Sharp EL-509WM, Operation Manual

Page: 5 / 8

EL-509WM_ENGLISH_1 1 2 3 4 5 6 7 8 9 0 . ,
1 2 3 4 5 6 7 8 9 0 . ,
1 2 3 4 5 6 7 8 9 0 . ,
1 2 3 4 5 6 7 8 9 0 . ,
1 2 3 4 5 6 7 8 9 0 . ,
1 2 3 4 5 6 7 8 9 0 . ,
1
4
[]
1
3(5+2)= ª 3 ( 5 + 2 )= 21.
2
3
×
5+2= 3 * 5 + 2 = 17.
3
3
×
5+3
×
2= 3
*
5
+
3
*
2
= 21.
→
1
@[ 21.
→
2
] 17.
→
3
] 21.
→
2
[ 17.
+-*/()±E
45+285
÷
3= ª 45 + 285 / 3 = 140.
18+6
=
(
18
+
6
)/
15–8
(
15
-
8
=
3.428571429
42
×
(–5)+120= 42
*±
5
+
120
= –90.
*
1
(5
±
) *
1
(5
×
10 3 )
÷
(4
×
10 –3 )= 5
E
3
/
4
E
±
3
=
1’250’000.
34+57= 34
+
57
=
91.
45+57= 45
=
102.
68
×
25= 68
*
25
= 1’700.
68
×
40= 40
= 2’720.
(12
3
)–=
12
™
3
™
4
@•= 6.447419591
√
49 –
4
√
81 =
⁄
49
-
4
@$
81
= 4.
3 √
27 =
@#
27
=
3.
4! = 4
@!= 24.
10
P
3
= 10
@q
3
=
720.
5
C
2
= 5
@Q
2
= 10.
500
×
25%= 500
*
25
@%
125.
8
3
= 8
÷=
512.
120
÷
400=?% 120
/
400
@% 30.
CALCULATION EXAMPLES
CONTOH-CONTOH PENGHITUNGAN
CÁC VÍ DU PHÉP TÍNH
EL-509WM
EL-509WS
79–59= 79
-
59
= 20.
56–59= 56
= –3.
56
÷
8= 56
/
8
=
7.
92
÷
8= 92
=
11.5
500+(500
×
25%)= 500
+
25
@%
625.
400–(400
×
30%)= 400
-
30
@% 280.
π
2
π
2
θ
= sin
–1
x
,
θ
= tan
–1
x
θ
= cos –1 x
DEG –90
≤ θ ≤
90 0
≤ θ ≤
180
RAD – —
≤ θ ≤
— 0
≤ θ ≤ π
GRAD –100
≤ θ ≤
100 0
≤ θ ≤
200
•
•
•
•
g
90
°→
[rad]
ª
90
@g
1.570796327
→
[g]
@g
100.
→
[
°
]
@g
90.
sin
–1
0.8 = [
°
]
@S
0.8
=
53.13010235
→
[rad]
@g
0.927295218
→
[g]
@g
59.03344706
→
[
°
]
@g
53.13010235
KRO;:?
ª
8
*
2
OM
16.
24
÷
(8
×
2)= 24
/KM=
1.5
(8
×
2)
×
5=
KM*
5
=
80.
ª 56 OA 56.
B=68
A=56
68 OB 68.
A
÷
2+B
×
4= KA/ 2 +
KB* 4 = 300.
ªOM 0.
$150
×
3:M
1
150
*
3
; 450.
+)$250:M
2
=M
1
+250 250
; 250.
–)M
2
×
5%
R M *
5
@ % 35.
M
@:RM 665.
$1= ¥110 110
OY
110.
¥26,510=$? 26510
/RY=
241.
$2,750=¥? 2750
*RY=
302’500.
r = 3cm 3
OY 3.
π
r
2
= ?
