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fx-5800P http://world.casio.com/edu/ RJA516651-001V01 Ck

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Page 1: fx-5800P - Support | Home | CASIOsupport.casio.com/storage/cn/manual/pdf/CN/004/fx-5800P...fx-5800P K _ M # RJA516651-001V01 Ck Ck-1!k ¾ Ê n ½ ! Ü { ¹ X å Î H Ê n È k s k

fx-5800P

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

RJA516651-001V01

Ck

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Ck-1

k

Pull to remove引き抜いてください

k

Nc3 3•E

• J E

PP

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Ck-2

k• 1 S

1s(sin–1)1E

z – PROG – /

z – MATH1( ∫dX)

••

k

B b

v V

sin–1D

ssin–1D

s

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Ck-3

•••

• k l••

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Ck-4

••

•••

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Ck-5

f

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Ck-6

π π π

Σ ↔

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Ck-7

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Ck-8

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Ck-9

ko

A

Nc3 1•

d e

J

N d e

A1o

k

1

2 % 1

3 S

4

k

A

% BIN [% BIN [

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Ck-10

A

7

7

k

AN

• c f

1

2

3

4

5

6

7

8

1

2

3

• N

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Ck-11

k

1N

f c

A

π π π

1N1

1N2

A

1N3

1N4

1N5

˚ π

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Ck-12

A

1N6 0 9

1N7 1 9 0

1N8 12

– > x x >– > x x >

A

1Nc1

1Nc2

A

1Nc3 1

1Nc3 2

< x <

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Ck-13

A

1Nc4 1 a bi

1Nc4 2 r∠

A

1Nc5 1

1Nc5 2

A

1Nc6 1

1Nc6 2

k

Nc3 2 E

E J

a bi

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Ck-14

Az z

AJ

kE

– –

b2(5+4)-

2*-3E

A ')

– – – – – –

' ' ∫ d dx d dx Σ

bs30)E

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Ck-15

A

•• '•• π i

Aw

b(2+3)(4-1E

A

b123456789+123456789E

A

|k

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Ck-16

k

A

'

1'(

z – c7

x 1l$

e x 1i %

' !

' 1(#

x

1) x–

6

16"

z – c1

z – 1 ∫ z – 2

z – 3

Σ z – 4 Σ

( )

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Ck-17

×B

'1+2c2*3E

A

]

B

• ] d• '

' e

A

'

'

B

1Y(INS)

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Ck-18

!

k

A

+

|

1Y

AY

Bb 369*13

Y

2

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Ck-19

Ad e

Y Y Y

Bb 369**12

dd

Y

b 369**12

ddd

Y

Ad e Y

Bb c60)

dddY

s

b c60)

dddd

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Ck-20

s

Ad e

kE

J d e

b

14/0*2E

J e d

D5

E

• J e d o

E 1E

E

1E

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Ck-21

E 1E

k

' ' '

B!2e+!8E

!2e+!81E

ff ' π

• f• f

k

b

111/33E

f

f

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Ck-22

• f•

B

111/33E

f

f

π

B

15 π *'2c5E

f

k+ - * /

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Ck-23

b2.5+1-2E

b7*8-4*5E

k

'7c373

1'(2e1c3

13

2

7'37 3

2'1'32 1 3

••

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Ck-24

A

B

'2c3

e+

'1c2

E

b2'3+1'2

E

b3'1'4+1'2'3E

B

1'(3e1c4e+

1'(1e2c3E

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Ck-25

••

A1f ⇔

A

b1.5E

f

f

k

Ab

21,(%)E

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Ck-26

150*201,(%)E

660/8801,(%)E

2500+2500*151,(%)E

3500-3500*251,(%)E

k

A

$ $ $

° ´ ˝

b2e30e30eE

° ´ ˝ 0$0$30$

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Ck-27

A•

° ´ ˝ ´ ˝ ° ´ ˝

b 2e20e30e+0e39e30eE

° ´ ˝ ° ´ ˝

b 2e20e*3.5E

A' '

b

100/3Ez – ANGLE 4('DMS)E

A$

b2.255E

e

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Ck-28

k`

f f

B 1+1E2+2E

3+3E

f

f

$

c

••

kd e e

d

E

–b 4*3+2.5E

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Ck-29

d

YYYY

-7.1E

^

nE

b

123+4561!(:)1000-1-(Ans)

E

^ ^ ^ nE ^

E ^

b

123+4561x(^)1000-1-(Ans)

