fx-260A_Users Guide_J

Similar documents
36.fx82MS_Dtype_J-c_SA0311C.p65

fx-3650P_fx-3950P_J

fx-JP500

26.fx95MS_Etype_J-cover_SA0311D

fx-JP700_fx-JP900

2009 I 2 II III 14, 15, α β α β l 0 l l l l γ (1) γ = αβ (2) α β n n cos 2k n n π sin 2k n π k=1 k=1 3. a 0, a 1,..., a n α a

. sinh x sinh x) = e x e x = ex e x = sinh x 3) y = cosh x, y = sinh x y = e x, y = e x 6 sinhx) coshx) 4 y-axis x-axis : y = cosh x, y = s

di-problem.dvi

no35.dvi

#A A A F, F d F P + F P = d P F, F y P F F x A.1 ( α, 0), (α, 0) α > 0) (x, y) (x + α) 2 + y 2, (x α) 2 + y 2 d (x + α)2 + y 2 + (x α) 2 + y 2 =

fx-370ES_912ES_UsersGuide_J02

i


. p.1/15

A A p.1/16

1 (1) ( i ) 60 (ii) 75 (iii) 315 (2) π ( i ) (ii) π (iii) 7 12 π ( (3) r, AOB = θ 0 < θ < π ) OAB A 2 OB P ( AB ) < ( AP ) (4) 0 < θ < π 2 sin θ

6.fx570MS-Atype_J-cover_SA0403E

e a b a b b a a a 1 a a 1 = a 1 a = e G G G : x ( x =, 8, 1 ) x 1,, 60 θ, ϕ ψ θ G G H H G x. n n 1 n 1 n σ = (σ 1, σ,..., σ N ) i σ i i n S n n = 1,,

高等学校学習指導要領

高等学校学習指導要領

(1) (2) (3) (4) HB B ( ) (5) (6) (7) 40 (8) (9) (10)

arctan 1 arctan arctan arctan π = = ( ) π = 4 = π = π = π = =

t θ, τ, α, β S(, 0 P sin(θ P θ S x cos(θ SP = θ P (cos(θ, sin(θ sin(θ P t tan(θ θ 0 cos(θ tan(θ = sin(θ cos(θ ( 0t tan(θ

70 : 20 : A B (20 ) (30 ) 50 1

1 1 Gnuplot gnuplot Windows gnuplot gp443win32.zip gnuplot binary, contrib, demo, docs, license 5 BUGS, Chang

() x + y + y + x dy dx = 0 () dy + xy = x dx y + x y ( 5) ( s55906) 0.7. (). 5 (). ( 6) ( s6590) 0.8 m n. 0.9 n n A. ( 6) ( s6590) f A (λ) = det(a λi)

項別超微分

r d 2r d l d (a) (b) (c) 1: I(x,t) I(x+ x,t) I(0,t) I(l,t) V in V(x,t) V(x+ x,t) V(0,t) l V(l,t) 2: 0 x x+ x 3: V in 3 V in x V (x, t) I(x, t

, x R, f (x),, df dx : R R,, f : R R, f(x) ( ).,, f (a) d f dx (a), f (a) d3 f dx 3 (a),, f (n) (a) dn f dx n (a), f d f dx, f d3 f dx 3,, f (n) dn f

さくらの個別指導 ( さくら教育研究所 ) A a 1 a 2 a 3 a n {a n } a 1 a n n n 1 n n 0 a n = 1 n 1 n n O n {a n } n a n α {a n } α {a

c y /2 ddy = = 2π sin θ /2 dθd /2 [ ] 2π cos θ d = log 2 + a 2 d = log 2 + a 2 = log 2 + a a 2 d d + 2 = l

GraphicsWithPlotFull.nb Plot[{( 1), ( ),...}, {( ), ( ), ( )}] Plot Plot Cos x Sin x, x, 5 Π, 5 Π, AxesLabel x, y x 1 Plot AxesLabel

I A A441 : April 21, 2014 Version : Kawahira, Tomoki TA (Kondo, Hirotaka ) Google

(2000 )