VKYL=
(r
→
Y)
28.27433388
24
/(
4
+
6
)
24 = 2.4...(A)
=
2.4 4+6
3
*K?+
60
/
3
×
(A)+60
÷
(A)=
K?=
32.2
\|
ª
3
\
1
\
2
+
4
\
3
=
4
l
5
l
6 *
→
[a.xxx]
\
4.833333333
→
[d/c]
@|
29
l
6
@¡ 2 \ 3
= 4.641588834
(
2
™
3
)\
(
3
™
4
)=
12
l
23
1
2 4
3
3– + – = [a–]
b
c
10 =
2
3
7
\
5
™
5
=
16807
l
3125
1
\
8
™
1
\
3
1
o
2
o
3
\
2
=
1
l
2
⁄
64
\
225
=
ª
7
O A
8
l
15
8
l
81
– =
64
225
– =
2
3
3
4
(
–
)
=
7
5
5
1.2
\
2.3
=
=
1
E
3
\
2
E
3
=
=
1.2
2.3
(
–
–
)
=
1
8
1
3
êûîìíãâ†ä
àá
DEC(25)
→
BIN
ª@í
25
@ê
11001
b
HEX(1AC) @ì 1AC
→
BIN @ê 110101100
b
→
PEN @û 3203
P
→
OCT @î 654
0
→
DEC @í 428.
BIN(1010–100)
@ê(
1010
-
100
)
×
11 =
*
11
=
10010
b
BIN(111)
→
NEG ã 111 = 1111111001
b
HEX(1FF)+
@ì
1FF
@î+
OCT(512)= 512
=
1511
0
HEX(?)
@ì
349
H
2FEC–
ªOM@ì
2FEC
-
2C9E=(A) 2C9E
; 34E
H
+)2000– 2000
-
1901=(B) 1901
; 6FF
H
(C)
RM A4d
H
1011 AND
ª@ê
1011
†
101 = (BIN) 101
=
1
b
5A OR C3 = (HEX)
@ì
5A
ä
C3
= db
H
NOT 10110 =
@êâ
10110
=
1111101001
b
(BIN)
24 XOR 4 = (OCT)
@î
24
à
4
= 20
0
B3 XNOR
@ì
B3
á
2D = (HEX) 2D
=
FFFFFFFF61
H
→
DEC
@í
–159.
o_
12
°
39’18.05”
ª
12
o
39
o
18.05
→
[10]
@_
12.65501389
123.678 123.678 @_ 123
°
40’40.8”
→
[60]
3h 3
o
30
o
45
+
6
o
6h45m36s = [60] 45
o
36
=
10
°
16’21”
3h45m – 3
A = 7
o
45
-
1.69
=
1.69h = [60]
@_
2
°
3’36”
1234
°
56’12” +
0
°
0’34.567” = [60] 0 o 0 o 34.567 =
1234 o 56 o 12 +
1234
°
56’47”
sin62
°
12’24” = [10] s 62 o 12 o 24
= 0.884635235
{},≠
ª
6
@,
4
@{
[
r ] 7.211102551
@≠
[
θ
]
33.69006753
@≠
[
r ] 7.211102551
14
@,
36
@}
[ x ] 11.32623792
@≠
[ y ] 8.228993532
@≠
[ x ] 11.32623792






→
x = 6 r =
y = 4
θ
= [
°
]






→
r = 14 x =
θ
= 36[
°
] y =
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
R©
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
yx
•
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
Julat dinamik
Gißi hÂn Ò∂ng
Fungsi
H‡m s”
PEN : 2222222223
≤
x
≤
4444444444
0
≤
x
≤
2222222221
PEN : 2222222223
≤
x
≤
4444444444
0
≤
x
≤
2222222222
BIN : 1000000000
≤
x
≤
1111111111
0
≤
x
≤
111111111
NOT
OCT : 4000000000
≤
x
≤
7777777777
0
≤
x
≤
3777777777
HEX : FDABF41C01
≤
x
≤
FFFFFFFFFF
0
≤
x
≤
2540BE3FE
BIN : 1000000001
≤
x
≤
1111111111
0
≤
x
≤
111111111
NEG
OCT : 4000000001
≤
x
≤
7777777777
0
≤
x
≤
3777777777
HEX : FDABF41C01
≤
x
≤
FFFFFFFFFF
0
≤
x
≤
2540BE3FF
k&~£pnzw^
¢PZWvrab©
xy≠ƒ«»√
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.
