Sharp EL-531 EL-509 / EL-531 Operation Manual - Page 7

Sharp EL-531 Manual

Page 7 highlights

j" 5÷9=ANS ANS×9= ª"00"1 1 5 / 9 = 0.6 x = Σx n [FIX,TAB=1] * 9 =*1 5 / 9 =@j 5.0 Σx2 - nx2 0.6 sx = n - 1 * 9 =*2 "03 5.4 Σy y= n *1 5.5555555555555×10-1×9 *2 0.6×9 Σy2 - ny2 sy = n - 1 σx = Σx2 - nx2 n Σx = x1 + x2 + ··· + xn Σx2 = x12 + x22 + ··· + xn2 σy = Σy2 - ny2 n Σxy = x1y1 + x2y2 + ··· + xnyn Σy = y1 + y2 + ··· + yn Σy2 = y12 + y22 + ··· + yn2 k&~£pnzw^ ¢PZWvrab© xy≠ DATA 95 80 80 75 75 75 50 x= σx= n= Σx= Σx2= sx= sx2= (- 95sx-x) ×10+50= m10 0. 95 k 1. 80 k 2. k 3. 75 & 3 k 4. 50 k 5. R~ Rp Rn Rz Rw R£ L= 75.71428571 12.37179148 7. 530. 41'200. 13.3630621 178.5714286 ( 95 -K~) /K£ * 10 + 50 = 64.43210706 xy 25 25 12 24 21 40 21 40 21 40 15 25 m11 2 & 5 k k 12 & 24 k 21 & 40 & 3 k 15 & 25 k Ra Rb Rr R£ R¢ 0. 1. 2. 3. 4. 5. 1.050261097 1.826044386 0.995176343 8.541216597 15.67223812 x=3 → y'=? y=46 → x'=? 3 @y 46 @x 6.528394256 24.61590706 xy 12 41 8 13 52 23 200 15 71 m12 12 & 41 k 8 & 13 k 5 & 2 k 23 & 200 k 15 & 71 k Ra Rb R© 0. 1. 2. 3. 4. 5. 5.357506761 -3.120289663 0.503334057 x=10→y'=? y=22→x'=? 10 @y 22 @x @≠ @≠ 24.4880159 9.63201409 -3.432772026 9.63201409 k[] DATA 30 40 40 50 ↓ DATA 30 45 45 45 60 m10 30 k 40 & 2 k 50 k ]]] 45 & 3 k ] ] 60 k 0. 1. 2. 3. X2 = 45. N2 = 3. X3 = 60. Function Funktion Fonction Función Função Funzioni Functie Függvény Funkce Funktion Funktio Funktion Dynamic range zulässiger Bereich Plage dynamique Rango dinámico Gama dinâmica Campi dinamici Rekencapaciteit Megengedett számítási tartomány Dynamický rozsah Definitionsområde Dynaaminen ala Dynamikområde Fungsi Fungsi Julat dinamik Kisaran dinamis sin x, cos x, tan x sin-1x, cos-1x tan-1x, 3¿x In x, log x yx x¿y ex 10x DEG: RAD: GRAD: | x | < 1010 (tan x : | x | ≠ 90 (2n-1))* | x 1010 180 (tan x : | x | ≠ - π (2n-1))* | x | < -10- × 1010 2 9 (tan x : | x | ≠ 100 (2n-1))* | x | ≤ 1 | x | < 10100 10-99 ≤ x < 10100 • y > 0: • y = 0: • y < 0: -10100 < x log y < 100 0 < x < 10100 x = n (0 < | x | < 1: 1-x = 2n-1, x ≠ 0)*, -10100 < x log | y | < 100 • y > 0: • y = 0: • y < 0: -10100 < -1x log y < 100 (x ≠ 0) 0 < x < 10100 x = 2n-1 (0 < | x | < 1 : -1x = n, x ≠ 0)*, -10100 < 1-x log | y | < 100 -10100 < x ≤ 230.2585092 -10100 < x < 100 sinh x, cosh x, tanh x sinh-1 x cosh-1 x tanh-1 x x2 | x | ≤ 230.2585092 | x | < 1050 1 ≤ x < 1050 | x | < 1 | x | < 1050 x3 | x | < 2.15443469 ×1033 ¿x 0 ≤ x < 10100 x-1 | x | < 10100 (x ≠ 0) n! 0 ≤ n ≤ 69* 0 ≤ r ≤ n ≤ 9999999999* nPr -n!- < 10100 (n-r)!