, 1 ( f n (x))dx d dx ( f n (x)) 1 f n (x)dx d dx f n(x) lim f n (x) = [, 1] x f n (x) = n x x 1 f n (x) = x f n (x) = x 1 x n n f n(x) = [, 1] f n (x

III No (i) (ii) (iii) (iv) (v) (vi) x 2 3xy + 2 lim. (x,y) (1,0) x 2 + y 2 lim (x,y) (0,0) lim (x,y) (0,0) lim (x,y) (0,0) 5x 2 y x 2 + y 2. xy x2 + y

Contents 1 Scilab

untitled

No2 4 y =sinx (5) y = p sin(2x +3) (6) y = 1 tan(3x 2) (7) y =cos 2 (4x +5) (8) y = cos x 1+sinx 5 (1) y =sinx cos x 6 f(x) = sin(sin x) f 0 (π) (2) y

1 1 [1] ( 2,625 [2] ( 2, ( ) /

4 4 θ X θ P θ 4. 0, 405 P 0 X 405 X P 4. () 60 () 45 () 40 (4) 765 (5) 40 B 60 0 P = 90, = ( ) = X


fx-72F

2009 IA 5 I 22, 23, 24, 25, 26, (1) Arcsin 1 ( 2 (4) Arccos 1 ) 2 3 (2) Arcsin( 1) (3) Arccos 2 (5) Arctan 1 (6) Arctan ( 3 ) 3 2. n (1) ta


春期講座 ~ 極限 1 1, 1 2, 1 3, 1 4,, 1 n, n n {a n } n a n α {a n } α {a n } α lim n an = α n a n α α {a n } {a n } {a n } 1. a n = 2 n {a n } 2, 4, 8, 16,

知能科学:ニューラルネットワーク

知能科学:ニューラルネットワーク

1 1 sin cos P (primary) S (secondly) 2 P S A sin(ω2πt + α) A ω 1 ω α V T m T m 1 100Hz m 2 36km 500Hz. 36km 1

( ) sin 1 x, cos 1 x, tan 1 x sin x, cos x, tan x, arcsin x, arccos x, arctan x. π 2 sin 1 x π 2, 0 cos 1 x π, π 2 < tan 1 x < π 2 1 (1) (

I 1

S I. dy fx x fx y fx + C 3 C vt dy fx 4 x, y dy yt gt + Ct + C dt v e kt xt v e kt + C k x v k + C C xt v k 3 r r + dr e kt S Sr πr dt d v } dt k e kt


2 1 Octave Octave Window M m.m Octave Window 1.2 octave:1> a = 1 a = 1 octave:2> b = 1.23 b = octave:3> c = 3; ; % octave:4> x = pi x =

<4D F736F F D B B83578B6594BB2D834A836F815B82D082C88C60202E646F63>

- II

f(x) = x (1) f (1) (2) f (2) f(x) x = a y y = f(x) f (a) y = f(x) A(a, f(a)) f(a + h) f(x) = A f(a) A x (3, 3) O a a + h x 1 f(x) x = a

S I. dy fx x fx y fx + C 3 C dy fx 4 x, y dy v C xt y C v e kt k > xt yt gt [ v dt dt v e kt xt v e kt + C k x v + C C k xt v k 3 r r + dr e kt S dt d

I y = f(x) a I a x I x = a + x 1 f(x) f(a) x a = f(a + x) f(a) x (11.1) x a x 0 f(x) f(a) f(a + x) f(a) lim = lim x a x a x 0 x (11.2) f(x) x

40 6 y mx x, y 0, 0 x 0. x,y 0,0 y x + y x 0 mx x + mx m + m m 7 sin y x, x x sin y x x. x sin y x,y 0,0 x 0. 8 x r cos θ y r sin θ x, y 0, 0, r 0. x,

1 I 1.1 ± e = = - = C C MKSA [m], [Kg] [s] [A] 1C 1A 1 MKSA 1C 1C +q q +q q 1

18 ( ) I II III A B C(100 ) 1, 2, 3, 5 I II A B (100 ) 1, 2, 3 I II A B (80 ) 6 8 I II III A B C(80 ) 1 n (1 + x) n (1) n C 1 + n C

