CASIO fx-115ES User Manual

fx-115ES
fx-570ES
fx-991ES

Appendix Appendiks
Apéndice Liite
Appendice Appendiks

Aanhangsel

Függelék
Lampiran Dodatek
Apêndice Dodatek
Anhang
Appendice
Bilaga

RCA502126-001V01

http://world.casio.com/edu/

#001

MATH

'2c3e+

Math

'1c2=

LINE

2'3+1

#002

1211

3 — + 1— = 4

4312

MATH

—

1'(()3e

1c4e+

1'(()1e2

LINE

3'1'4+
1'2'3=

11

4 – 3 — = —

22

MATH

4-1'(()

3e1c2=

LINE

4-3'1'2=

'2=

Math

Math

c3=

Math

–1–

#003

LINE

21((%)=

#004

LINE

150*20

1((%)=

#005

LINE

660/880

1((%)=

#006

LINE

2500+2500

*151((%)=

#007

LINE

3500-3500

*251((%)=

#008

LINE

168+98+

734=

-G*201((%)=

–2–

#009

LINE

(500+300)

/5001((%)=

#010

LINE

(46-40)/

401((%)=

eeeeY8=

#011

LINE

2e0e30e=

#012

LINE

2e20e30e+
0e39e30e=

#013

LINE

2.255=

–3–

e

e

#014

4 × 3 + 2.5 = 14.5

LINE

4 × 3 – 7.1 = 4.9

4*3+2.5=

YYYY

-7.1=

LINE

9 × 6 + 3

5 × 8

= 1.425

#015

9*6+3

1t(STO)e(B)

5*81t(STO)w(C)

A

d

–4–

Se(B)/Sw(C)=

#016

LINE

Sf(Y)Ss(=)S)(X)

+2Sy(A)

s

*1

*2

1=

1=

*3

s

*4

*5

G=

2=

*6

–5–

sG=3=

*7

sG=4=

*8

#017

MATH

Sf(Y)Ss(=)S)(X)

w-S)(X)+1

1s(SOLVE)

Math

Math

*1

*2

3=

1=

Math

Math

Math

=7==

Math

=13==

–6–

=21==

Deg

LINE

#018

s30)=

1s(sin–1)0.5)=

#019

LINE

w1(sinh)1)=

w5(cosh–1)1)=

Deg

LINE

#020

Math

c15(π)1G(DRG')

2(r))=

c1001G(DRG')

3(g))=

–7–

#021

Deg

MATH

1c(cos

–1

)y1)

Math

=

Rad

1c(cos

–1

)y1)

=

#022 log216 = 4

MATH

LINE

&2e16=

l21)(,)

16)=

#023 log16 = 1.204119983

LINE

l16)=

*1

#024

LINE

ln 90 (= loge90) = 4.49980967

i90)=

ln

e = 1

iS5(

e))=

Math

Math

–8–

#025 e10 = 22026.46579

LINE

1i(

e^)10=

#026

MATH

3

= 1200

1.2 × 10

1.2*

1l($)3=

2+2

(1 + 1)

= 16

(1+1)62+2

=

#027

2

)3 = 15625

(5

MATH

(5w)

1w(x3)=

('2 + 1) ('2 – 1) = 1

LINE

(!2)+1)

(!2)-1)=

5

32 = 2

516(")32)=

2

#028 (–2) = 1.587401052

LINE

3

Math

Math

Math

(y2)6
2'3)=

–9–

#029

3

'5 + 3 –27 = –1.290024053

LINE

1!(#)5)+

1!(#)y27)=

1

#030

LINE

131

–

= 12

4

(3E-4E)E=

#031

MATH

7iS)(X))

c1fS5(e)=

LINE

7iS)(X))

1)(,)11)(,)

S5(

e))=

#032

LINE

71/S)(X)w

1)(,)11)(,)5

1)(,)15y7)=

#033

Rad

MATH

17(F)s

S)(X))e'

15(π)c2=

LINE

17(F)s

S)(X))1)(,)

15(π)'2)=

–10–

Math

Math

#034

LINE

17(F)3S)(X)

w-5S)(X)+2

1)(,)21)(,)

