ユーザーズガイド SHARP EL-5060F

[. . . ] 1ı3πRŒH_ • • @G I 1ı3πRŒH H=z 0. • • e 1ı3πRŒH R=z 8. • • • 19 • e • 1ı3πRŒH= 670. 2064328 e 1ı3πRŒH H=8_ • e 1ı3πRŒH R=z 8. e 1ı3πRŒH= 678. 5840132 @h • • 20 h r V= 1 2 πr h 3 j x ;< 0. AnsÒV 678. 5840132 AnsÒV 678. 5840132 V=1ı3πRŒH_ ; ;= e ;= m I5 V=1ı3πRŒH H=z 8. • d e V=1ı3πRŒH V=z678. 5840132 • uu V=1ı3πRŒH H=z 8. 21 • @h •@h • • → → H= 10. 125 R¬ 678. 5840132 L¬ 678. 5840132 22 *2 A~Z, θ *1 STAT*4 ANS*3 STAT VAR*5 j @P0 @P1y @P2y @P3y RESET : × × × × ×: × × × × × × × × × × × × ×*6 × × *1 *2 *3 *4 *5 n x ¯ sx σ x Σ x Σ x 2 y ¯ sy σ y Σ y Σ y 2 Σ xy a b c, r 6 * • j x @P • 0 <M-CLR> ƒDISP ⁄MEMORY ¤STAT ‹RESET • • • 23 • 1y • y 2 3y • lrud j NORMAL MODE 0. 123459= 123459. • @l @r • • @O • 24 • • @O y • @g • • @P1y @g 3(5+2)= 3×5+2= 3×5+3×2= j ( + )e k + e k + k e @g 17. 3(5+2) • @J • j <SET UP> ƒDRG ⁄FSE ¤--- • DEG(°) • RAD (rad) • GRAD (g) :@J00 :@J01 :@J02 • @J10 • @J11 @J12 26 • • • x x 100000÷3= → → → → 3÷1000= → → j@J13 100000 z 3 e @J102 @J113 @J122 @J13 j 3 z 1000 e @J14 @J13 33333. 33333 33333. 33 3. 33˚10 04 03 33. 33˚10 33333. 33333 0. 003 -03 3. ˚10 0. 003 θ NORMAL MODE ; 0. 27 @a ; x θ j x ; •x 0. [. . . ] 1. 25E–5ÒA¡ 0. 0000125 e @v0e • • e 0. 0000125 A1= 0. 0000125 • r • @P1y • 29 1 — – 1000A A1 j k • NORMAL MODE 0. 1ı_ @v 0; e ¬ƒA¡ ‹ ⁄ › ¤ fi fl ‡ ° • • k k 0. 1ıA¡-1000A= 74000. e x 3 2π ) (S = (V = 5S) h=5 r=3 j A@se • • j ;<e 0. 5Ans= 141. 3716694 • 30 @P1y $150×3:Ma +)$250:Mb=Ma+250 –)Mb×5% M jxM 150 k 3 m 250 m t Mk 5@ % @MtM 0. 665. •m @M ANS M A~L, N~Z, θ *1 *1 *1 • • →r θ →xy θ r θ x y •; t 31 j • • zALL DATA CL?z z YES¬[DEL] z z NO¬[ENTER]z y • • • z ALL DATA z z CLEARED!z z z NORMAL MODE 0. y e • •@P3y 32 b0 • • j @P 0 45+285÷3= 18+6 = 15–8 42×(–5)+120= (5×10 )÷(4×10 )= 3 –3 j 45 + 285 z 3 e ( 18 + 6 ) z ( 15 - 8 ) e 140. 3. 428571429 –90. 42 k S 5 + 120 e 5` 3z 4` S 3e 1250000. 33 34+57= 45+57= 68×25= 68×40= 34 + 57 e 45 e 91. 2720. 68 k 25 e 40 e • • ∆ sin60 [°]= π cos — [rad]= 4 tan 1 [g]= –1 j v 60 e @J01$ @ s k 4e @J02@y1 e @P0 0. 866025403 0. 707106781 50. • θ = sin–1 x, θ= tan–1 x DEG RAD GRAD 2 = =2 <100 < θ= –100 = < θ = < 90 –90 = π π – —< θ <— θ = cos–1 x < 180 <θ = 0= < θ= <π 0= <θ= < 200 0= 34 (cosh 1. 5 + sinh 1. 5)2 = 5 tanh–1— = 7 ln 20 = log 50 = e = 10 1. 7 3 j ( H $ 1. 5 + H v 1. 5 ) A e @>t(5 z 7) e i 20 e l 50 e @ " 3e 20. 08553692 0. 895879734 2. 995732274 1. 698970004 20. 08553692 50. 11872336 0. 309523809 -2024. 984375 6. 447419591 512. 24. 720. = @ Y 1. 7 e 6 @ Z + 7@ Ze 1 1 —+—= 6 7 8–2 – 34 × 52 = 1 8m S 2- 3m 4k 5A e 12 m 3 m 4 @Ze 81 e 4= (123)— 8 = 49 – 3 4 3 81 = @ * 49 - 4 @ D 81 e @ q 27 e 27 = 4!= 10 5 4@ B e 10 @ e 3 e 5@ c 2e 500 k 25 @ % 120 z 400 @ % 500 + 25 @ % 400 - 30 @ % P3 = C2 = 10. 280. 500×25%= 120 ÷ 400=?