Sharp EL-W506 Operation Instruction page 3

EL-W506
EL-W516
EL-W546
CALCULATION EXAMPLES
EXEMPLES DE CALCUL
ANWENDUNGSBEISPIELE
EJEMPLOS DE CÁLCULO
EXEMPLOS DE CÁLCULO
ESEMPI DI CALCOLO
REKENVOORBEELDEN
PÉLDASZÁMÍTÁSOK
PŘÍKLADY VÝPOČTŮ
RÄKNEEXEMPEL
LASKENTAESIMERKKEJÄ
UDREGNINGSEKSEMPLER
CONTOH-CONTOH PERHITUNGAN
PRINTED IN CHINA / IMPRIMÉ EN CHINE / IMPRESO EN CHINA
07HGK (TINSZ1308EHZZ)
J
1
÷ =
100000 3
j 100000 z 3
[NORM1]
= U U 33'333.33333
33'333.33
[FIX: TAB 2] @ J 1 0 2
[SCI: SIG 2] @ J 1 1 2 3.3b04
[ENG: TAB 2] @ J 1 2 2 33.33b03
@ J 1 3 33'333.33333
[NORM1]
÷ =
3 1000
j 3 z 1000 =
[NORM1]
U 0.003
@ J 1 4 3.b 03
[NORM2]
-
0.003
@ J 1 3
[NORM1]
U
2
j 2 W 5 r
2 3
⎯ + ⎯ =
+ W 3 r 4
5 4
3
⎯
1
=
20
23
⎯
U
20
1.15
U
3
⎯
1
U
20
P 3 × P 5 = @ * 3 r k
@ * 5 = H
15
3.872983346
U
P 2 ÷ + P 5 ÷ = @ * 2 r z 3
3 5
+ @ * 5 r
3 Q 5+5 Q 2
⎯
z 5 =
15
U 0.918618116
z r g h / d n 4
13
p x C
BIN j @ / 25
DEC (25)
@ z 11001
BIN
@ h 1AC
HEX (1AC)
110101100
BIN @ z BIN
@ r 3203
PEN PEN
@ g 654
OCT OCT
428.
@ /
DEC
−
(1010 100) @ z (
× = 1010 &
11
100) k 11
[BIN]
= 10010
BIN
BIN 1111111001
BIN (111) → NEG d 111 =
+ @ h 1FF
HEX (1FF)
= @ g +
OCT (512)
512 = 1511
OCT
349
@ h
HEX (?) HEX
j x M
− @ h 2FEC
2FEC 2C9E
& 2C9E m
34E
⇒ M HEX
1
+ − 2000 &1901
) 2000 1901
6FF
m
⇒ M HEX
2
—
= t M A4D
HEX
M
j x M
=
@ z 1011
1011 AND 101
4 101 =
1
[BIN] BIN
= @ h 5A p
5A OR C3
C3 = DB
[HEX] HEX
=
@ z n
NOT 10110
10110 = BIN 1111101001
[BIN]
= @ g 24 x
24 XOR 4
4 = 20
[OCT]
OCT
= @ h B3 C
B3 XNOR 2D
2D = HEX FFFFFFFF61
[HEX]
159.
→ DEC @ /
-
[ :
14
[10] j 7 [ 31 [
7°31'49.44"
663
⎯
7
49.44 @ :
1250
123.678 [60]
123(40 q 40.8"
123.678 @ :
3h 30m 45s + 3 [ 30 [ 45
+ 6 [ 45 [
6h 45m 36s = [60]
36 = 10(16 q 21."
1234 [ 56 [
1234°56'12" +
12 + 0 [ 0
0°0'34.567" = [60]
[ 34.567 = 1234(56 q 47."
3 [ 45 & 1.69 =
3h 45m – 1.69h
2(3 q 36."
= [60] @ :
v 62 [ 12 [
sin 62°12'24"
24 = 0.884635235
= [10]
86 q 400.
24 [ N 4
24° ["]
0 [ 0 [ 1500
1500" [']
N 5
25.
u E H
15
j 6 H 4 r:
( x = 6 ( r = 7.211102551
θ @ u 33.69006753
y = 4 {:
= [°]
14 H 36 X: 11.32623792
( r = 14 ( x =
θ @ E Y: 8.228993532
= 36 [°] y =
Q 2
⎯
= v 45 =
sin 45
2
0.707106781
U
−
= @ J 0 1
1
2cos 0.5 [rad]
2
⎯
J
2 @ ^ 0.5 =
3
2.094395102
U
u d
3
0.
@ Z
+ =
3 ( 5 + 2 ) = 21.
