Casio fx-570A Bedienungsanleitung

fx-115ESfx-570ESfx-991ESAppendix AppendiksApéndice LiiteAppendice AppendiksAanhangselFüggelékLampiran DodatekApêndice DodatekAnhangAppendiceBilagaRCA5

–9–#025 e10 = 22026.465791i(e^)10=#0261.2 × 103 = 12001.2*Math1l($)3=(1 + 1)2+2 = 16(1+1)62+2Math=#027(52)3 = 15625(5w)Math1w(x3)=('2 + 1) (&apos

–10–#0293'5 + 3 –27 = –1.2900240531!(#)5)+1!(#)y27)=#030(3E-4E)E=#0317iS)(X))Mathc1fS5(e)=7iS)(X))1)(,)11)(,)S5(e))=#03271/S)(X)w1)(,)11)(,)51)(

–11–#03417(F)3S)(X)w-5S)(X)+21)(,)21)(,)15y12)=#0351&(8)S)(X)Math+1c1f5=1&(8)S)(X)+11)(,)11)(,)5)=#036 (X, Y) = ('2, '2) → (r, θ)1+(

–12–#0391w(Abs)2-7=Math1w(Abs)2-7)=#04010001.(Ran#)===#041101*(nPr)4=101/(nCr)4=LINELINELINEMATH

–13–#0427(sS)(X))Math+cS)(X)))we0f15(π)=#04351t(STO)y(A)S5(e)-1&(8)'Math1cS)(X)1E(x!)ee0fSy(A)=101t(STO)y(A)Mathf=151t(STO)y(A)Mathf=#0441234

–14–#045123=1W(←)1W(←)#04615(π)*'2c5=MathfMath#047!2e*!3=MathfMath#048(1+3i)/CMPLX(2i)=MATHMATHLINELINE

–15–#0491+iCMPLX12(CMPLX)3('r∠θ )=#05012(CMPLX)2(Conjg)MathCMPLX2+3i)=#051*1 1w(Abs)2+MathCMPLX2i=*2 12(CMPLX)1(arg)MathCMPLX2+2i)=#052oΣxn=xσnn=

–16–#0531Nc4(STAT)1(ON)N3(STAT)1(1-VAR)STAT1= 2= 3= 4=STAT5= 6= 7= 8=9= 10=ASTAT#05411(STAT)2(Data)STAT11(STAT)3(Edit)1(Ins)STATccccccccYSTATASTAT

–17–#05511(STAT)2(Data)eSTATc2= c2= 2=STAT2= 3= 4= 2=ASTAT#05611(STAT)4(Sum)1(Σx2)=STAT11(STAT)4(Sum)STAT2(Σx)=#05711(STAT)5(Var)1(n)=STAT

–18–11(STAT)5(Var)2(o)=STAT11(STAT)5(Var)STAT3(xσn)=#05811(STAT)6(MinMax)1(minX)=STAT11(STAT)6(MinMax)STAT2(maxX)=#05911(STAT)7(Distr)1(P( )311(STAT)S

–1–#001'2c3e+Math'1c2=2'3+1'2=#00212113 — + 1— = 4—43121'(()3e1c4e+1'(()1e2c3=3'1'4+1'2'3=114 – 3 —

–19–#060A =nΣy – B.ΣxoΣxn=my – AB=xσnn=Σ (x – o)2xσn –1n – 1=Σ (x – o)2pΣyn=yσnn=Σ (y – p)2yσn –1n – 1=Σ (y – p)2B =n.Σx2 – (Σx)2 n.Σxy – Σx.Σyr ={n.Σ

–20–#0611Nc4(STAT)2(OFF)N3(STAT)2(A+BX)1=STAT1.2= 1.5=1.6= 1.9=2.1= 2.4=STAT2.5= 2.7=3=ce1=STAT1.1= 1.2=1.3= 1.4=1.5= 1.6=STAT1.7= 1.8=2=ASTATxy1.0 1.

–21–#06211(STAT)4(Sum)5(Σxy)=STAT11(STAT)5(Var)3(xσn)=STAT11(STAT)6(MinMax)4(maxY)=STAT#06311(STAT)7(Reg)1(A)=STAT

–22–11(STAT)7(Reg)STAT2(B)=11(STAT)7(Reg)3(r)=STAT#064*1 y311(STAT)STAT7(Reg)4(m)=*2 211(STAT)7(Reg)STAT5(n)=#065A = – B( ) – C( )nΣ

–23–#06611(STAT)1(Type)3(_+CX2)STATASTAT#06711(STAT)7(Reg)1(A)=STAT11(STAT)7(Reg)STAT2(B)=Sx2y = Σx2y –n(Σx2.Σy)m1 =2C– B +B2 – 4C(A – y)m2 =2C– B –B

