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ENGLISH
CALCULATION EXAMPLES
EXEMPLES DE CALCUL
ANWENDUNGSBEISPIELE
EJEMPLOS DE CÁLCULO
ESEMPI DI CALCOLO
RÄKNEEXEMPEL
LASKENTAESIMERKKEJÄ
EL-W531TG
EL-W531TH
EL-W535XG
J (FSE)
1
÷ 3 =
100000
j 100000 z 3
[NORM1]
= U U
33'333.33333
→
[FIX: TAB 2] 33'333.33
J 1 0 2
→
[SCI: SIG 2]
J 1 1 2 3.3b04
→
[ENG: TAB 2] J 1 2 2 33.33b03
→
[NORM1]
J 1 3 33'333.33333
J (EDITOR)
2
→
[APPROX.]
j J 2 0 1 0.
÷ 2 =
1 1 z 2 = 0 . 5
→ [
]
EXACT(a/b,r,p) J 2 0 0 0.
1

÷
1 2 =
1 z 2 =
2
J (RECURRING DECIMAL)
3
→
[ON]
j J 5 1 0.
116

÷
611 495 = z 1
611 495 =
495
611

U
495
U 1.234
U 1.234343434
116 
U 1
495
o
z 1.2(34)
611 495 =
U 1.234343434
U 1m116m495
U 611m495
U 1.2(34)
→
[OFF] j J 5 0 0.
4 U
2 3
j 2 W 5 r
 +  =
5 4
+ W 3 r 4
 3
1
=
20
 23
U
20
U 1.15
3

U 1
20
× P 5 =
P 3 * 3 r k * 5
H 15
=
U
3.872983346
Q
 2
sin 45 =
v 45 =
2
U 0.707106781
DATA b 1 1 e
2 H 5 H 2
x y
12 H 24 e 21 H 40 H 3 e
15 H 25 e
2 5
2 5
X Y FRQ
12 24
3 21 4 3
4 15 25 1
21 40
5
21 40
21 40
15 25
Stat 1[a+bx]
_
0.
1.050261097
; 8
1.826044386
1
0.995176343
j ; =
654'836.
8 0 =
5.
d d
=
40.
d d
d
x = =
3 → y ´ ? y ´
j 3 @ U 3 6.528394256
y = =
x x
46 → ´ ? ´
46 @ V 46 24.61590706
DATA
b 1 2 12 H 41 e
x y
8 H 13 e 5 H 2 e
H e H e
23 200 15 71
12 41
8 13
X Y FRQ
5 2
4 23 2 1
5 15 71 1
23 200 6
15 71
2 ]
Stat 2[a+bx+cx
_
0.
5.357506761
; 8
-3.120289663
1
0.503334057
d
0.99994896
x = =
y y
10 → ´ ? j ´
10 @ U 10 24.4880159
x
22 ´
y = =
22 → x
´ ? 1: 9.63201409
22 @ V
2: 3.432772026
-
22 ; 8
x
22 ´
2
5 5
3.432772026
-
22
–
x  x - nx
S S 2 2
–
x = sx = 
n
n
–
x - nx
S 2 2
sx = 
n -
1
–
y y 2 - ny 2
S S
–
y = sy =
 
n n
–
y 2 - ny 2
S
sy = 
n -
1
b (TABLE)
23
+ 1
x b 2 ;
2
X A +
1 e e
X_Start: -2
S e
2
X_Step: 1
e
1
-2.
d d d
d
2.
+ 1
x
2 b 2 ;
X A +
1 e
x + 5
; X +
5 e
1 2 6
X_Start: 1
1 e 2 5 7
3 1 8
X_Step: 1
1 e
1.
5 u d
@ Z 0.
+
3(5 2) = 21.
1 3 ( 5 + 2 ) =
× +
2 3 5 2 = 17.
3 k 5 + 2 =
+ ×
3 (5 3) 2 = 16.
( 5 + 3) k 2 =
→
1 21.
@ u
→
2 17.
d
→
1 21.
u
→
3 16.
@ d
6 + & k z ( ) S `
j 45 + 285 z 3
45 + 285 ÷ 3 =
=
140.
+
18 6
 = ( 18 + 6 ) z
3
- 
15 8
(15 & 8 = 3
7
42 k S 5 + 120
× - +
42 5 120 =
=
- 90.
× 3 ÷ × -3
(5 10 ) (4 10 ) =
5 ` 3 z 4
` S 3 =
1'250'000.
7
+ =
34 57 91.
34 + 57 =
45 + 57 =
45 = 102.
68 × 25 =
68 k 25 = 1'700.
68 × 40 =
40 = 2'720.
8 < >
6789=
j 6789 = 6'789.
; > 6.789b03
0.006789b06
; >
; < ; < 6789.b00
; < 6789000.b-03
9 v $ t w ^ y s H >
i l O " V Y Z A 1
m * D q B e c a W
j J 0 0 Q 3

