ユーザーズガイド SHARP EL-5250F

[. . . ] 8Œ©‰3-7˚–10. 5= 110. 4504172 e 82 ÷ Ȉ3 – 7 × -10. 5 d r • • u • l 8Œ©‰3-7˚–10. 5= 110. 4504172 8Œ©‰3-7˚–10. 5 r 8Œ©‰3-7˚–10. 5= 110. 4504172 8Œ©‰3-7˚–10. 5 • 19 @O • • @ • ( 110. 4504172 8Œ©‰(3-7˚–10. 5 @r • )e 8Œ©‰(3-7˚–10. 5 )= 7. 317272966 θ j 1x NORMAL MODE 2„Ò_ • j 0. 20 • x θ 2„ÒR • • 0. 8. r S = πr 2 j@s; • NORMAL MODE π_ A 0. • NORMAL MODE πRŒ_ 0. e ; t 0. πRŒ= 201. 0619298 21 h r V= 1 2 πr h 3 j k @ s; A ; NORMAL MODE 1ı3πRŒH_ 0. • • @G I 1ı3πRŒH H=z 0. • • e 1ı3πRŒH R=z 8. • • • • 22 e 1ı3πRŒH= 670. 2064328 • e 1ı3πRŒH H=8_ • e 1ı3πRŒH R=z e 8. 1ı3πRŒH= 678. 5840132 • • @h 23 h r V= 1 2 πr h 3 j ;<x 0. [. . . ] 2 ee X^4-0. 5X„+6XŒ d/dx= 50. X^4-0. 5X„+6XŒ d/dx= 130. 5000029 e 3 e 0. 001e * ; 3 46 b0 { e e e • • j e @h ∫ 2 (x2–5)dx 8 j;XA-5 { 2e8ee a=z b= n= XŒ-5 ∫dx= XŒ-5 ∫dx= 0. n = 10 ∫ dx = ? 138. e e e 10 e 138. 47 j y x0 a bx y x2 b x a x1 x3 x0 x 1 x2 x3 48 @w0e e j @w1e e j @w2e e j @w3e e j j@w0 k 10 e 0. random˚10= 6. 31 • 49 @] . 90°→ [rad] → [g] → [°] sin–10. 8 = [°] → [rad] → [g] → [°] j 90 @ ] @] @] @ w 0. 8 e @] @] @] 1. 570796327 100. 53. 13010235 0. 927295218 59. 03344706 53. 13010235 • j 6+4=ANS ANS+5 8×2=ANS ANS2 44+37=ANS ANS= j6+4e +5e 10. 9. 8k2e Ae 44 + 37 e @*e 50 • 1 4 b 3— + — = [a—] c 2 3 →[a. xxx] →[d/c] 10 3 = 2 — j3k1k2+ 4k3e k @F @Y2k3e 7k5m5e 1k8m1k3e @* 64 k 225 e ( 2 m 3 )k ( 3 m 4 )e 1. 2 k 2. 3 e 1[2[3k2e 1`3k2`3e j7xA 4 k; A e 4ı5ı6 * 4. 833333333 29ı6 4. 641588834 ( ) 1 (— 8) 7 5= — 5 1 — 3 16807ı3125 1ı2 = 64 —— = 225 2 —= 34 1. 2 —– = 2. 3 1°2’3” ——– = 2 1×10 ——– = 2×103 3 3 8ı15 8ı81 12ı23 0∂31∂1. 5∂ 1ı2 7. A=7 4 —= A 4ı7 1. 65 2 1. 25 + — = [a. xxx] 1. 25 + 2 k 5 e b 5 →[a—] k c 5 * 4ı5ı6 = 4— 6 1ı13ı20 51 @z “?” @r “q ” @g “f ” @h “6” @/ “?” “q” “f ” “6” , m A 1 l i 52 DEC(25)→BIN HEX(1AC) →BIN →PEN →OCT →DEC BIN(1010–100) ×11 = BIN(111)→NEG HEX(1FF)+ OCT(512)= HEX(?) 2FEC– 2C9E=(A) +)2000– 1901=(B) (C) 1011 AND 101 = (BIN) j @/ 25 @z @ a 1AC @z @r @g @/ @z( 1010 - 100 ) k 11 e d 111 e @ a 1FF@ g + 512 e @a jx M @ a 2FEC - 2C9Em 20001901m tM j @z 10114 101e 11001 . b 110101100 . b 3203 . P 654 . 