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m12
0.
12
&
41
k
1.
8
&
13
k
2.
5
&
2
k
3.
23
&
200
k
4.
15
&
71
k
5.
Ra
5.357506761
Rb
–3.120289663
0.503334057
x
=10
y’
=?
10
@y
24.4880159
y
=22
x’
=?
22
@x
9.63201409
@≠
–3.432772026
@≠
9.63201409
x
y
12
41
8
13
5
2
23 200
15
71
k[]
30
m10
k
1.
0.
40
&
2
k
2.
50
k
3.
]]]
45
&
3
k
45.
]
]
60
k
3.
60.
DATA
30
40
40
50
DATA
30
45
45
45
60
Σ
x
=
x
1
+
x
2
+ ··· +
x
n
Σ
x
2
=
x
1
2
+
x
2
2
+ ··· +
x
n
2
x =
Σ
x
n
Σ
xy
=
x
1
y
1
+
x
2
y
2
+ ··· +
x
n
y
n
Σ
y
=
y
1
+
y
2
+ ··· +
y
n
Σ
y
2
=
y
1
2
+
y
2
2
+ ··· +
y
n
2
y
=
Σ
y
n
σ
y
=
Σ
y
2
– ny
2
n
sy
=
Σ
y
2
– ny
2
n –
1
sx
=
Σ
x
2
– nx
2
n –
1
σ
x
=
Σ
x
2
– nx
2
n
DEG:
|
x
| < 10
10
(tan
x
: |
x
|
90 (2n–1))*
sin
x
, cos
x
,
RAD:
|
x
| < –––
×
10
10
tan
x
(tan
x
: |
x
|
– (2n–1))*
GRAD:
|
x
| < —–
×
10
10
(tan
x
: |
x
|
100 (2n–1))*
sin
–1
x
,
cos
–1
x
|
x
|
1
tan
–1
x
,
3
¿
x
|
x
| < 10
100
In
x
,
log
x
10
–99
x
< 10
100
y
> 0:
–10
100
<
x
log
y
< 100
y
x
y
= 0:
0 <
x
< 10
100
y
< 0:
x
= n
(0 < |
x
| < 1: – = 2n–1,
x
0)*,
–10
100
<
x
log |
y
| < 100
y
> 0:
–10
100
< – log
y
< 100 (
x
0)
x
¿
y
y
= 0:
0 <
x
< 10
100
y
< 0:
x
= 2n–1
(0 < |
x
| < 1 : – = n,
x
0)*,
–10
100
< – log |
y
| < 100
e
x
–10
100
<
x
230.2585092
10
x
–10
100
<
x
< 100
sinh
x
,
cosh
x
,
|
x
|
230.2585092
tanh
x
sinh
–1
x
|
x
| < 10
50
cosh
–1
x
1
x
< 10
50
tanh
–1
x
|
x
| < 1
x
x
2
3
|
x
| < 10
50
33
|
x
| < 2.15443469
×
10
¿
x
0
x
< 10
100
x
–1
|
x
| < 10
100
(
x
0)
n!
0
n
69*
0
r
n
9999999999*
n
P
r
—– < 10
100
π
180
10
9
π
2
1
x
1
x
1
x
1
x
n!
(n-r)!
Function
Dynamic range
Funktion
zulässiger Bereich
Fonction
Plage dynamique
Función
Rango dinámico
Funzioni
Campi dinamici
Functie
Rekencapaciteit
Funkce
Função
Gama dinâmica
Funktion
Definitionsområde
Julat dinamik
Kisaran dinamis
Funktion
Funktio
Dynaaminen ala
îÛÌ͈Ëfl
Fungsi
Fungsi
Megengedett számítási tartomány
Dynamický rozsah
Függvény
k&~£pnzw^
¢PZWvrab©
xy≠
m10
0.
95
k
1.
80
k
2.
k
3.
75
&
3
k
4.
50
k
5.
R~
75.71428571
Rp
12.37179148
Rz
530.
Rw
41’200.
13.3630621
L=
178.5714286
64.43210706
m11
0.
2
&
5
k
1.
k
2.
12
&
24
k
3.
21
&
40
&
3
k
4.
15
&
25
k
5.
Ra
1.050261097
Rb
1.826044386
Rr
0.995176343
8.541216597
15.67223812
x
=3
y
’=?
3
@y
6.528394256
y
=46
x
’=?
46
@x
24.61590706
DATA
95
80
80
75
75
75
50
x
=
σ
x
=
Rn
7.
n
=
Σ
x
=
Σ
x
2
=
sx
=
sx
2
=
x
y
2
5
2
5
12
24
21
40
21
40
21
40
15
25
×
10+50=
(95–
x
)
sx
(
95
-K~)
/K£
*
10
+
50
=
j”
5
÷
9=ANS
ª”00”1
1
ANS
×
9=
5
/
9
=
0.6
[FIX,TAB=1]
*
9
=
*
1
5.0
5
/
9
=@j
0.6
*
9
=
*
2
5.4
”03
*
1
5.5555555555555
×
10
–1
×
9
*
2
0.6
×
9
X2 =
N2 =
X3 =
Dynamikområde
ÑË̇Ï˘ÂÒÍËÈ ‰Ë‡Ô‡ÁÓÌ