sin 60 [°] =
v 60 = 2
U 0.866025403
p 
J 0 1 Q
=  2
cos [rad]
4
$ s W 4 =
2
0.707106781
U
-
1 =
tan 1 [g]
J 0 2
@ y 1 =
50.
J 0 0
(cosh 1.5 + sinh 1.5) 2 = j ( H $
.
1 5 + H v
.
1 5 ) A =
20.08553692
5
 = @ > t (
tanh -1
7
5 z 7 ) =
0.895879734
=
ln 20
i 20 = 2.995732274
=
log 50
l 50 = 1.698970004
=
log 16384 14 .
@ O 2 r 16384 =
2
o
@ O 2 H 16384 )
= 14 .
3 =
e 20.08553692
@ " 3 =
÷ =
1 e
1 z ; V
=
0.367879441
=
10 1.7
@ Y 1.7 = 50.11872336
1 1
 +  = 6 @ Z + 7
13 
6 7
@ Z =
42
U 0.309523809
24
Function Dynamic range
Fonction Plage dynamique
Funktion zulässiger Bereich
Función Rango dinámico
Funzioni Campi dinamici
Funktion Definitionsområde
Funktio Dynaaminen ala
x <
DEG: | | 10 10
x x
≠ -
(tan : | | 90(2n 1))*
p
x < ×
RAD: | |  10 10
180
p
x x x
x 
sin , cos , tan : | x | ≠ -
(tan (2n 1))*
2
10

x
GRAD: | | < × 10 10
9
x x ≠ -
(tan : | | 100(2n 1))*
x x x
≤
sin –1 , cos –1 | | 1
x x x <
–1 3 100
tan , P | | 10
x x x ≤ x < ≤ a < a ≠
ln , log , log 10 –99 10 100 , 10 –99 10 100 ( 1)
a
> - < x y <
• y 100
0: 10 log 100
< x <
y = 0: 0 10 100
•
x =
x y <
y • 0: n
1
x  x ≠
< < = -
(0 | | 1: 2n 1, 0)*,
x
< x y
- 100 <
10 log | | 100
1

> - < y < x ≠
• y 0: 10 100 log 100 ( 0)
x
y = < x < 100
• 0: 0 10
y < x = -
x y • 0: 2n 1
P
1

< x < = ≠
(0 | | 1: n, x 0)*,
x
1

- < y <
10 100 log | | 100
x
x < x ≤
- 100
e 10 230.2585092
x
- < x <
10 10 100 100
x x x x
≤
sinh , cosh , tanh | | 230.2585092
x x <
sinh –1 | | 10 50
x ≤ x <
cosh –1 1 10 50
x x <
–1
tanh | | 1
x x
<
2 | | 10 50
x x < ×
3 33
| | 2.15443469 10
x ≤ x <
0 10 100
P
x x x ≠
–1 < 100
| | 10 ( 0)
≤ ≤
n! 0 n 69*
≤ ≤ ≤
0 r n 9999999999*
n!
P

<
n r 10 100
(n - r)!
≤ ≤ ≤
0 r n 9999999999*
≤ ≤
0 r 69
C
n r
n!