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Ck-30

E

E

• ^ Q

• ^

•• α ω Α Ω • ω ∆

o

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Ck-31

k

A

b3*4E

/30E

/

2 2

b

3x+4xE

!E

• E

•o

1-

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Ck-32

A1-

b123+456E

789-1-(Ans)E

2 2

b

3x+4xE

!1-(Ans))+5E

k

Al

b

105/3l

A1l –

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Ck-33

b

3*21l(M–)

l 1l

E l 1l

A~9

A01~ 9

A01~ 9

23+9m

53-6m

45*21m(M–)

99/3m

t9(M)

k

A

3+51~ 0

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Ck-34

A~ S

E

~0 S0 E

A

5+S0 E

A

01~ 0

A

k

z – – E

k

•N1

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Ck-35

A

b10z – PROG – /1.(Dim Z) E

oS5(Z)Si([)10S6(])E

k

•••

A/ E

b 3+5z – PROG – /S5(Z)Si([)5S6(])E

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Ck-36

An E

bS5(Z)Si([)5a6(])E

A

b5+S5(Z)Si([)5S6(])E

A

0z – – /S5 ai 5S6 E

A

0z – – /1. E

π π

k π π π

π π 1Z π

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Ck-37

Az

• c f

c f

1 8•

1

• E

A

c0 = 1/ 0 0µεb

1/!

z – CONST ccc8(ε )

z – CONST cccc1( ))

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Ck-38

E

A

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Ck-39

• @

••

k

sin(, cos(, tan(, sin–1(, cos–1(, tan–1(

A

n

–1

bvs30)E

1s(sin–1)0.5)E

A

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Ck-40

k

z –

1 °2 r

3 g

π

bv (15(π )/2)z – ANGLE 2(r)E

k

sinh(, cosh(, tanh(, sinh –1(, cosh –1(, tanh –1(

A

n

bz – MATH cc1(sinh)1)

Az – cc

k

10^(, e^(, log(, ln(

A

n n e

n 10 n

m n m n m

n e n

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Ck-41

2

bl2,16)E

l16)E

B

z – MATH c7(logab)2e16E

e

bi90)E

k

x2, x–1, ^(,'(, 3'(, x'(

A

n x2 n 2

n x–1 n –1

m n m n

' n n3' n 3 n

m x' n m n

' ' – 2+2

b(!2)+1)

(!2)-1)E

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Ck-42

(1+1)62+2)E

B

(!2e+1)(!2e-1)E

(1+1)62+2E

–23

b(-2)6(2'3)E

k

∫ (

A

∫ f x a b tolf x x

•ab

tol

• –5

∫ x e tol

Bz – MATH 1(∫ dX)

iS0(X))c1f1i(%)1E

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Ck-43

b

z – MATH 1(∫ dX)iS0(X)),1,1i(%)1))E

A• ∫ • f x a b tol ∫ d dx d2 dx2 Σ f x

• a < x < b f x∫ 2 – – –

••• tol

–14 tol• tol•

• o

A• f x/

S

S

S S

•/

∫ ∫ ∫a

b f(x)dx =

a

c f(x)dx + (–

c

b f(x)dx)∫ ∫ ∫a

b f(x)dx =

a

c f(x)dx + (–

c

b f(x)dx)

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Ck-44

a

b f(x)dx =

a

x1

f(x)dx + x1

x2

f(x)dx + .....+x4

b

f(x)dx∫ ∫ ∫ ∫

k

d/dx(

A

d dx f x a tolf x x

•atol

• –10

x π y x tol

V z – MATH 2(d/dX)sS0(X)).....1

B1

e'1Z(π )c2E

b1

,1Z(π )'2)E

A• d dx• f x a tol ∫ d dx d2 dx2 Σ f x

•• tol

–14 tol• tol•

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Ck-45

• o

kf x d2 dx2 f x |x a x a

d2/dx2(

A

d 2 dx2 f x a tolf x x

•atol

• –10

x y x3 x2 x –

B

z – MATH 3(d2/dX2)S0(X)63e+4S0(X)x+S0(X)-6e3E

tol –12

tol

bz – MATH 3(d2/dX2)S0(X)63)+4

S0(X)x+S0(X)-6,3,1Z-12)E

A

k Σ f x

Σ (

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Ck-46

Σ

Σ ( f (x), x, a, b) = f (a) + f (a+1) + ....+ f (b)