0 428. 10010 . b 1111111001 . b 1511 . 0 349 . H 34E . H 6FF . H A4D . H 1 . b DB . H 1111101001 . b 20 . 0 FFFFFFFF61 . H –159. 5A OR C3 = (HEX) @ a 5A p C3 e NOT 10110 = (BIN) @zn 10110e 24 XOR 4 = (OCT) @ g 24 x 4 e B3 XNOR 2D = (HEX) →DEC @ a B3 C 2D e @/ 53 12∂34∂56. 78∂ 12°39’18. 05” →[10] 123. 678→[60] 3h30m45s + 6h45m36s = [60] j 12 [ 39 [ 18. 05 @: 123. 678 @: 3 [ 30 [ 45 + 6 [ 45 [ 36 e 12. 65501389 123∂40∂40. 8∂ 10∂16∂21. 25. 1234°56’12” + 1234 [ 56 [ 12 + 0°0’34. 567” = [60] 0 [ 0 [ 34. 567e 3h45m – 1. 69h = [60] 3 [ 45 - 1. 69e @: sin62°12’24”= [10] v 62 [ 12 [ 24e 24°→[ ” ] 1500”→[ ’ ] 24 [ I 6 0 [ 0 [ 1500 I 7 54 Y y 0 x P (x, y) Y r P (r, θ) X 0 θ X • • • r • • • • r θ x y x θ x=6 r= → θ = [°] y=4 r = 14 θ = 36[°] j6, 4 @u 14 , 36 @E r= 7. 211102551 = 33. 69006753 x= 11. 32623792 y= 8. 228993532 → x= y= 55 @c 01 02 03 04 05 06 07 08 09 10 11 12 13 14 15 16 17 18 c, c 0 G gn me mp µ m s–1 m3 kg–1 s–2 m s–2 kg kg kg kg kg C Js J K–1 N A–2 F m–1 m m m–1 Wb mn mµ 1u e h k µ0 ε0 re α a0 Φ0 R∞ 56 19 20 21 22 23 24 25 26 27 28 29 30 31 32 33 34 35 36 37 38 39 40 41 42 43 44 45 46 47 48 49 50 51 52 µ µB µe µN µp µn µµ λc λc, p σ NΑ , L Vm R F RK -e/me h/2me γp KJ eV J T–1 J T–1 J T–1 J T–1 J T–1 J T–1 m m W m–2 K–4 mol–1 m3 mol–1 J mol–1 K–1 C mol–1 Ohm C kg–1 m2 s–1 s –1 T–1 Hz V–1 J K m m t AU pc M(12C) kg mol–1 Js h Eh G0 J s mp /me Mu λc, n c1 c2 Z0 kg mol–1 m W m2 mK Ω Pa α –1 57 j 15. 3 k 10 + 2 @ V0 = 15. 3 m/s Zk @c 03 k 10 t = 10 s 1 2 Ae V0 t + gt = ?m 2 643. 3325 E P T G M k m µ n p f a (Exa (Peta (Tera (Giga (Mega (kilo (milli (micro (nano (pico (femto (atto ) ) ) ) ) ) ) ) ) ) ) ) @j0 @j1 @j2 @j3 @j4 @j5 @j6 @j7 @j8 @j9 @jA @jB 10 18 10 15 10 12 10 9 10 6 10 3 10 –3 10 –6 10 –9 10 –12 10 –15 10 –18 100m × 10k = 100 @ j 6 k 10 @ j 5 = 1000. 58 5÷9=ANS ANS×9= [FIX, TAB=1] j@J101 5z9e k 9 e *1 5z9e@n k 9 e *2 @P0 0. 6 5. 0 0. 6 5. 4 *1 5. 5555555555555×10–1×9 *2 0. 