15y12)=

#035

MATH

1&(8)S)(X)
+1c1f5=

LINE

1&(8)S)(X)

+11)(,)

11)(,)5)=

Deg

#036 (X, Y) = ('2, '2) → (r, θ)

MATH

1+(Pol)!2e

1)(,)!2e)=

LINE

1+(Pol)!2)

1)(,)!2))=

Deg

LINE

#037 (r, θ) = (2, 30) → (X, Y)

1-(Rec)21)(,)

30)=

#038

LINE

(5+3)1E(

x!)=

Math

Math

–11–

#039

MATH

1w(Abs)2-7=

LINE

1w(Abs)2-7)=

#040

LINE

1000

1.(Ran#)=

#041

LINE

Math

=

=

101*(

nPr)4=

101/(nCr)4=

–12–

#042

MATH

Rad

7(sS)(X))

+cS)(X))

)we0f15(π)=

#043

MATH

51t(STO)y(A)

e)-1&(8)'

S5(

1cS)(X)1E(x!)

ee0fSy(A)=

101t(STO)y(A)

f=

Math

Math

Math

151t(STO)y(A)

#044

LINE

1234=

Math

f=

W

W

–13–

#045

LINE

#046

MATH

π)*'2c5=

15(

#047

MATH

!2e*!3=

123=

1W(←)

1W(←)

Math

Math

f

Math

Math

f

#048

LINE

(1+3i)/

CMPLX

(2i)=

–14–

#049

12(CMPLX)3('r∠

#050

12(CMPLX)2(Conjg)

Deg

LINE

1+i

MATH

2+3i)=

CMPLX

θ

)=

CMPLX

Math

#051

*1 1w(Abs)2+

*2 12(CMPLX)1(arg)

#052

Σ

x

=

o

n

σ

n

x

=

x

σ

n

–1

Deg

MATH

2i=

2+2i)=

(x – o)

2

Σ

n

Σ

(x – o)

=

n – 1

2

–15–

CMPLX

CMPLX

Math

Math

#053

1Nc4(STAT)1(ON)

N3(STAT)

1(1-VAR)

1= 2= 3= 4=
5= 6= 7= 8=

9= 10=

A

#054

11(STAT)2(Data)

11(STAT)3(Edit)1(Ins)

ccccccccY

A

STAT

STAT

STAT

STAT

STAT

STAT

STAT

–16–

#055

11(STAT)2(Data)e

STAT

c2= c2= 2=

2= 3= 4= 2=

#056

11(STAT)4(Sum)

1(Σx2)=

11(STAT)4(Sum)

2(Σx)=

#057

11(STAT)5(Var)

1(n)=

STAT

STAT

A

STAT

STAT

STAT

–17–

11(STAT)5(Var)2(

STAT

o)=

11(STAT)5(Var)

3(xσn)=

#058

11(STAT)6(MinMax)

1(minX)=

11(STAT)6(MinMax)

2(maxX)=

#059

11(STAT)7(Distr)

1(P( )311(STAT)

7(Distr)4('t))=

11(STAT)7(Distr)

3(R( )711(STAT)

7(Distr)4('

STAT

STAT

STAT

STAT

STAT

t))=

–18–

#060

Σx

=

o

n

σ

n

x

=

xσ

n

–1

=

Σy

=

p

n

σ

n

y

=

yσ

n

–1

=

Σy – B.Σx

A =

n.Σxy – Σx.Σy

B

=

n.Σx

=

r

{

n.Σx

y – A

=

m

B

n = A + Bx

Σ (x – o)

2

n

Σ (x – o)

n

– 1

Σ (y – p)

2

n

Σ (y – p)

n

– 1

n

2

2

)

– (Σx
n.Σxy – Σx.Σy

2

2

)

– (Σx

}{

2

2

n.Σy

2

– (Σy

2

)

}

–19–

#061

xy

1.0 1.0

1.2 1.1

1.5 1.2

1.6 1.3

1.9 1.4

xy

2.1 1.5

2.4 1.6

2.5 1.7

2.7 1.8

3.0 2.0

1Nc4(STAT)2(OFF)

N3(STAT)