I

φ s i = m j=1 f x j ξ j s i (1)? φ i = φ s i f j = f x j x ji = ξ j s i (1) φ 1 φ 2. φ n = m j=1 f jx j1 m j=1 f jx j2. m

£Ã¥×¥í¥°¥é¥ß¥ó¥°ÆþÌç (2018) - Â裱£²²ó ¡Ý½ÉÂꣲ¤Î²òÀ⡤±é½¬£²¡Ý

D xy D (x, y) z = f(x, y) f D (2 ) (x, y, z) f R z = 1 x 2 y 2 {(x, y); x 2 +y 2 1} x 2 +y 2 +z 2 = 1 1 z (x, y) R 2 z = x 2 y

, 3, 6 = 3, 3,,,, 3,, 9, 3, 9, 3, 3, 4, 43, 4, 3, 9, 6, 6,, 0 p, p, p 3,..., p n N = p p p 3 p n + N p n N p p p, p 3,..., p n p, p,..., p n N, 3,,,,

[ ] x f(x) F = f(x) F(x) f(x) f(x) f(x)dx A p.2/29

) a + b = i + 6 b c = 6i j ) a = 0 b = c = 0 ) â = i + j 0 ˆb = 4) a b = b c = j + ) cos α = cos β = 6) a ˆb = b ĉ = 0 7) a b = 6i j b c = i + 6j + 8)

数学の基礎訓練I

function2.pdf

*3 i 9 (1,) i (i,) (1,) 9 (i,) i i 2 1 ( 1, ) (1,) 18 2 i, 2 i i r 3r + 4i 1 i 1 i *4 1 i 9 i 1 1 i i 3 9 +

pdf

( ) a, b c a 2 + b 2 = c : 2 2 = p q, p, q 2q 2 = p 2. p 2 p q 2 p, q (QED)

1. z dr er r sinθ dϕ eϕ r dθ eθ dr θ dr dθ r x 0 ϕ r sinθ dϕ r sinθ dϕ y dr dr er r dθ eθ r sinθ dϕ eϕ 2. (r, θ, φ) 2 dr 1 h r dr 1 e r h θ dθ 1 e θ h

Fortran90/95 [9]! (1 ) " " 5 "Hello!"! 3. (line) Fortran Fortran 1 2 * (1 ) 132 ( ) * 2 ( Fortran ) Fortran ,6 (continuation line) 1

Gmech08.dvi

< 1 > (1) f 0 (a) =6a ; g 0 (a) =6a 2 (2) y = f(x) x = 1 f( 1) = 3 ( 1) 2 =3 ; f 0 ( 1) = 6 ( 1) = 6 ; ( 1; 3) 6 x =1 f(1) = 3 ; f 0 (1) = 6 ; (1; 3)

[ ] 0.1 lim x 0 e 3x 1 x IC ( 11) ( s114901) 0.2 (1) y = e 2x (x 2 + 1) (2) y = x/(x 2 + 1) 0.3 dx (1) 1 4x 2 (2) e x sin 2xdx (3) sin 2 xdx ( 11) ( s

08 p Boltzmann I P ( ) principle of equal probability P ( ) g ( )g ( 0 ) (4 89) (4 88) eq II 0 g ( 0 ) 0 eq Taylor eq (4 90) g P ( ) g ( ) g ( 0

OABC OA OC 4, OB, AOB BOC COA 60 OA a OB b OC c () AB AC () ABC D OD ABC OD OA + p AB + q AC p q () OABC 4 f(x) + x ( ), () y f(x) P l 4 () y f(x) l P

(3) (2),,. ( 20) ( s200103) 0.7 x C,, x 2 + y 2 + ax = 0 a.. D,. D, y C, C (x, y) (y 0) C m. (2) D y = y(x) (x ± y 0), (x, y) D, m, m = 1., D. (x 2 y

f : R R f(x, y) = x + y axy f = 0, x + y axy = 0 y 直線 x+y+a=0 に漸近し 原点で交叉する美しい形をしている x +y axy=0 X+Y+a=0 o x t x = at 1 + t, y = at (a > 0) 1 + t f(x, y