A

Σ f x x a bf x xx

• x

ab

• a b – 10 a < b 10

Σ

B z – MATH 4(Σ ()S0(X)+1ea0(X)e1e5E

b

z – MATH 4(Σ ()S0(X)+1,a0(X),1,5)E

A• Σ • f x a b ∫ d dx d2 dx2 Σ f x

• o Σ

k ↔

Pol(, Rec(

oo

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Ck-47

A

x yx xy y

rr r

''

bv

1+(Pol) !2),!2))E

Bv

1+(Pol) !2e,!2e)E

˚

bv

1-(Rec)2,30)E

A•• r x y• – ˚ < ˚• r x

''

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Ck-48

k

Ran#, RanInt#(

A

B

z – MATH 6(Ran#)E

E

E

A

n n

Bz – MATH 6(Ran#)0E

z – MATH 6(Ran#)1E

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Ck-49

E

E

A

m n m n m n m n E n – m E

Bz – MATH c8(RanInt)0,5)E

E

E

k

x!, Abs(, nPr, nCr, Rnd(, Int(, Frac(, Intg(

A

n n

b(5+3)

z – MATH 5(X!)E

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Ck-50

A

n

Bz – MATH c1(Abs)2-7E

b

z – MATH c1(Abs)2-7)E

A n r n r

n m n m

b

10z – MATH 7(nPr)4E

10z – MATH 8(nCr)4E

A

b200/7*14E

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Ck-51

1N(SETUP)6(Fix)3E

200/7E

*14E

o200/7E

10(Rnd)E

*14E

A

n

bz – MATH c2(Int)-1.5)E

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Ck-52

A

n

bz – MATH c3(Frac) -1.5)E

A

n

b

z – MATH c4(Intg)-1.5)E

k

/ ,

ENG/ 1/(ENG)

ENG, 1*(ENG)

k/

B

1234E

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Ck-53

1/(ENG)

1/(ENG)

,

B

123E

1*(ENG)

1*(ENG)

k

A

A

500

z – MATH ccc

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Ck-54

6(k)

A

b

999z – MATH ccc6(k)+25z – MATH ccc6(k)E

1/(ENG)

N1

k

A ii i

i

2+3i

Ar ∠

∠ 51i(∠ )30

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Ck-55

k

k

A a bi1N c4 1 a bi

' i ' i i

Bv2*(!3e+i)E

b

2*(!3)+i)E

'∠ i

Bv!2e1i(∠ )45E

A r ∠ 1N c4 2 r∠

' i ' i ∠ Bv

2*(!3e+i)E

b

2*(!3)+i)E

i ' ∠ Bv

1+iE

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Ck-56

kz a bi z a – bi

i

Bz – COMPLX 3(Conjg)2+3i)E

k|z| z

z a bi

i

bv

z – COMPLX 1(Abs)2+2i)E

z – COMPLX 2(Arg)2+2i)E

ka bi a b

i

Bz – COMPLX 4(ReP)2+30)E

z – COMPLX 5(ImP)2+30)E

b = 2

a = 2o

b = 2

a = 2o

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Ck-57

k

Az – 7 'a bi

' ∠ i

Bv2!2e10(∠ )45

z – COMPLX 7('a+bi)E

Az – 6 'r∠

i '∠ Bv

2+20z – COMPLX 6('r∠ )E

N1

k

2 00 2

+ 1 23 4

2 00 2

1 23 4

k

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Ck-58

••

• E• + -

k

/

Az – 1

c f

E

• mn

E

e z1 E

• m En

• n E• c f m n

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Ck-59

E•

• E

J

A /

a11 a12 ... a1n

a21 a22 ... a2n

am1 am2 ... amn

... ... ...

[[a11, a12, ..., a1n][a21, a22, ..., a2n] ... [am1, am2, ..., amn]]

• 1 23 4

Si([)Si([)1,2S6(])Si([)3,4S6(])S6(])

/z – – /

•z – 2 Si

E•

• J

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Ck-60

Az – 1

c f E

• E

J

Az – 1

c f

Y z2•

E

J

k

Mat A z – 2 S0

Mat B z – 2 S'

Mat C z – 2 S$

A

2 00 2

+ 1 23 4

2 00 2

1 23 4

Mat A + Mat B

E

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Ck-61

A

2 00 2

+ 1 23 4

× 35

2 00 2

1 23 4

35

Mat A + Mat B E

* Mat C

E

z – 2 1-

A

n × Mat A, n Mat A, Mat A × n, Mat A ÷ n

•• n π

2 00 2

+ 1 23 4

×3

2 00 2

1 23 4

3*( Mat A + Mat B )