2(A+BX)1=

1.2= 1.5=

1.6= 1.9=

2.1= 2.4=

2.5= 2.7=
3=

ce1=

1.1= 1.2=

1.3= 1.4=

1.5= 1.6=

1.7= 1.8=
2=

A

–20–

STAT

STAT

STAT

STAT

STAT

#062

11(STAT)4(Sum)

5(Σxy)=

11(STAT)5(Var)

3(xσn)=

11(STAT)6(MinMax)

4(maxY)=

#063

11(STAT)7(Reg)

STAT

STAT

STAT

1(A)=

–21–

STAT

11(STAT)7(Reg)

2(B)=

11(STAT)7(Reg)3(r)=

STAT

STAT

#064

*1 y311(STAT)

*2 211(STAT)7(Reg)

#065

A = – B

B =

C =

Sxx

Sxy

Sxx

Sx2x

ΣynΣx

n

.

S

xy

S

x2x

.

S

xx

S

2

.

S

x

y

S

.

S

xx

S

2

=

Σx

–

=

Σxy

–

2

3

=

Σx

–

2

4

=

Σx

7(Reg)4(m)=

5(n)=

Σx

– C

(

)

2

– S

– S

2

– (S

– (S

2

(

.

x2y

S

xx

.

xy

S

xx

xx

n

xx

2)2

2)2

x2x

xx

2x2

x

(Σx)

n

(

Σx.Σy

)

n

2

(

Σx.Σx

)

n

2)2

(

Σx

–

n

–22–

STAT

STAT

2

)

2

2

(

Sx2y

m

1

=

m

2

=

=

– B +

– B –

Σx2y

Σx

–

2

B

2

2

B

2

n = A + Bx + Cx

#066

11(STAT)1(Type)

#067

11(STAT)7(Reg)

2

.

)

Σy

n

– 4C(A – y

C

– 4C(A – y

C

2

3(_+CX2)

A

1(A)=

)

)

STAT

STAT

STAT

11(STAT)7(Reg)

2(B)=

–23–

STAT

11(STAT)7(Reg)

#068

y = 3 → m1 = ?

311(STAT)7(Reg)

STAT

3(C)=

STAT

4(m1)=

y = 3 → m2 = ?

311(STAT)7(Reg)

x = 2 → n = ?

211(STAT)7(Reg)

#069

A =

B =

=

r

m = e

Σy – B.Σ

n.Σ

n.Σ

{

n.Σ

y – A

ln

n

(

)

y

ln

x

– Σ

2

(

)

ln

x

– (Σlnx

n.Σ

2

(

)

ln

x

B

n = A + Blnx

5(m2)=

6(n)=

x

ln

x.Σy

(

)

y

ln

x

– (Σlnx

–24–

2

)

– Σ

)

STAT

STAT

ln

x.Σy

2

}{

n.Σy

2

– (Σy

2

)

}

#070

A = exp

n.Σx

B =

r

=

{

lny – lnA

m

=

n = Ae

#071

A = exp

B = exp

r

=

lny – lnA

m

=

n = AB

ln

y – B.Σx

Σ

(

y

– Σx.Σ

ln

2

n.Σx

– (Σx

2

–

n.Σx

n

n.Σx

(Σx)

)

ln

2

)

y

ln

2

}{

n.Σ

y

– Σx.Σ

(

ln

ln

2

)

y

y

– (Σlny

B

Bx

ln

y – B.Σx

Σ

(

n.Σx

(

n.Σx

2

{

n.Σx

– (Σx

n

y

ln

n.Σx

)

– Σx.Σ

2

– (Σx

y

– Σx.Σ

ln

2

)

}{

n.Σ

ln

y

2

)

)

ln

y

2

(

)

ln

y

– (Σlny

lnB

x

2

)

}

2

)

}

–25–

#072

A = exp

n.Σ

B =

=

r

{n

m = e

n = Ax

.

lny – B

Σ

(

lnxln

(

n.Σ

.

(

Σ

ln y – ln A

B

B

ln

ln

x

x

y

)

)

– Σ

2

n.Σ

2

Σlnx

n

lnx

– (Σlnx

lnxln

– (Σlnx

)

.

Σlny

)

y

)

2

– Σ

2

}{n

.

lnx

Σ

.