(1) D = [0, 1] [1, 2], (2x y)dxdy = D = = (2) D = [1, 2] [2, 3], (x 2 y + y 2 )dxdy = D = = (3) D = [0, 1] [ 1, 2], 1 {


( 4) ( ) (Poincaré) (Poincaré disk) 1 2 (hyperboloid) [1] [2, 3, 4] 1 [1] 1 y = 0 L (hyperboloid) K (Klein disk) J (hemisphere) I (P

表1-表4_No78_念校.indd


120 9 I I 1 I 2 I 1 I 2 ( a) ( b) ( c ) I I 2 I 1 I ( d) ( e) ( f ) 9.1: Ampère (c) (d) (e) S I 1 I 2 B ds = µ 0 ( I 1 I 2 ) I 1 I 2 B ds =0. I 1 I 2

1 26 ( ) ( ) 1 4 I II III A B C (120 ) ( ) 1, 5 7 I II III A B C (120 ) 1 (1) 0 x π 0 y π 3 sin x sin y = 3, 3 cos x + cos y = 1 (2) a b c a +

数値計算

II Karel Švadlenka * [1] 1.1* 5 23 m d2 x dt 2 = cdx kx + mg dt. c, g, k, m 1.2* u = au + bv v = cu + dv v u a, b, c, d R


A (1) = 4 A( 1, 4) 1 A 4 () = tan A(0, 0) π A π

35

1 12 ( )150 ( ( ) ) x M x 0 1 M 2 5x 2 + 4x + 3 x 2 1 M x M 2 1 M x (x + 1) 2 (1) x 2 + x + 1 M (2) 1 3 M (3) x 4 +

f(x) = f(x ) + α(x)(x x ) α(x) x = x. x = f (y), x = f (y ) y = f f (y) = f f (y ) + α(f (y))(f (y) f (y )) f (y) = f (y ) + α(f (y)) (y y ) ( (2) ) f

untitled

微分積分 サンプルページ この本の定価 判型などは, 以下の URL からご覧いただけます. このサンプルページの内容は, 初版 1 刷発行時のものです.

Chap10.dvi

Transcription:

fx-260a http://edu.casio.jp J

1

5 2

Fl SD F0 COMP F4 DEG F5 RAD F6 GRA 3 F7 FIX F8 SCI F9 NORM COMP DEG, RAD, GRA COMP SD F0 SD SC FIX

F9 SD DEG, RAD, GRA t SD COMP DEG RAD GRA COMP 23 4.5 53 23 + 4.5, 53 = 56 ( 12) ( 2.5) 56-12 E \ 2.5 E = 25.5 268.8 2 3 (1 10 20 ) 2 \ 3-1 e 20 = 6.666666667 19 7 8 4 5 =36 7-8, 4-5 = 36. 4

6 4 5 = 0.3 4-5 \ 6 A N = 2 [7 6 (5 4)] 122 2 - O 7 + 6 - O 5 + 4 P P = 0.3 122. = P P 4 π 5 3 3 4 \ 3 - A x - 5 A N = 523.5987756 +, - \ 2 COMP 2.3 3 2.3 6 (2.3 3) 2.3 + + 3 = (2.3 6) 6 = K 5.3 K 8.3 5

12 2.3 12 ( 9) (12 2.3) 12 - - 2.3 = (12 ( 9)) 9 E = K 27.6 K 108. 17 17 17 17 68 (17 17) 17 + + = (17 17 17) = (17 17 17 17) = K 34. K 51. K 68. 1.7 4 8.3521 (1.7 2 ) 1.7 - - = (1.7 3 ) = (1.7 4 ) = K 2.89 K 4.913 K 8.3521 COMP AY A{ Z AY 0AY ta Y 6