% 500+(500×25%)= 400–(400×30%)= 35 I <MATH MENU-1> ƒabs ⁄ipart ¤int ‹fpart • du → <MATH MENU-2> d ›ÒRAND fiSOLVE flΩsec ‡Ωmin I0S 7e abs–7= 7. I1S 7. 94 e ipart–7. 94= –7. I2S 7. 94 e int–7. 94= –8. I3S 7. 94 e fpart–7. 94= –0. 94 ⇒ 0. 001 I 4 0. 001ÒRAND 0. 001 0I4 @w0 e random= 0. 232 36 5: SOLVE I 5 6: Ωsec 24 [ I 6 24∂Ωsec 86400. 7: Ωmin 0[0[ 1500 I 7 0∂0∂1500Ωmin 25. 37 • • • • • dx 1 S=—h{ f (a)+4{ f (a+h)+ f (a+3h)+······+ f (a+(N–1)h)} 3 +2{ f (a+2h)+ f (a+4h)+······+ f (a+(N–2)h)}+f(b)} b–a h= —— N N=2n a <x <b = = f (x+ ––)– f (x – ––) 2 2 f’(x) =———————— dx dx dx b0 @3 e dx e 38 • • j e @h d/dx (x4–0. 5x3+6x2) j ; X* m 4 - 0. 5 ;X1+6; XA@3 2ee X^4-0. 5X„+6XŒ X=z 0. 3. 30 45 45 45 60 ddd 45 _ 3_ d 60 _ X= ¤ X= 45. 60. 64 y = a + bx y = a • ebx y = a + b • ln x y = a • xb 1 y=a+b— x y = a + bx + cx2 • • • • x x=Σ n Σ x = x1 + x2 + ··· + xn σx = Σ x2 – nx2 n Σ x2 = x12 + x22 + ··· + xn2 sx = Σ x2 – nx2 n–1 y= Σy n σy = Σ y2 – ny2 n Σ y = y1 + y2 + ··· + yn sy = Σ y2 – ny2 n–1 Σ xy = x1y1 + x2y2 + ··· + xnyn Σ y2 = y12 + y22 + ··· + yn2 65 • • – x t = xσ– x 66 @P2y b10 Stat 0 [SD] 0. 95 80 80 75 75 75 50 – x= σx = n= Σx = Σx 2 = sx = sx2 = (95–– x) ×10+50= sx 95 _ 80 _ _ 75 , 3 _ DATA DATA DATA DATA SET= SET= SET= SET= 1. 4. 50 _ I01e I03e I00e I04e I05e I02e Ae ( 95 - I 0 1 ) z I 0 2 k 10 + 50 e I 1 1 60 I 1 0 )e I13S0 . 5) e DATA SET= 5. ˛= 75. 71428571 σ≈= 12. 37179148 n= 7. sx= 13. 3630621 178. 5714286 64. 43210706 x = 60 → P(t) ?t = –0. 5 → R(t) ? 0. 102012 0. 691463 67 @P2y x 2 2 12 21 21 21 15 a= b= r= sx = sy = x=3 → y'=?y 5 5 24 40 40 40 25 b11 2, 5_ _ 12 , 24 _ 21 , 40 , 3 _ Stat 1 [LINE] 0. DATA DATA DATA DATA SET= SET= SET= SET= 1. 4. 15 , 25 _ I20e I21e I23e I02e I07e 3I25 46 I 2 4 @P2y DATA SET= 5. a= 1. 050261097 b= 1. 826044386 r = 0. 995176343 sx =8. 541216597 sy =15. 67223812 6. 528394256 24. 61590706 x 12 8 5 23 15 a= b= c= y 41 13 2 200 71 b12 12 , 41 _ 8 , 13 _ 5, 2_ 23 , 200 _ 15 , 71 _ I20e I21e I22e 10 I 2 5 22 I 2 4 Stat 2 [QUAD] 0. DATA DATA DATA DATA DATA SET= SET= SET= SET= SET= 1. 5. a= 5. 357506761 b=-3. 120289663 c= 0. 503334057 x=10 → y' =?y=22 → x' =? 24. 4880159 ≈¡ : 9. 63201409 ≈™ :-3. 432772026 68 b30 a1x + b1y = c1 a2x + b2y = c2 b31 a1x + b1y + c1z = d1 a2x + b2y + c2z = d2 a3x + b3y + c3z = d3 D = a1 b1 a2 b2 D = a1 b1 c1 a2 b2 c2 a3 b3 c3 • • • 2x+3y = 4 5x+6y = 7 x=? [. . . ] y=22 → x' =? 24. 4880159 ≈¡ : 9. 63201409 ≈™ :-3. 432772026 68 b30 a1x + b1y = c1 a2x + b2y = c2 b31 a1x + b1y + c1z = d1 a2x + b2y + c2z = d2 a3x + b3y + c3z = d3 D = a1 b1 a2 b2 D = a1 b1 c1 a2 b2 c2 a3 b3 c3 • • • 2x+3y = 4 5x+6y = 7 x=?b30 Ò a⁄z b⁄ c⁄ e 0. 89))= 5. 807644175 -(l z ) 4. 8-(log0. 0003 ©0. 4)= 13. 60719686 112 59, 800 15, 800 3, 980 780 10 27 52 108 b10 , _ _ , _ _ • I04e • Σx , , DATA SET= 3. 780, 108DATA DATA SET= 4. DATA SET= 4. [. . . ]