Σ

lny

2

(

)

ln

y

– (Σlny

2

)

}

#073

Σy

A =

Sxy

B =

Sxx

=

r

Sxx.Syy

Sxx

= Σ(

Syy

=

Sxy

= Σ(

m

=

y – A

n = A +

Σy

B

–

B.Σx
n

Sxy

x

2

x

B

x

–1)2

–

(Σy)

–

n

–1

)y –

(

–1

Σx

2

Σx

–1)2

n

–1

.

Σy

n

–26–

#074

11(STAT)1(Type)

4(In X)A11(STAT)

7(Reg)3(r)=

11(STAT)1(Type)

5(e^X)A11(STAT)

7(Reg)3(r)=

11(STAT)1(Type)

6(A•B^X)A11(STAT)

7(Reg)3(r)=

11(STAT)1(Type)

7(A•X^B)A11(STAT)

7(Reg)3(r)=

11(STAT)1(Type)

8(1/X)A11(STAT)

7(Reg)3(r)=

STAT

STAT

STAT

STAT

STAT

–27–

#075 y = A + Blnx

xy

29 1.6

1Nc4(STAT)2(OFF)
N3(STAT)4(ln X)

50 23.5

74 38.0
103 46.4
118 48.9

29= 50= 74=

103= 118=

STAT

ce1.6=

23.5=

38= 46.4=

48.9=

A11(STAT)7(Reg)

1(A)=

11(STAT)7(Reg)

2(B)=

11(STAT)7(Reg)

3(r)=

x = 80 → n = ?

8011(STAT)7(Reg)

5(n)=

y = 73 → m = ?

7311(STAT)7(Reg)

4(m)=

–28–

STAT

STAT

STAT

STAT

STAT

STAT

#076 y = Ae

xy

6.9 21.4

Bx

1Nc4(STAT)2(OFF)
N3(STAT)5(e^X)

12.9 15.7

19.8 12.1

26.7 8.5

35.1 5.2

6.9= 12.9=

19.8=

26.7=

35.1=

ce21.4=

15.7=

12.1= 8.5=

5.2=

STAT

STAT

A11(STAT)7(Reg)

1(A)=

11(STAT)7(Reg)

2(B)=

11(STAT)7(Reg)

3(r)=

x = 16 → n = ?

1611(STAT)7(Reg)

5(n)=

y = 20 → m = ?

2011(STAT)7(Reg)

4(m)=

–29–

STAT

STAT

STAT

STAT

STAT

#077 y = AB

x

xy

–1 0.24

34
5 16.2

10 513

y1= 3= 5=

1Nc4(STAT)2(OFF)
N3(STAT)6(A•B^X)

STAT

10=

ce0.24= 4=

16.2= 513=

A11(STAT)7(Reg)

1(A)=

11(STAT)7(Reg)

2(B)=

11(STAT)7(Reg)

3(r)=

x = 15 → n = ?

1511(STAT)7(Reg)

5(n)=

y = 1.02 → m = ?

1.0211(STAT)

7(Reg)4(m)=

–30–

STAT

STAT

STAT

STAT

STAT

STAT

#078 y = Ax

xy

28 2410

B

1Nc4(STAT)2(OFF)
N3(STAT)7(A•X^B)

30 3033
33 3895
35 4491
38 5717

28= 30= 33=

35= 38=

ce2410=

3033=
3895=
4491=
5717=

STAT

STAT

A11(STAT)7(Reg)

1(A)=

11(STAT)7(Reg)

2(B)=

11(STAT)7(Reg)

3(r)=

x = 40 → n = ?

4011(STAT)7(Reg)

5(n)=

y = 1000 → m = ?

100011(STAT)

7(Reg)4(m)=

–31–

STAT

STAT

STAT

STAT

STAT

#079 y = A +

xy

1.1 18.3

2.1 9.7

B

x

1Nc4(STAT)2(OFF)
N3(STAT)8(1/X)

2.9 6.8

4.0 4.9

4.9 4.1

1.1= 2.1=

2.9= 4=

4.9=

STAT

ce18.3=

9.7= 6.8=

4.9= 4.1=

A11(STAT)7(Reg)

1(A)=

11(STAT)7(Reg)

2(B)=

11(STAT)7(Reg)

3(r)=

x = 3.5 → n = ?