R£
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
R£
8.541216597
R¢
15.67223812
x =3
→
y ’=? 3
@y
6.528394256
y =46
→
x ’=? 46
@x
24.61590706
@ƒ
60
@√)=
0.102012
@»
0.5
±)=
0.691463
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
=
* n, r: integer / / integer / s” nguyÍn
1
l
2
=
1
×
10
3
2
×
10
3
4 \K A = 4
l
7 =
4
A
0
°
31’1.5”
=
1
°
2’3”
2
1.25
+
2
\
5
= 1.65
7.
\ 1
l
13
l
20
1.65
ª
1.65
=
1.65
→
[a–]
\
1
l
13
l
20
→
[d/c]
@|
33
l
20
→
[a.xxx]
\
1.65
*
4
l
5
l
6 =4—
5
6
1.25 + – = [a.xxx]
2
5
→
[a–]
b
c
b
c
j”
5
÷
9=ANS
ª”01
ANS
×
9= 5
/
9
=
0.6
[FIX,TAB=1]
*
9
=
* 1 5.0
5
/
9
=@j
0.6
*
9
=
* 2 5.4
”3
* 1 5.5555555555555
×
10 –1
×
9
*
2
0.6
×
9
X2 =
N2 =
X3 =
• • • •
1
7 1
6
5
7
π
4
sutSUTVGh
HIle¡•L÷⁄
™$#!qQ%
sin60[
°
]= ªs 60 = 0.866025403
Gu (V/
4
cos–[rad]=
)=
0.707106781
tan
–1
1=[g] G@T 1 = 50.
G
(cosh 1.5 +
ª(hu
1.5
+h
sinh 1.5)
2
=
s
1.5
)L=
20.08553692
@Ht( 5
tanh
–1
– =
/
7
)= 0.895879734
ln 20 =
I
20
=
2.995732274
log 50 = l 50 = 1.698970004
e
3
=
@e
3
=
20.08553692
10
1.7
= @¡ 1.7 = 50.11872336
– + – =
6
@•+
7
@
•=
0.309523809
8
–2
– 3
4
×
5
2
= 8
™ ±
2
-
3
™
4
*
5
L=
–2’024.984375
• • • •
6+4=ANS
ª
6
+
4
=
10.
ANS+5 + 5 = 15.
8
×
2=ANS 8
*
2
=
16.
ANS
2
L=
256.
44+37=ANS 44 + 37 = 81.
√
ANS=
⁄= 9.
x = 60
→
P(t) ?
t = –0.5
→
R(t) ?
t = ––––
x – x
σ
x
Standardization conversion formula
Rumus penukaran pemiawaian
CÙng thŸc biân «∞i chuƒn hÛa
m
(2-VLE)
m20
2
x
+ 3
y
= 4 2 ® 3 ® 4 ®
5
x
+ 6
y
= 7 5 ® 6 ® 7
x
= ? ® [
x
] –1.
y
= ? ® [
y
] 2.
det(D) = ?
®
[det(D)]
–3.
m
(3-VLE)
m21
x + y – z = 9 1
®
1
®
1
±®
9
®
6 x + 6 y – z = 17 6
®
6
®
1
±®
17
®
14 x – 7 y + 2 z = 42 14
®
7
±®
2
®
42
x = ?
®
[ x ] 3.238095238
y = ?
®
[ y ] –1.638095238
z = ?
®
[ z ] –7.4
det(D) = ?
®
[det(D)] 105.
m
(QUAD, CUBIC)
m22
3 x 2 + 4 x – 95 = 0 3
®
4
®±
95
x
1 = ?
®
5.
x
2 = ? ® –6.333333333
@® 5.
m23
5 x 3 + 4 x 2 + 3 x + 7 = 0 5
®
4
®
3
®
7
x 1 = ?