① 3(5 2)
× + = 3 k 5 + 2 = 17.
② 3 5 2
+ × = ( 5 + 3) k 2 = 16.
③ (5 3) 2
21.
@ u
①
17.
② d
16.
③ d
17.
② u
+ & k z ( ) S `
4
j 45 + 285 z 3
+ ÷ =
45 285 3
= 140.
( 18 + 6 ) z
3
+ ÷ − =
(18 6) (15 8) ⎯
3
( 15 & 8 =
7
42 k S 5 + 120
× − + =
42 5 120
= 90
-
−
× ÷ × =
3 3 5 ` 3 z
(5 10 ) (4 10 )
4 ` S 3 =
1'250'000.
5
= 91.
34 + 57 =
34 + 57
=
45 = 102.
45 + 57
= 68 k 25 = 1'700.
68 × 25
= 2'720.
40 =
68 × 40
v $ t w ^ y s H >
6
i l O " V Y Z A 1
* m D q B e c a W
0.
@ P 0
Q
3
= ⎯
j v 60 =
sin 60 [°]
2
0.866025403
U
π
⎯ @ J 0 1
= Q
2
cos [rad] ⎯
4 $ @ s W 4 =
2
0.707106781
U
− =
1 @ J 0 2
tan 1 [g]
@ y 1 =
50.
@ J 0 0
+ =
2 j ( H $
(cosh 1.5 sinh 1.5)
1.5 + H v
1.5 ) A =
20.08553692
−1 5 @ > t (
⎯ =
tanh
5 z 7 ) =
0.895879734
7
= i 20 = 2.995732274
ln 20
= 1.698970004
l 50 =
log 50
=
@ O 2 r 16384 = 14.
log 16384
2
o
@ O 2 H 16384 )
= 14.
=
3 @ " 3 = 20.08553692
e
÷ =
1 z ; V
1 e
= 0.367879441
= 50.11872336
1.7 @ Y 1.7 =
10
6 @ Z + 7
1 1
⎯ + ⎯ =
13
⎯
@ Z =
6 7
42
0.309523809
U
K L
16
=
j 15.3 k 10 +
V 15.3 m/s
0
=
2 @ Z k K 03
t 10 s
k 10 A =
1
⎯
+ =
2
V t gt ? m
0
U 643.3325
2
=
125 yd ? m j 125@ L 05 =
114.3
U U
• Physical constants and metric conversions are shown in the tables.
• Les constantes physiques et les conversions des unités sont
indiquées sur les tableaux.
• Physikalische Konstanten und metriche Umrechnungen sind in
der Tabelle aufgelistet.
• Las constants fi sicas y conversiones métricas son mostradas
en las tables.
• Constantes fi sicas e conversões métricas estão mostradas nas
tablelas.
• La constanti fi siche e le conversioni delle unità di misura vengono
mostrate nella tabella.
• De natuurconstanten en metrische omrekeningen staan in de
tabellen hiernaast.
• A fi zikai konstansok és a metrikus átváltások a táblázatokban
találhatók.
• Fyzikální konstanty a převody do metrické soustavy jsou uvedeny
v tabulce.
• Fysikaliska konstanter och metriska omvandlingar visas i tabellerna.
• Fysikaaliset vakiot ja metrimuunnokset näkyvät taulukoista.
• Fysiske konstanter og metriske omskrivninger vises i tabellen.
•
•
• Konstanta fi sika dan konversi metrik diperlihatkan di dalam tabel.