3.511(STAT)

7(Reg)5(n)=

y = 15 → m = ?

1511(STAT)7(Reg)

4(m)=

–32–

STAT

STAT

STAT

STAT

STAT

STAT

#080

Ab1+1=

#081

Aq7+1=

#082

Ac1F+1=

#083

AU30=

b

q

–33–

c

#084

Ab13(BASE)c1(d)
5+13(BASE)c2(h)

#085 10102 and 11002 = 10002

101013(BASE)

1(and)1100=

#086 10112 or 110102 = 110112

101113(BASE)

2(or)11010=

#087 10102 xor 11002 = 1102

101013(BASE)

3(xor)1100=

#088 11112 xnor 1012 = 11111111111101012

111113(BASE)

4(xnor)101=

#089 Not (10102) = 11111111111101012

5=

5(Not)1010)=

13(BASE)

–34–

#090 Neg (1011012) = 11111111110100112

13(BASE)6(Neg)

101101)=

MATH

X + 2Y = 3
2X + 3Y = 4

#091

N5(EQN)

1(anX+bnY=cn)

1= 2= 3=
2= 3= 4=

=

c

#092 X2 + 2X + 3 = 0

MATH

N5(EQN)

3(aX2+bX+c=0)

Math

Math

Math

Math

Math

–35–

1= 2= 3=

=

=

Math

Math

Math

MATH

X – Y + Z = 2
X + Y – Z = 0

#093

–X + Y + Z = 4

N5(EQN)

2(anX+bnY+cnZ=dn)

1= y1= 1= 2=
1= 1= y1= 0=
y1= 1= 1= 4=

=

c

–36–

Math

Math

Math

Math

c

#094 X3 – 2X2 – X + 2 = 0

MATH

N5(EQN)

4(aX3+bX2+cX+d=0)

Math

Math

1= y2=
y1= 2=

=

c

c

–37–

Math

Math

Math

Math

#095 X2 – 4X + 4 = 0

MATH

N5(EQN)3(aX

2

+bX+c=0)

1= y4= 4=

=

#096

N6(MATRIX)

1(MatA)5(2×2)

2= 1= 1= 1=

Math

Math

Math

MAT

14(MATRIX)1(Dim)

3(MatC)4(2×3)
1= 0= y1=
0= y1= 1=

#097

14(MATRIX)2(Data)

1(MatA)1t(STO)

e(MatB)e

y1= y1= 2=

–38–

MAT

MAT

STO

MAT

#098

A14(MATRIX)3(MatA)
+14(MATRIX)4(MatB)

=

MAT

MAT

#099

14(MATRIX)3(MatA)*

14(MATRIX)4(MatB)

=

14(MATRIX)4(MatB)*
14(MATRIX)3(MatA)-

14(MATRIX)6(MatAns)

=

#100

3*14(MATRIX)

3(MatA)

=

–39–

MAT

MAT

MAT

MAT

MAT

MAT

#101

det

a

=

a

11

11

a

a

11

det

det

=

12

=

a11a

–

a
a
a

–

13

23

33

a12a

a11a23a

22

a

+

31

23

32

a

a

21

22

a

a

11

12

a

a

21

22

a

a

31

32

a11a22a

–

4(MATRIX)3(MatA))=

+

33

a12a21a

33

14(MATRIX)7(det)1

a12a

a13a21a

21

a

13a22

MAT

31

–

a

32

#102

14(MATRIX)8(Trn)

14(MATRIX)5(MatC))

=

–40–

MAT

MAT

#103

–1 =

11

11

21

11

21

31

–

a
a

a
a

a
a22a
a21a
a21a

1

a

11

a

–

a

22

–1

12

=

a11a

22

–1

a

12

13

a

22

23

a

32

33

–

a23a

33

+

a23a

33

–

a22a

32

12

–

a

a

21

11

–

a12a

22

–

a12a

32

a11a

31

–

a11a

31

a

11

a

det

21

a

31

a

a
a

a
a
a

=

14(MATRIX)3(MatA)E

21

+

a13a

33

–

a13a

33

+

a12a31a11a

32

a

a

12

a

a

22

a

a

32

=

a12a

–

a11a

a13a

23

22

+

a

13a21

23

–

a12a

22

21

32

–

31

13

23

33

MAT

MAT

–41–

#104

1w(Abs)14(MATRIX)