(53 6) (23 8) (56 2) (99 4) 210.75 (53 6) 53 + 6 = A Y M 59. (23 8) 23, 8 M 15. (56 2) 56-2 M 112. (99 4) 99 \ 4 M 24.75 Z M 210.75 M 13. (12 3) (45 3) (78 3) 135 (12 3) 3 - - 12 = A Y (45 3) 45 A { (78 3) 78 Z MK 36. MK 135. MK 234. MK 135. 7

COMP 10 2 4 1 7 3 5 15 2 C 3 + 4 C 5 = 1 7 15. 3 1 1 2 4 11 4 3 12 3 C 1 C 4 + 1 C 2 C 3 = 4 11 12. 2 1 4 2 2 C 4 = 1 2 1.6 2.1 1 C 2 + 1.6 = 2 4. 1 2. 2.1 1 0.5 2 1 C 2 = 1 2. C 0.5 C 1 2. 8

2 5 1 3 3 1 C 2 C 3 A B A B 1 2 3. 5 3. 1 2 3. COMP 1500 12 1500-12 A v 180. 660 880 660 \ 880 A v 75. 2500 15 2500-15 A v + 2875. 3500 25 3500-25 A v, 2625. 9

500g 300g 300 500 100 160 (%) 500 300 + 500 A v 160. 40 C 46 C 46 40 100 15 (%) 40 46, 40 A v 15. 1200 12% =144 1200 18% =216 1200 23% =276 (12 %) 1200 - - 12 A v (18 %) 18 A v (23 %) 23 A v K 144. K 216. K 276. 10

COMP π 3.1415926536 60 14 25 36 + 12 23 34 = 26 49 10 14 I 25 I 36 I + 12 I 23 I 34 I = 1 2 3 + 4.56 = 5.594166667 1 I 2 I 3 I + 4.56 = 26 49 10. 5.594166667 sin 87 65 43.21 = 0.999447513 DEG 87 I 65 I 43.21 I S 0.999447513 1.23 1 13 48 1.23 I I I 1 13 48. 1.23 1 13 48. 11

12 34 12.56666667 12 I 34 I A O 12.56666667 I10 60 π sin ( 6 rad) RAD A x \ 6 = S cos 63 52 41 DEG RAD 0.5 63 I 52 I 41 I W DEG 0.440283084 tan ( 35gra) GRA GRA 35 E h 0.612800788 2 cos 1 ( rad) RAD 2 2 A L \ 2 = A V RAD 0.785398163 45 F 4 45 DEG 45. A F 5 RAD 0.785398163 12

A F 6 GRA 50. A F 4 DEG 45. sinh 3.6 3.6 M S sinh 1 30 30 M A j 18.28545536 4.094622224 log 1.23 1.23 R In 90 ( log e 90) 90 T 0.089905111 4.49980967 Iog 64 Iog 4 64 R \ 4 R = 3. 10 0.4 5 e 3 0.4 A Q + 5-3 E A U = 2.760821773 13

2 3 2 w 3 = 2 3 2 w 3 E = e 10 10 A U 8. 0.125 22026.46579 log sin 40 log cos 35 DEG DEG 40 S R + 35 W R = 0.278567983 A Q DEG 0.526540784 8 1/3 8 A s 3 = 2. 1 /x x 2 x! 3 RAN# 2 3 5 2 A L + 3 A L - 5 A L = 3 5 3 27 5 A D + 27 E A D = 5.287196909 1.290024053 ( 30) 2 30 E K 900. 14

1 1 1 3 4 3 A X, 4 A X = A X 8! 8 A f 12. 40320. 0. 000 0.999random number A c 0.664 1.234 1.234 2 FIX 2 F 7 2 1.234 +1.234 = FIX 0.00 FIX 2.47 1.234 1.234 2 F 7 2 1.234 A b + 1.234 A b = 2.46 FIX F 9 15

1 3 2 SCI 2 F 8 2 1 \ 3 = SCI 0.0 00 SCI 3.3 01 F 9 ENG 56,088 56088 A J 56.088 03 0.08125.08125 A J 81.25 03 R P P R r 2, θ 60 x, y DEG x 2 A z 60 = DEG 1. y A N DEG 1.732050808 ANxy 16