E

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Ck-62

A

1 –25 0

1 –25 0

z – MATH c1(Abs) Mat C

E

A

det a11 = a11

det = a11a22 – a12a21

a11 a12

a21 a22

det = a11a22a33 + a12a23a31 + a13a21a32 – a13a22a31 – a12a21a33 – a11a23a32

a11 a12 a13

a21 a22 a23

a31 a32 a33

1 –25 0

1 –25 0

z – MATRIX 3(det) Mat C )E

A

1 2 34 5 6

1 2 34 5 6

z – MATRIX 4(Trn) Mat B )

E

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Ck-63

A

a11–1 = a11

1

a11 a12–1

a21 a22

a22 –a12

–a21 a11

a11a22 – a12a21

=

a11 a12 a13–1

a21 a22 a23

a31 a32 a33

=

a22a33 – a23a32 –a12a33 + a13a32 a12a23 – a13a22

–a21a33 + a23a31 a11a33 – a13a31 –a11a23 + a13a21

a21a32 – a22a31 –a11a32 + a12a31 a11a22 – a12a21

a11a22a33 + a12a23a31 + a13a21a32 – a13a22a31 – a12a21a33 – a11a23a32

•• !) x–1 –1

1 –25 0

1 –25 0

Mat C !)(x–1)E

A

x

1 –25 0

1 –25 0

Mat C xE

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Ck-64

N6

k

1 an

an f n2 an+1

an+1 f an

A

an z – 1 an

an+1 z – 2 an+1

A

an an+1

an+1 an n

z – TYPE 2(an+1)z2(an)+z1(n)+1

an nz – TYPE 1(an)z1(n)+5

o

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Ck-65

AE

an an+1

n

c f

• o

• J

E•• E

J

AE

an an+1

••

n n

an n an

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Ck-66

Σ an n n an

n n

an+1 n an+1

Σ an+1 a1 n an+1

J

k

A an+1

an+1 an n < n < na1

N6(RECUR)

an+1

z – TYPE 2(an+1)

z2(an)+z1(n)+1

E

a1

2E1E10E

E

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Ck-67

A an

an n2 n – < n < n

B

N6(RECUR)

an

z – TYPE 1(an)

'1c2ez1(n)x+2z1(n)-3

E

2E6E

E

k

•••• d dx d 2 dx2 ∫ Σ • l 1l

• 1~

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Ck-68

k

N8•

1•

1E0.5E3E2E3E4E

E•

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Ck-69

• c f

• J

k

N8 1

N8 2

N8 3

N8 4

N8 c12

N8 c23 2

k

A•

• o

• E

E• E

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Ck-70

kE

• c f• E E

• J

e ab

k

,3 ,4

A

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Ck-71

A

N3(SD)

24.5E25.5E26.5E

ce

4E6E2E

• E••

Σ y

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Ck-72

A

E

z5 1 1••

z5 1 2•

E

J

z5 1 3•

z5 1 4•

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Ck-73

k• N3•

A

z6(RESULT) c f

•• J

Az1 /

•E

• o

z7(STAT) 2(VAR)

2(o)E

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Ck-74

A

n z7 2 1

n = xi

x z7 2 2

xσ n z7 2 3

xσ n–1 z7 2 4

x2 z7 2 c1

Σ x2 = Σ xi2

x z7 2 c2

Σ x = Σ xi

z7 2 cc1

z7 2 cc2

oΣxi

n=o Σxi

n=

xσnn

= Σ(xi – o)2

xσnn

= Σ(xi – o)2

xσn–1n – 1

= Σ(xi – o)2

xσn–1n – 1

= Σ(xi – o)2

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Ck-75

z7 3 1

t t

z7 3 2

t t

z7 3 3

t t

' z7 3 4

t

k• N4•

P (t)

0 t

P(t) = e dx2π1

−∞∫ t2

2x−

P (t)

0 t

P(t) = e dx2π1

−∞∫ t2

2x−

Q(t) = e dx2π1 ∫ t

2

2x−

Q(t)

0 t

0Q(t) = e dx

2π1 ∫ t

2

2x−

Q(t)

0 t

0

R(t) = e dx2π1 ∫t

2

2x−

R(t)