4(MatB))

MAT

MAT

=

#105

14(MATRIX)3(MatA)w

=

14(MATRIX)3(MatA)

1w(x3)

=

#106

N8(VECTOR)

1(VctA)2(2)1= 2=

A15(VECTOR)1(Dim)

3(VctC)1(3)2=

y1= 2=

–42–

MAT

MAT

MAT

MAT

VCT

VCT

#107

A15(VECTOR)2(Data)

1(VctA)1t(STO)

e(VctB)3= 4=

VCTSTO

VCT

#108

A15(VECTOR)3(VctA)
+15(VECTOR)4(VctB)

=

#109

3*15(VECTOR)

3(VctA)

=

15(VECTOR)4(VctB)-

15(VECTOR)6(VctAns)

=

–43–

VCT

VCT

VCT

VCT

VCT

VCT

#110

.

(

a1, a

)

(

b1, b

) =

a1b

2

(

a1, a2, a

15(VECTOR)4(VctB)=

#111

(a

, a

1

a1, a2, a

(

a2b

(

=

15(VECTOR)3(VctA)*

#112

Abs(

Abs(

1w(Abs)15(VECTOR)

.

)

(

b1, b2, b

3

15(VECTOR)3(VctA)

15(VECTOR)7(Dot)

(

)

×

b1, b

2

(

)

×

b1, b2, b

3

– a

, a3b

3

3b2

15(VECTOR)4(VctB)

a1, a

) =

a

2

a1, a2, a

) =

3

5(VctC))=

2

)

2

1

(0, 0, a

=

– a

1

2

+ a

a

2

1

+

1

) =

3

)

3

1b3

2

2

+ a

a2b

a1b

, a1b

=

2

1b2

2

2

+

1

+ a

– a

– a

2

a2b

2

3

+

a3b

2

3

VCT

)

2b1

)

2b1

VCT

VCT

VCT

–44–

Deg

#113

15(VECTOR)1(Dim)

1(VctA)1(3)

y1= 0= 1=

VCT

A15(VECTOR)1(Dim)

2(VctB)1(3)

1= 2= 0=

•

VctA

VctB

A15(VECTOR)3(VctA)

15(VECTOR)7(Dot)

15(VECTOR)4(VctB)=

Ans ÷ (Abs(VctA) × Abs(VctB))

/(1w(Abs)1

5(VECTOR)3(VctA))*

1w(Abs)15(VECTOR)

4(VctB)))=

–1

Ans

cos

*1 1c(cos

–1

)G)=

VctA × VctB

15(VECTOR)3(VctA)*
15(VECTOR)4(VctB)=

Abs(VctAns)

1w(Abs)15(VECTOR)

6(VctAns))=

VctAns ÷ Ans
*2 15(VECTOR)

6(VctAns)/G=

VCT

VCT

VCT

VCT

VCT

VCT

VCT

–45–

#114

01 mp 1.67262158 × 10
02 mn 1.67492716 × 10
03 me 9.10938188 × 10
04 mµ1.88353109 × 10
05 a0 0.5291772083 × 10
06 h 6.62606876 × 10
07µN5.05078317 × 10
08µB 927.400899 × 10
09 1.054571596 × 10
10 α 7.297352533 × 10
11 re 2.817940285 × 10
12 λc2.426310215 × 10
13 γ p2.67522212 × 108 s–1T
14 λcp 1.321409847 × 10
15 λcn 1.319590898 × 10
16 R∞ 10973731.568549 m
17 u 1.66053873 × 10
18µp1.410606633 × 10
19µe –928.476362 × 10
20µn –0.96623640 × 10
21

µµ

–4.49044813 × 10

22 F 96485.3415 Cmol
23 e 1.602176462 × 10
24 NA 6.02214199 × 1023 mol
25 k 1.3806503 × 10
26 Vm 22.413996 × 10–3 m3 mol
27 R 8.314472 Jmol–1 K
28 C0 299792458 ms
29 C1 3.74177107 × 10

