 <#055><#059> ln X <#055> <#056> <#057> <#058> <#059> y = A + BlnX y = AeBX e e^X ab A·B^X A·X^B 1/X y = ABX y = AX B y=A+ B X · <#047> <#060> e ab FREQ: OFF <#061><#065> · Reg eab (TABLE) TABLE N3 ...

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