0 t

+∞R(t) = e dx

2π1 ∫t

2

2x−

R(t)

0 t

+∞

X't = X – oX't = X – o

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Ck-76

A

•• J

z6(RESULT) 1(S-Var)c f

z6(RESULT) 2(Reg)

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Ck-77

y ax b 1

y ax2 bx c 2

y a b x 3

e y aebx 4 e

ab y abx 5 ab

y axb 6

y a b x 7

1

Az1 /

•E

• o p

z7(STAT) 2(VAR)

2(o)E

z7(STAT) 2(VAR) 5(p)E

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Ck-78

A

x y

x y

z6(RESULT) 2(Reg)3(Log)

J

z1 /x y

z7(STAT) 2(VAR) ccc4(r)E

• x y

100z7(STAT) 2(VAR)ccc7(n)E

• n

A

n z7 2 1

n = xi

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Ck-79

x z7 2 2

x

xσ n z7 2 3

x

xσ n–1 z7 2 4

x

y z7 2 5

y

yσ n z7 2 6

y

yσ n–1 z7 2 7

y

yσn–1n – 1

= Σ(yi – y)2

x2 z7 2 c1

x

Σ x2 = Σ xi2

x z7 2 c2

x

Σ x = Σ xi

oΣxi

n=o Σxi

n=

xσnn

= Σ(xi – o)2

xσnn

= Σ(xi – o)2

xσn–1n – 1

= Σ(xi – o)2

xσn–1n – 1

= Σ(xi – o)2

pΣyin=p

Σyin=

yσnn

= Σ(yi – y)2

yσnn

= Σ(yi – y)2

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Ck-80

y2 z7 2 c3

y

Σ y2 = Σ yi2

y z7 2 c4

y

Σ y = Σ yi

xy z7 2 c5

x y

Σ xy = Σ xiyi

x3 z7 2 c6

x

Σ x3 = Σ xi3

x2y z7 2 c7

x y

Σ x2y = Σ xi2yi

x4 z7 2 c8

x

Σ x4 = Σ xi4

z7 2 cc1

x

z7 2 cc2

x

z7 2 cc3

y

z7 2 cc4

y

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Ck-81

z7 2 ccc1

z7 2 ccc2

z7 2 ccc3

z7 2 ccc4

x 1 z7 2 ccc5

y x

x 2 z7 2 ccc6

y x

m1

y z7 2 ccc7

x y

A

e

ab

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Ck-82

k

1

2

–––––––––––

N3(SD)

1N(SETUP)c5(STAT)1(FreqOn)

55E57E59E61E63E65E

67E69E71E73E75E

ce1E2E2E5E8E

9E8E6E4E3E2E

z1(/COMP)z7(STAT) 2(VAR) 2(o)E

z7(STAT) 2(VAR) 4(xσ n–1)E

z7(STAT) 3(DISTR)3(R()70z7(STAT) 3(DISTR)4('t))E

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Ck-83

1

2

3

N4(REG)

1N(SETUP)c5(STAT)2(FreqOff)

20E50E80E110E140E170E

200E230E260E290E320E

ce3150E4800E6420E7310E

7940E8690E8800E9130E

9270E9310E9390E

z6(RESULT) 2(Reg)1(Line)

Jz6(RESULT) 2(Reg)3(Log)

x n

Jz1(/COMP)350z7(STAT) 2(VAR) ccc7(n)E

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Ck-84

N2

kN2

A

x

l

i

6

A

2 2

oi(BIN)1+1E

••

w^ DEC

l$ HEX

i 6OCT]"% BIN [

w^ DEC

l$ HEX

i 6OCT]"% BIN [

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Ck-85

A

i∠ A

'( B

$ s c tsin–1D cos–1E tan–1F, C

ol(HEX)1t(F)+1E

A

< x <

< x <

< x << x <

– < x <

< x << x <

< x <

< x <

< x <

< x <

kx l I 6

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Ck-86

ox(DEC)30E

i(BIN)

6(OCT)

l(HEX)

k

A

z1(BASE-N)

1(d)3

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Ck-87

A

oi(BIN)z1(BASE-N)1(d)5+z1(BASE-N)2(h)5E

k

i

A

1010z1(BASE-N)c3(and)1100E

A

1011z1(BASE-N)c4(or)11010E

A

1010z1(BASE-N)c5(xor)1100E

A

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Ck-88

1111z1(BASE-N)c6(xnor)101E

A

z1(BASE-N)c2(Not)1010)E

A

z1(BASE-N)c1(Neg)101101)E

N1

ks

E

A

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Ck-89

b3*S0(A)+S'(B)

s

A = 5 B = 3

5E3E

E

s

c10E

E

•• c f

••

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Ck-90

A

B 1S(;-LOCK)!(")i(A)/(R)c(E)i(A)!(")1!(:)S1(S)S~(=)

S0(A)*S'(B)/2

s

7E8EE

N1

k

•Σ

k.