6×9 59 b0 I5 @h • 0. TŒ=(4π©GM)R_ • • • j NORMAL MODE e j R= 1. 127251652 R¬ 9. L¬ 9. → e TŒ=(4π©GM)R G=z du 1. 5 → j 0. TŒ=(4π©GM)R_ NORMAL MODE 60 A×B = C × D b0 ; k; ;=; k; NORMAL MODE A˚B=C˚D_ 0. • I5 • A˚B=C˚D A=z 0. • • e • • e A˚B=C˚D B=z 0. • e A˚B=C˚D C=z 0. • • • A˚B=C˚D D=z 0. 61 @h • D= R¬ L¬ 20. 50. • @h • e • d e A˚B=C˚D A=z A˚B=C˚D C=z 2. 5 10. • @h • C= R¬ L¬ 4. [. . . ] 35∏5= 38955840. 1 2 1 133 134 • • • • •j • • • • • 135 • • • • j @o • 136 • • zALL DATA CL?z z YES¬[DEL] z z NO¬[ENTER]z e •y @o0 + j y - 137 @o S <OPTION> ƒCTRST ⁄M. CHK ¤DELETE •j 0 LCD CONTRAST [+] [-] DARK® ¬LIGHT - •+ • j@o 0 + 1 624BYTES FREE EQTN: 15 PROG: 09 • • 138 • 2 <<DELETE>> ƒEQTN ⁄PROG 0 1 y e • • j 139 01 02 SYNTAX CALCULATION 03 NESTING 04 05 LBL DUPLICATE LBL UNDEFINED 06 07 08 09 LBL OVER GOSUB STACK CAN’T RETURN MEMORY OVER 10 STORAGE FULL 11 DATA OVER BREAK! j 140 y y = f(x) x @h - ERROR 02 CALCULATION 141 • • 5 J I @ RANGE:a<b a= –1. b= 1. a: b: • j • • @h 142 y y x x y y x3 y x x2 x y =10x – 5 1 x • x x y = sin x 2 y x • y = x3 – 3x2 + x + 5 143 • yx n ex ln • • DEG: sin x, cos x, tan x RAD: sin–1x, cos–1x tan–1x, 3√x In x, log x 10 × 1010 GRAD: | x | < —– 9 (tan x : | x | = / 100 (2n–1))* > |x|=1 | x | < 1010 (tan x : | x | = / 90 (2n–1))* π | x | < —– × 1010 180 π (tan x : | x | = / — (2n–1))* 2 yx | x | < 10100 100 10–99 > = x < 10 • y > 0: –10100 < x log y < 100 • y = 0: 0 < x < 10100 • y < 0: x = n 1 (0 < l x l < 1: — = 2n–1, x = / 0)*, x –10100 < x log | y | < 100 • y > 0: –10100 < — log y < 100 (x = / 0) 1 x x __ √y • y = 0: 0 < x < 10100 • y < 0: x = 2n–1 1 (0 < | x | < 1 : — = n, x = / 0)*, –10100 < — log | y | < 100 1 x x 144 ex 10 x sinh x, cosh x, tanh x sinh–1 x cosh–1 x tanh–1 x x2 x3 __ √x x–1 n!nPr –10100 < x > = 230. 2585092 –10100 < x < 100 |x|> = 230. 2585092 | x | < 1050 50 1> = x < 10 |x|<1 | x | < 1050 | x | < 2. 15443469 × 1033 100 0> = x < 10 | x | < 10100 (x ≠ 0) 0> =n> = 69* 0> =r> =n> = 9999999999* n! 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