1, 3 r, θ RAD r 1 A y 3 A L = RAD 2. θ A N RAD 1.047197551 1 74 1 1 1234 1123 7 A m 4 = 840. 10 4 10 A n 4 = 210. Fl SD FIX, SCI F 9 NORM 17

A u σ n 1, σ n, o, n, Σx, Σx 2 : 55, 54, 51, 55, 53, 53, 54, 52 F l A u 55 } 54 } 51 } 55 } 53 } } 54 } 52 } 0 ṢD SD 52. A A p A ` A r A o A a 1.407885953 SD 1.316956719 SD 53.375 SD 8 ṢD 427 ṢD 22805 ṢD } } 18

- 110 10 110-10 } A [ 51 } 50 } A [ 51 } 130-120 - t130-31 } 31 } 130-120 - t130-31 } 31 31 } 51 } 49 } 49 A [ 51 } 130-120 - 120-30 A [130-31 } 30 } 31 } 19

5 +, - \ = Q k 09 l t E A Y A { Z A N A d exponent e A b 20

O P π 3.1415926536 A x F 10 60 I A O A S W h A j A V A g 10 x A Q R degrees A F 4 radians A F 5 grads A F 6 A N A D A J, A P A f C, A B M e x A U T A v 21

P R A z R P A y A m A n w A s A c A X 2 K A L A ` A [ } A r A p A q A u 2 A a A o 22

10 10 10 2 NORM1 NORM1 10 10 10 2 NORM2 NORM2 10 10 10 9 F9 1 \ 200 = NORM1 0.005 5. 03 NORM2 NORM1 23

1. COMP F 0 2. DEG F 4 3. NORM F 9 4. 5. Q k k 24

E a. ±9.999999999 10 99 b. c. n 0 d. 0 e. 18 E 1 E t k 1 10 99 1 10 99 0 25

1. 2. x y, x 1/y, R P, P R, npr, ncr 3., 4., L 1 L 6 6 6 3 18 26

4 5 2 - O O O 3 + 4 - O O 5 + 4 x 4 (( 5 L 1 L 2 L 3 L 4 4 ((( 3 2 L 5 L 6 27

180 θ 180 Y y P (x, y) Pol Rec Y r θ P (r, θ ) 0 x X 0 X n r 0 n, r n! npr (n r)! n r 0 n, r n! ncr r!(n r)! 28

29

sinx (DEG) x 9 10 9 tan x x 90(2n 1):DEG cosx (RAD) x 5 10 7 rad x 2 (2n 1):RAD tanx (GRA) x 1 10 10 grad x 100(2n 1):GRA sin 1 x cos 1 x x 1 tan 1 x x 1 10 100 sinhx coshx x 230.2585092 tanhx x 1 10 100 sinh 1 x x 5 10 99 cosh 1 x 1 x 5 10 99 tanh 1 x x 1 logx/lnx 1 10 99 x 1 10 100 10 x 1 10 100 x 100 e x 1 10 100 x 230.2585092 x 0 x 1 10 100 x 2 x 1 10 50 x 3 x 2.154434690 10 33 1/x x 1 10 100 ; x 0 3 x x 1 10 100 x! 0 x 69 x 0 r n npr/ncr n 1 10 10 n, r R P x 2 y 2 1 10 100 0 r 1 10 100 P (DEG) 9 10 R 9 (RAD) 5 10 7 rad (GRA) 1 10 10 grad 10 x 2777777.777 x 0: 1 10 100 ylogx 100 x 0:y 0 x y 1 x 0:y n; n 2n 1 1 10 100 ylog x 100 x 0:y 0 1 10 100 1/y logx 100 x 1/y x 0:y 0 1 x 0:y 2n 1; m 0; m n m 1 10 100 1/y log x 100 a b /c SD 10 x 1 10 50 n 1 10 100 n, o : n 0 n 1 : n 0,1 101 1 x y x 1/y x! 3 x npr ncr 0 C 40 C 71 13410 60g 10 10 2 30

151-85431-6-2 SA0611-A