E

A

y ax b x y a b –

B S.(Y)S~(=)S0(A)S0(X)x+S'(B)

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Ck-91

.

0E1E1E

– -2E

f

.

• E•

•• c f

A

z6

e d

J

A•

••

y xy ex y 1

xy 'x

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Ck-92

A

b

•• –

e d• –

A

E

b

o

N7

kx f x f x x

A

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Ck-93

f x x

BS0(X)x+'1c2

• o

AE

x

c f

• o

• J

E•• E

J

AE

••

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Ck-94

x

x f x

J

k

x x

x

TABLE N7(TABLE)

f x x

100000(1+0.03)6S0(X)

E

1E5E2E

E

k

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Ck-95

N1

k

AG

• 1

c f

1(S)

AG

c f

A

b

G)(H)c(HeronFormula)

E

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Ck-96

8E5E5E

E

•• /Q E

Q

• Q E

Az6

e d

J w z6

k

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Ck-97

/ /

/ /

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Ck-98

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Ck-99

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Ck-100

k

AG

•z2

•1S

w

• w

J

,53

•• e

c f

w

e d

J

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Ck-101

AN51

• 1S

E•

3•

J

A

A

•α

z4

1

2 ΑΒΓ 3 αβγ 4 123

5 ABC

6 abc

Si

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Ck-102

A

N5

k

A

A

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Ck-103

k

A

'2 ' 3

→ '

2^

'3

N5•

1•

1S

E•

5(O)$(C)2(T)i(A))(H)c(E)s(D)/(R)5(O)4(N)E

• 1

AA

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Ck-104

•S!(")Si(A)S!(")

z3(PROG) 1(?)z3(PROG) 2(→ )Si(A)E2*!3)*Si(A)x1x(^)

!2)/3*Si(A)63)

• E _

J

J 2• E

E

E

7E

^

E

J E

• N1

• E

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Ck-105

Az –

z – PROG

/•

AN5 3

•e d

c f E•

c f

c f

c f

c f

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Ck-106

e d

• 1f 1c

J

k

• E J

E• E

J

• o

A

2/

•e d

c f E•

o

J

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Ck-107

A

bo1/(Prog)

1S(;-LOCK)!(")5(O)e(C)2(T)0(A))(H)c(E)

s(D)/(R)5(O)4(N)!(")

E

AJ d e

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Ck-108

k

• 2

• 3

• 4 1

A

5

5(O)

c f

c f

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Ck-109

A

z1•

•••

A

z1

A

z2•

E

o J d e

k

AN5 4 1

•e d

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Ck-110

c f E•

E J

AN5 4 2

•E

J

•• _ ^

E• ^

kz –1! ^ 1x 1/

A

(1!)

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Ck-111

^ (1x)

^

Q

→ ^

^ E ^

→ →

→ E

A

≠ > <

S

S

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Ck-112

A

n n n n n

n n→ → ^

n n

→ → → →

S

1 S

2 S

≠ > <

1 S

S

2 S

S

→ > S' ^

A

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Ck-113

••

→ ^ ^

→ →

A

→ → ^

→ → ^

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Ck-114

A

→ ^ → •

→ → ^

A

(1/)

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Ck-115

••

••

A

^

→ ^ → →

A

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Ck-116

81

71 72 73 74 75 76

61 62 63 64 65 66

51 52 53 54 55 56

41 42 43 44 45 46

31 32 33 34

21 22 23 24 87

35 36 37 77 67

25 26 27 57 47

8384

8586

82

A

< < < <

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Ck-117

A

→ →

^ → →

→ → ^

Az –

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Ck-118

kz –

x z – 1

1 → 2 →

3

S0 S. z – 1 2

1 → → 2 → → → 3 → ^

A z – 4

eab

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Ck-119

k

A

n n

n nn

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Ck-120

∠ a bi r∠

A

A

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Ck-121

k

A

k

A

Nc1(LINK)2(Receive)