< 100
10
(n - r)!
≤ x <
↔DEG, D°M'S 0°0'0.00001" | | 10000°
x y r x y
→ q 2 2 < 100
, , + 10
≤ r <
0 10 100
q <
DEG: | | 10 10
p

q < × 10
RAD: | | 10
r q x y
, → ,
180
10

q < × 10
GRAD: | | 10
9
x
DEG → RAD, GRAD → DEG: | < 100
| 10
► p
DRG

< ×
RAD → GRAD: | x | 10 98
2
< <
GCD , LCM 0 n 10 10 *
n n n n
≤
| m | 9999999999*
≤
R.Int(m, n) | n | 9999999999*
< - <
m n, n m 10 10
x
→ DEC ≤
DEC: | | 9999999999
≤ x ≤
→ BIN
BIN: 1000000000 1111111111
≤ x ≤
→ PEN
0 111111111
≤ x ≤
→ OCT PEN: 2222222223 4444444444
≤ x ≤
→ HEX 0 2222222222
≤ x ≤
AND OCT: 4000000000 7777777777
≤ x ≤
OR 0 3777777777
≤ x ≤
XOR HEX: FDABF41C01 FFFFFFFFFF
≤ x ≤
XNOR 0 2540BE3FF
-
2 - 4 × 2 =
8 3 5
8 m S 2 r &
3 m 4 r k 5
63 
- 2024
A =
64
129599

U
-
64
U 2'024.984375
-
o
8 m S 2 &
3 m 4 k 5
A =
2'024.984375
-
U - 2024 m 63 m 64
U - 129599 m 64
=
8 3
8 @ 1 = 512.
* 49 r &
- 4 =
p 49 p 81
4 @ D 81 =
4.
o * &
49 4
@ D
81 = 4.
=
3 p 27
@ q 27 = 3.
=
4!
4 @ B = 24.
=
P 720.
10 @ e 3 =
10 3
=
C 10.
5 @ c 2 =
5 2
× =
500 25% 125.
500 k 25 @ a
÷ =
120 400 ?% z @ a 30.
120 400
+ × =
500 (500 25%) @ a 625.
500 + 25
- × =
400 (400 30%) @ a 280.
400 & 30
| | =
-
5 9 4.
@ W 5 & 9 =
q = - 1 x, q = - 1 x q = - 1 x
sin tan cos
- ≤ q ≤ ≤ q ≤
DEG 90 90 0 180
p p
-  ≤ q ≤  ≤ q ≤ p
RAD 0
2 2
- ≤ q ≤ ≤ q ≤
GRAD 100 100 0 200
10 ]
 1
90° → [rad] J
j 90 @ ]
2
→ [g]
@ ] 100.
→ [°]
@ ] 90.
11 ; t x m M < I J K
×
8 2 M j 8 k 2 x M 16.
1

÷ =
24 (8 × 2) 1
24 z ; M =
2
=
(8 × 2) × 5
; M k 5 = 80.
0 M
j x M 0.
×
$150 3 M 150 k 3 m 450.
1
+ +
) $250: M 250 M 250 m 250.
1 2
t M k 5 @ a
- ×
) M 5%
2
@ M
35.
–
=
t M 665.
M
24
2
24 z ( 4 + 6
 = 
2  2
...(A)
2
+
4 6 5 ) =
5
3 k ; < + 60
× + ÷ = 1
3 (A) 60 (A) 
32
z ; < =
5
-
1
sinh D1 x I @ > v
- =
1 .
sinh 0.5 I 0.5 = 0 481211825
12
+ =
6 4 ANS
j 6 + 4 = 10.
+ =
ANS 5
+ 5 = 15.
× =
8 2 ANS
8 k 2 = 16.
=
ANS 2
A = 256.
≤ x ≤
BIN: 1000000000 1111111111
≤ x ≤
0 111111111
≤ x ≤
PEN: 2222222223 4444444444
≤ x ≤
0 2222222221
NOT
≤ x ≤
OCT: 4000000000 7777777777
≤ x ≤
0 3777777777
≤ x ≤
HEX: FDABF41C01 FFFFFFFFFF
≤ x ≤
0 2540BE3FE
≤ x ≤
BIN: 1000000001 1111111111
≤ x ≤
0 111111111
≤ x ≤
PEN: 2222222223 4444444444
≤ x ≤
0 2222222222
NEG
≤ x ≤
OCT: 4000000001 7777777777
≤ x ≤
0 3777777777
≤ x ≤
HEX: FDABF41C01 FFFFFFFFFF
≤ x ≤
0 2540BE3FF
* m, n, r: integer / entier / ganze Zahlen / entero / intero /
heltal / kokonaisluk
13 W k
1 4
 +  = j @ k d r  5
3 1 2
3
4
2 3
+ W d = 6
4 3
29