–24–11(STAT)7(Reg)STAT3(C)=#068y = 3 → m1 = ?311(STAT)7(Reg)STAT4(m1)=y = 3 → m2 = ?311(STAT)7(Reg)STAT5(m2)=x = 2 → n = ?211(STAT)7(Reg)STAT6(n)=#069

–25–#070#071A = exp( )nΣlny – B.ΣxB =n.Σx2 – (Σx)2 n.Σxlny – Σx.Σlnyr ={n.Σx2 – (Σx)2}{n.Σ(lny)2 – (Σlny)2} n.Σxlny – Σx.Σlnym =B

–26–#072#073A = exp( )nΣlny – B.ΣlnxB =n.Σ(lnx)2 – (Σlnx)2 n.Σlnxlny – Σlnx.Σlnyr ={n.Σ(lnx)2 – (Σlnx)2}{n.Σ(lny)2 – (Σlny)2}

–27–#07411(STAT)1(Type)4(In X)A11(STAT)STAT7(Reg)3(r)=11(STAT)1(Type)STAT5(e^X)A11(STAT)7(Reg)3(r)=11(STAT)1(Type)STAT6(A•B^X)A11(STAT)7(Reg)3(r)=11(S

–28–#075 y = A + Blnx1Nc4(STAT)2(OFF)N3(STAT)4(ln X)29= 50= 74=STAT103= 118=ce1.6=23.5=STAT38= 46.4=48.9=A11(STAT)7(Reg)STAT1(A)=11(STAT)7(Reg)STAT2(B

–2–#00321((%)=#004150*201((%)=#005660/8801((%)=#0062500+2500*151((%)=#0073500-3500*251((%)=#008168+98+734=-G*201((%)=LINELINELINELINELINELINE

–29–#076 y = AeBx1Nc4(STAT)2(OFF)N3(STAT)5(e^X)6.9= 12.9=19.8=STAT26.7=35.1=ce21.4=15.7=STAT12.1= 8.5=5.2=A11(STAT)7(Reg)STAT1(A)=11(STAT)7(Reg)STAT2(

–30–#077 y = ABx1Nc4(STAT)2(OFF)N3(STAT)6(A•B^X)y1= 3= 5=STAT10=ce0.24= 4=STAT16.2= 513=A11(STAT)7(Reg)STAT1(A)=11(STAT)7(Reg)STAT2(B)=11(STAT)7(Reg)S

–31–#078 y = AxB1Nc4(STAT)2(OFF)N3(STAT)7(A•X^B)28= 30= 33=STAT35= 38=ce2410=3033=3895=STAT4491=5717=A11(STAT)7(Reg)STAT1(A)=11(STAT)7(Reg)STAT2(B)=11

–32–#079 y = A + Bx1Nc4(STAT)2(OFF)N3(STAT)8(1/X)1.1= 2.1=STAT2.9= 4=4.9=ce18.3=9.7= 6.8=STAT4.9= 4.1=A11(STAT)7(Reg)STAT1(A)=11(STAT)7(Reg)STAT2(B)=1

–33–#080Ab1+1=#081Aq7+1=#082Ac1F+1=#083AU30=bqc

–34–#084Ab13(BASE)c1(d)5+13(BASE)c2(h)5=#085 10102 and 11002 = 10002101013(BASE)1(and)1100=#086 10112 or 110102 = 110112101113(BASE)2(or)11010=#087 10

–35–#090 Neg (1011012) = 1111111111010011213(BASE)6(Neg)101101)=#091X + 2Y = 32X + 3Y = 4N5(EQN)1(anX+bnY=cn)Math1= 2= 3=Math2= 3= 4==MathcMath#092 X2

–36–1= 2= 3=Math=Math=Math#093X – Y + Z = 2X + Y – Z = 0–X + Y + Z = 4N5(EQN)2(anX+bnY+cnZ=dn)Math1= y1= 1= 2=Math1= 1= y1= 0=y1= 1= 1= 4==MathcMathMA

–37–cMath#094 X3 – 2X2 – X + 2 = 0N5(EQN)4(aX3+bX2+cX+d=0)Math1= y2=Mathy1= 2==MathcMathcMathMATH

–38–#095 X2 – 4X + 4 = 0N5(EQN)3(aX2+bX+c=0)Math1= y4= 4=Math=Math#096N6(MATRIX)1(MatA)5(2×2)MAT2= 1= 1= 1=14(MATRIX)1(Dim)3(MatC)4(2×3)MAT1= 0= y1=0=

–3–#009(500+300)/5001((%)=#010(46-40)/401((%)=eeeeY8=#0112e0e30e=#0122e20e30e+0e39e30e=#0132.255=eLINELINELINELINELINE