Nc1(LINK)1(Transmit) 1(All)

E•

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Ck-122

A

Nc1(LINK)2(Receive)

Nc1(LINK)1(Transmit) 2(Select)

c f 1• '

1 '

• '

0•

E•

Ao

A

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Ck-123

10

••

Nc2

k

••

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Ck-124

k

Ac f

1• '

• 1 '

Ac f

E•

c f 1• '

J

• '

A

0

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Ck-125

k

••

1 Pol(, Rec( ∫ (, d/dx(, d2/dx2(, Σ (, P(, Q(, R(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(, ReP(, ImP(, Conjg(Not(, Neg(, Det(, Trn(, Rnd(Int(, Frac(, Intg(

2 x 2, x–1, x!, °’ ”, °, r, g

^(, x'('t%m, , n, p, f, k, M, G, T, P

3 a b / c4 –

d, h, b, o

5 m, n, m , m

6 nPr, nCr

∠ 7

π π π i '

8 –

9 ≠ > <

10

11

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Ck-126

• –

– x

-2wE – –

(-2)wE –

b/c0w i ib/(c0)w i – i

k

k

1 2 3 4 5

1 2 3 4 5 6 7

1 2 3 4 5

1 2 3 4 5 6 7

1

2

3

4

5

2

3

4

5

4

1

2

3

4

5

6

7

1

2

3

4

5

2

3

4

5

4

1

2

3

4

5

6

7

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Ck-127

A

sinx

DEG 0 < | x | < 9×10 9

RAD 0 < | x | < 157079632.7

GRA 0 < | x | < 1×10 10

cosx

DEG 0 < | x | < 9×10 9

RAD 0 < | x | < 157079632.7

GRA 0 < | x | < 1×10 10

tanx

DEG sin x | x | = (2 n–1)×90

RAD sin x | x | = (2 n–1)×π /2GRA sin x | x | = (2 n–1)×100

sin–1x0 < | x | < 1

cos–1xtan–1x 0 < | x | < 9.999999999×10 99

sinhx0 < | x | < 230.2585092

coshx

sinh–1x 0 < | x | < 4.999999999×10 99

cosh–1x 1 < x < 4.999999999×10 99

tanhx 0 < | x | < 9.999999999×10 99

tanh–1x 0 < | x | < 9.999999999×10 –1

logx/lnx 0 < x < 9.999999999×10 99

10x –9.999999999×1099 < x < 99.99999999

ex –9.999999999×1099 < x < 230.2585092

'x 0 < x < 1×10 100

x2 | x | < 1×10 50

1/x | x | < 1×10 100 ; x G 0 3'x | x | < 1×10 100

x! 0 < x < 69 x

nPr0 < n < 1×10 10, 0 < r < n n, r1 < n!/(n–r)! < 1×10 100

nCr 0 < n < 1×10 10, 0 < r < n n, r1 < n!/r!< 1×10 100 1 < n!/(n–r)! < 1×10 100

Pol( x, y)| x | , | y | < 9.999999999×10 99

x2+y2< 9.999999999×10 99

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Ck-128

Rec(r, θ )0 < r < 9.999999999×10 99

θ sin x

°’ ”| a | , b, c < 1×10 100

0 < b, c| x | < 1×10 100

10 ↔ 60 0°0´0˝ < | x | < 9999999°59´59˝

^(xy)

x > 0: –1×10 100 < ylog x < 100x = 0: y > 0x < 0: y = n,

m2n+1

m, n

–1×10100 < ylog | x | < 100

x'y

y > 0: x G 0, –1×10 100 < 1/ x logy < 100y = 0: x > 0y < 0: x = 2 n+1, 2n+1

m m G 0 m, n

–1×10100 < 1/ xlog | y | < 100

a b/c

• xy x'y ' x n r n r

k

A

• J d e

• o

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Ck-129

A

••

••

• •

• •

••

••

’ • •

• • tol

• •

• nn

• n nn

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Ck-130

• ••

• •

• •

1

••

• •

k

1

2

3

Nc3

2

E

J

N

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Ck-131

4

5 4 Nc3 3 E

k

A

PP

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Ck-132

1o

k

l

A

o

˚ ˚

LR03 OR “AAA” SIZE(ALKALINE)LR03 OR “AAA” SIZE(ALKALINE)

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Ck-133

MEMO

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Ck-134

MEMO

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Ck-135

MEMO

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Ck-136

MEMO

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