–27

kg

–27

kg

–31

kg

–28

kg

–10

m

–34

Js

–27

JT

–26

JT

–34

Js

–3

–15

m

–12

m

–15

m

–15

m

–1

–27

kg

–26

JT

–26

JT

–26

JT

–26

JT

–1

–19

C

–23

JK

–1

–1

–16

Wm

30 C2 1.4387752 × 10–2 mK
31 σ 5.670400 × 10–8 Wm–2 K
32 ε0 8.854187817 × 10
33

µ

0 12.566370614 × 10

34

φ

0 2.067833636 × 10

–12

–15

Fm

–7

NA

Wb

–46–

–1

–1

–1

–1

–1

–1

–1

–1

–1

–1

2

–4

–1

–2

35 g 9.80665 ms

–2

36 G0 7.748091696 × 10–5 S
37 Z0 376.730313461 Ω
38 t 273.15 K
39 G 6.673 × 10

–11

m3 kg–1 s

40 atm 101325 Pa

#115

MATH

17(CONST)

28(c0)=

–2

Math

#116

c

MATH

17(CONST)

17(CONST)

= 1/ ε0

0

1/!

32(ε0)

33(

µ

–47–

0

µ

=

Math

Math

Math

0)

Math

#117

01 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) [ft]
05 yd ' m 1 [yd] = 0.9144 [m]
06 m ' yd 1 [m] = (1/0.9144) [yd]
07 mile ' km 1 [mile] = 1.609344 [km]
08 km ' mile 1 [km] = (1/1.609344) [mile]
09 n mile ' m 1 [n mile] = 1852 [m]
10 m ' n mile 1 [m] = (1/1852) [n mile]
11 a cre ' m21 [acre] = 4046.856 [m2]
12 m2 ' acre 1 [m2] = (1/4046.856) [acre]
13 gal (US) 'R 1 [gal (US)] = 3.785412 [R]
14 R' gal (US) 1 [R] = (1/3.785412) [gal (US)]
15 gal (UK) 'R 1 [gal (UK)] = 4.54609 [R]
16 R' gal (UK) 1 [R] = (1/4.54609) [gal (UK)]
17 pc ' km 1 [pc] = 3.085678 × 1013 [km]
18 km ' pc 1 [km] = (1/(3.085678 × 1013)) [pc]
19 km/h ' m/s 1 [km/h] = (5/18) [m/s]
20 m/s ' km/h 1 [m/s] = (18/5) [km/h]
21 oz ' g 1 [oz] = 28.34952 [g]
22 g ' oz 1 [g] = (1/28.34952) [oz]
23 lb ' kg 1 [lb] = 0.4535924 [kg]
24 kg ' lb 1 [kg] = (1/0.4535924) [lb]
25 atm ' Pa 1 [atm] = 101325 [Pa]
26 Pa ' atm 1 [Pa] = (1/101325) [atm]
27 mmHg ' Pa 1 [mmHg] = 133.3224 [Pa]
28 Pa ' mmHg 1 [Pa] = (1/133.3224) [mmHg]
29 hp ' kW 1 [hp] = 0.7457 [kW]
30 kW ' hp 1 [kW] = (1/0.7457) [hp]
31 kgf/cm2 ' Pa 1 [kgf/cm2] = 98066.5 [Pa]
32 Pa ' kgf/cm21 [Pa] = (1/98066.5) [kgf/cm2]
33 kgf • m ' J 1 [kgf • m] = 9.80665 [J]
34 J ' kgf • m 1 [J] = (1/9.80665) [kgf • m]

–48–

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 °C ' °Ft [°C] = (1.8 × t + 32) [°F]
39 J ' cal 1 [J] = (1/4.1858) [cal] *
40 cal ' J 1 [cal] = 4.1858 [J]

#118 5cm = ? in

LINE

5

18(CONV)

02(cm'in)

=

–49–

#119 100g = ? oz

LINE

100

18(CONV)

22(g'oz)

#120 –31°C = ? °F

LINE

y31

18(CONV)

38(°C'°F)

=

–50–

=

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