®
–1.233600307
i
x 2 = ?
®
0.216800153
i
@≠
+ 1.043018296
i
x 3 = ?
®
0.216800153
i
@≠
–
1.043018296
i






→
DEC DEC : |
x
|
≤
9999999999
→
BIN BIN : 1000000000
≤
x
≤
1111111111
→
PEN
→
OCT
0
≤
x
≤
111111111
PEN : 2222222223
≤
x
≤
4444444444
0
≤
x
≤
2222222222
→
HEX
OCT : 4000000000
≤
x
≤
7777777777 AND
0
≤
x
≤
3777777777
OR
HEX : FDABF41C01
≤
x
≤
FFFFFFFFFF XOR
0
≤
x
≤
2540BE3FF XNOR
0
≤
r
≤
n
≤
9999999999*
0
≤
r
≤
69
n
C
r
—– < 10 100
↔
DEG, D
°
M’S 0
°
0’0.00001”
≤
|
x
| < 10000
°
x
,
y
→
r
,
θ
√ x
2 + y 2
< 10 100
0
≤
r < 10
100
r ,
θ →
x , y
DEG: |
θ
| < 10
10
RAD: |
θ
| < —–
×
10
10
GRAD : |
θ
| < ––
×
10
10
DEG
→
RAD, GRAD
→
DEG: | x | < 10 100
DRG
|
RAD
→
GRAD: | x | < –
×
10 98
n!
(n-r)!
π
180
10
9
π
2
• • • •
• • • •
a
1
x + b
1
y = c
1
a
2
x + b
2
y = c
2
a
1
b
1
a
2
b
2
D =
a
1
x + b
1
y + c
1
z = d
1
a
2
x + b
2
y + c
2
z = d
2
a
3
x + b
3
y + c
3
z = d
3
a
1
b
1
c
1
a
2
b
2
c
2
a
3
b
3
c
3
D =
This equipment complies with the requirements of Directive
89/336/EEC as amended by 93/68/EEC.
Dieses Gerät entspricht den Anforderungen der EG-Richtlinie
89/336/EWG mit Änderung 93/68/EWG.
Ce matériel répond aux exigences contenues dans la directive
89/336/CEE modifiée par la directive 93/68/CEE.
Dit apparaat voldoet aan de eisen van de richtlijn 89/336/EEG,
gewijzigd door 93/68/EEG.
Dette udstyr overholder kravene i direktiv nr. 89/336/EEC med tillæg
nr. 93/68/EEC.
Quest’ apparecchio è conforme ai requisiti della direttiva
89/336/EEC come emendata dalla direttiva 93/68/EEC.
89/336/,
93/68/.
Este equipamento obedece às exigências da directiva 89/336/CEE na
sua versão corrigida pela directiva 93/68/CEE.
Este aparato satisface las exigencias de la Directiva 89/336/CEE
modificada por medio de la 93/68/CEE.
Denna utrustning uppfyller kraven enligt riktlinjen 89/336/EEC så
som kompletteras av 93/68/EEC.
Dette produktet oppfyller betingelsene i direktivet 89/336/EEC i
endringen 93/68/EEC.
Tämä laite täyttää direktiivin 89/336/EEC vaatimukset, jota on
muutettu direktiivillä 93/68/EEC.
чÌÌÓ ÛÒÚÓÈÒÚ‚Ó ÒÓÓÚ‚ÂÚÒÚ‚ÛÂÚ Ú·ӂ‡ÌËflÏ ‰ËÂÍÚË‚˚
89/336/EEC Ò Û˜ÂÚÓÏ ÔÓÔ‡‚ÓÍ 93/68/EEC.
Ez a készülék megfelel a 89/336/EGK sz. EK-irányelvben és annak
93/68/EGK sz. módosításában foglalt követelményeknek.
Tento p fi ístroj vyhovuje poÏadavkÛm smûrnice 89/336/EEC v platném
znûní 93/68/EEC.
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