–39–#098A14(MATRIX)3(MatA)MAT+14(MATRIX)4(MatB)=MAT#09914(MATRIX)3(MatA)*MAT14(MATRIX)4(MatB)=MAT14(MATRIX)4(MatB)*14(MATRIX)3(MatA)-MAT14(MATRIX)6(Ma

–40–#10114(MATRIX)7(det)1MAT4(MATRIX)3(MatA))=#10214(MATRIX)8(Trn)MAT14(MATRIX)5(MatC))=MATdet a11 = a11det = a11a22 – a12a21a11 a12a

–41–#10314(MATRIX)3(MatA)EMAT=MATa11 a12 –1a21 a22a11 –1 = a111a22 –a12–a21 a11a11a22 – a12a21=a11 a12 a13 –1a21 a22 a23a31 a32 a33=a22a3

–42–#1041w(Abs)14(MATRIX)MAT4(MatB))=MAT#10514(MATRIX)3(MatA)wMAT=MAT14(MATRIX)3(MatA)MAT1w(x3)=MAT#106N8(VECTOR)VCT1(VctA)2(2)1= 2=A15(VECTOR)1(Dim)V

–43–#107A15(VECTOR)2(Data)VCTSTO1(VctA)1t(STO)e(VctB)3= 4=VCT#108A15(VECTOR)3(VctA)VCT+15(VECTOR)4(VctB)=VCT#1093*15(VECTOR)VCT3(VctA)=VCT15(VECTOR)4(

–44–#11015(VECTOR)3(VctA)15(VECTOR)7(Dot)VCT15(VECTOR)4(VctB)=#11115(VECTOR)3(VctA)*VCT15(VECTOR)4(VctB)=VCT#1121w(Abs)15(VECTOR)VCT5(VctC))=(a1, a2)

–45–#11315(VECTOR)1(Dim)1(VctA)1(3)VCTy1= 0= 1=A15(VECTOR)1(Dim)2(VctB)1(3)VCT1= 2= 0=VctA • VctBA15(VECTOR)3(VctA)15(VECTOR)7(Dot)VCT15(VECTOR)4(VctB

–46–#11401 mp 1.67262158 × 10–27 kg02 mn 1.67492716 × 10–27 kg03 me 9.10938188 × 10–31 kg04 mµ1.88353109 × 10–28 kg05 a0 0.5291772083 × 10–10

–47–35 g 9.80665 ms–236 G0 7.748091696 × 10–5 S37 Z0 376.730313461 Ω38 t 273.15 K39 G 6.673 × 10–11 m3 kg–1 s–240 atm 101325 Pa#11517(CONS

–48–#11701 in ' cm 1 [inch] = 2.54 [cm]02 cm ' in 1 [cm] = (1/2.54) [inch]03 ft ' m 1 [ft] = 0.3048 [m]04 m ' ft 1 [m] = (1/0.3048

–4–e#0144 × 3 + 2.5 = 14.54 × 3 – 7.1 = 4.94*3+2.5=AdYYYY-7.1=#0159 × 6 + 3 = 1.425 5 × 89*6+31t(STO)e(B)5*81t(STO)w(C)LINELINE

–49–35 lbf/in2 ' kPa 1 [lbf/in2] = 6.894757 [kPa]36 kPa ' lbf/in21 [kPa] = (1/6.894757) [lbf/in2]37 °F ' °Ct [°F] = (t – 32)/1.8 [°C]38

–50–#119 100g = ? oz10018(CONV)22(g'oz)=#120 –31°C = ? °Fy3118(CONV)38(°C'°F)=LINELINE

CASIO COMPUTER CO., LTD.6-2, Hon-machi 1-chomeShibuya-ku, Tokyo 151-8543, JapanSA0411-B Printed in ChinaImprimé en Chine

–5–Se(B)/Sw(C)=#016Sf(Y)Ss(=)S)(X)+2Sy(A)s*11=*21=s*4G=*52=*3LINE*6

–6–sG=3=sG=4=#017Sf(Y)Ss(=)S)(X)Mathw-S)(X)+11s(SOLVE)Math*13=Math*21=Math=7==Math=13==Math*7*8MATH

–7–=21==Math#018s30)=1s(sin–1)0.5)=#019w1(sinh)1)=w5(cosh–1)1)=#020c15(π)1G(DRG')2(r))=c1001G(DRG')3(g))=LINEDegLINEDegLINE

–8–#0211c(cos–1)y1)Math=1c(cos–1)y1)Math=#022 log216 = 4&2e16=Mathl21)(,)16)=#023 log16 = 1.204119983l16)=#024ln 90 (= loge90) = 4.49980967i90)=ln