U
6
U 4.833333333
*
o 3 W 1 W 2 + 4 W 3 = 4m5m6
29m6
U
4.833333333
U
5

* 4 5 6 = 4
m m
6
14
z r g h / d n 4 p
x C
→
DEC (25) BIN j @ / 25
@ z BIN
11001
HEX (1AC)
@ h 1AC
→
BIN BIN
@ z 110101100
→
PEN PEN
@ r 3203
→
OCT OCT
@ g 654
→
DEC
@ / 428.
@ z
BIN (111) → NEG BIN
1111111001
d 111 =
=
1011 AND 101 @ z 1011
[BIN]
4 101 = BIN 1
@ h 5A p
=
5A OR C3 [HEX]
C3 = HEX
DB
@ z n
=
NOT 10110 [BIN]
10110 = BIN 1111101001
@ g 24 x
=
24 XOR 4 [OCT]
4 = OCT
20
=
B3 XNOR 2D @ h B3 C
[HEX]
2D = HEX FFFFFFFF61
→ DEC
@ / - 159.
15 [ :
→
7°31'49.44" [10] j 7 [ 31 [
 663
7
49.44 @ :
1250
→
123.678 [60]
123.678 @ :
123(40 q 40.8"
3h 30m 45s +
3 [ 30 [ 45
6h 45m 36s = [60]
+ 6 [ 45 [
=
36 10(16 q 21."
1234°56'12" +
1234 [ 56 [
0°0'34.567" = [60]
12 + 0 [ 0
[ 34.567 = 1234(56 q 47."
3h 45m – 1.69h
3 [ 45 & 1.69
= [60]
= @ : 2(3 q 36."
sin 62°12'24" = [10]
v 62 [ 12
[ 24 =
0.884635235
16 u E H
( x = 6 ( r =
r:
j 6 H 4 7.211102551
y = 4 →
q
= [°]
@ u {: 33.69006753
( r = 14 ( x =
14 H 36 X: 11.32623792
→
y =
q
= 36 [°] 8.228993532
@ E Y:
17 n
→ =
[FIX, TAB 1] j J 1 0 0.0
1
 5
÷ =
5 9 ANS
5 z 9 =
9
U 0.6
× =
1
ANS 9 k 9 = * 5.0
 5
5 z 9 =
9
U 0.6
 3
→
[MDF]
@ n
5
2

× = 2
ANS 9 = * 5
k 9
5
U U 5.4
→
[NORM1]
J 1 3 5.4
5
 × × - 1 ×
9 = 5.5555555555555 10 9
* 1
9
3
* 2  × 9 = 0.6 × 9
5
18 6
j 23 @ 6 5
4 .
Q :
=
23 ÷ 5
3 .
= :
R
9 . 5 @ 6 4
2 .
= Q :
9 . 5 ÷ 4
1 . 5
= :
R
@ 6 S 5
S 32
: 6 .
= Q
-32 ÷ (-5)
-2 .
= R :
19 5
=
12210
.
12'210
j 12210 =
@ 5 2×3×5×11×37
12'210 .
@ 5
=
1234567
1'234'567 .
1234567 =
127×(9721)
@ 5
b (STAT)
20 INS-D
DATA
b 1 0
20
X FRQ
30 1
z
40
40
20 e 30 e 40 H 2 e 50 e
50
X FRQ
3 4 2
↓ 4 5 1
z5 z
DATA
@ u @ y d d ; INS-D
30
45 H 3 e 60 e
40
40 X FRQ
45
3 45 3
4 6 1
45
5 z
45
60
b (STAT) _ 8 V U
21
DATA
b 1 0 @ Z _
95
95 e 80 2 e 75
H H 3
e 50 e
80
80
X FRQ
75
75
3 75 3
75
4 5 1
50
5 z
Stat 0[SD]
_
0.
=
7.
=
75.7142857
; 8
=
13.3630621
0
=
178.571429
=
12.3717915
=
153.061224
d =
530.
=
41'200.
=
50.
=
75.
d =
75.
=
80.
=
95.
d
j ( 95 &
–
- x ; 8 2 1
(95 )
 × + =
10 50
) z
sx
; 8 2 2
64.43210706
k 10 + 50 =