•
K 01–52
µ
c c e
(m s –1 ) (J T –1 ) V (J)
01: , 19: 37:
0 B
µ
02: G (m 3 kg –1 s –2 ) 20: (J T –1 ) t (K)
38:
e
µ
g (m s –2 ) (J T –1 ) 39: AU (m)
03: 21:
n N
µ
m (kg) (J T –1 ) pc (m)
04: 22: 40:
e p
µ
m –1 –1
05: (kg) 23: (J T ) 41: M ( 12 C) (kg mol )
p n
µ -
m
n (kg) 24: (J T –1 ) 42: h (J s)
06: µ
λ
m
(kg) (m) 43: E (J)
07: µ 25:
c h
λ
1 u (kg) (m) 44: G (s)
08: 26:
c p 0
,
σ α
e (C) (W m –2 K –4 ) 45:
09: 27: –1
h (J s) N L (mol –1 ) m m
10: 28: , 46: p /
A e
k –1 3 –1 –1
11: (J K ) 29: V (m mol ) 47: M (kg mol )
m u
µ λ
12: (N A –2 ) 30: R (J mol –1 K –1 ) 48: (m)
c n
0 ,
ε
c
(F m –1 ) 31: F (C mol –1 ) (W m 2 )
13: 49:
0 1
Ω
r (m) 32: R c (m K)
14: ( ) 50:
e K
2
α Ω
e m e (C kg –1 ) Z
15: 33: – / 51: ( )
0
a (m) m e (m 2 s –1 ) 52: atm (Pa)
16: 34: h /2
0
∞ γ
–1 –1 –1
17: R (m ) 35: (s T )
p
Φ
18: (Wb) 36: K (Hz V –1 )
0 J
@ L 01–44
x
01: in cm 16: kg 31: cal J
→ →lb IT →
02: cm in 17: ° F ° C 32: J cal
→ → → IT
03: ft m 18: °C °F 33: hp W
→ → →
04: m ft 19: gal (US) L 34: W hp
→ → →
05: yd → m 20: L → gal (US) 35: ps → W
06: m → yd 21: gal (UK) → L 36: W → ps
07: mi → km 22: L → gal (UK) 37: kgf/cm 2 → Pa
08: km mi 23: fl oz(US) mL 38: Pa kgf/cm 2
→ → →
09: n mi m 24: mL fl oz(US) 39: atm Pa
→ → →
10: m n mi 25: fl oz(UK) mL 40: Pa atm
→ → →
2
11: acre → m 26: mL → fl oz(UK) 41: mmHg → Pa
2
12: m → acre 27: cal → J 42: Pa → mmHg
th
13: oz → g 28: J → cal 43: kgf·m → N·m
th
14: g oz 29: cal J 44: N·m kgf·m
→ 15 → →
15: lb kg 30: J cal
→ →
15
− − × =
2 4 2 8 m S 2 r
8 3 5
& 3 m 4 r
63
⎯
2024
k 5 A =
-
64
129599
⎯
U
-
64
2'024.984375
U
-
o 8 m S 2 &
3 m 4 k 5
A =
2'024.984375
-
2024 63 64
m m
U
-
129599 m 64
U
-
1 ( 12 m 3
⎯
3 =
(12 )
4
r ) m
1 W 4 = 6.447419591
o ( 12 m 3 )
m 1 W 4 =
6.447419591
=
3 8 @ 1 = 512.
8
@ * 49 r & 4
− =
p 49 4 p 81
@ D 81 =
4.
o @ * 49 & 4
@ D 81 =
4.
p 27 = 3.
3 @ q 27 =
= 24.
4 @ B =
4!
=
10 @ e 3 = 720.
P
10 3
= 5 @ c 2 = 10.
C
5 2
× = 500 k 25 @ a 125.
500 25%
÷ = 120 z 400 @ a 30.
120 400 ?%
+ × = 625.
500 + 25 @ a
500 (500 25%)
− × =
400 & 30 @ a 280.
400 (400 30%)
| | =
− @ W 5 & 9 = 4.
5 9
o
@ W ( 5 & 9
) =
4.
− − −
θ = θ = θ =
1 x 1 x 1 x
sin , tan cos
− ≤ θ ≤ ≤ θ ≤
DEG 90 90 0 180
− π ⎯ ≤ θ ≤ π ⎯
≤ θ ≤ π
RAD 0
2 2
− ≤ θ ≤ ≤ θ ≤
GRAD 100 100 0 200
F G
7
j F 2 u 8 r
8
2 −
( x 5) dx
; X A & 5
2
n = 138.
100 =
n =
l l H 10 = 138.
10
o j F ; X A & 5
H 2 H 8 ) = 138.
138.
l l H 10 =
1
− S F S 1 u 1 r
− 2
( x 1) dx
−1
; X A & 1 r +
3
+ − dx =
x 2 F 1 u 3 r ; X A
( 1)
1
& 1 = 8.
N (ENG)
17
× =
100 N 3 4 k
100 m 10 k ?
10 N 3 0 =
1'000.
n J
18
= 0.0
j @ J 1 0 1
[FIX, TAB 1]
5
⎯
÷ = 5 z 9 =
5 9 ANS
9
0.6
U
× = 5.0
k 9 = * 1
ANS 9
5
⎯
5 z 9 =
9
0.6
U
3
⎯
@ n
[MDF]
5
2
⎯
× = 5
k 9 = * 2
ANS 9
5
5.4
U U
@ J 1 3 5.4
[NORM1]
5
⎯ −
× × ×
* 1 9 = 5.5555555555555 10 1 9
9
3
⎯
×
2
* 9 = 0.6 × 9
5
N (ALGB)
19
= − +
f x x 3 x 2 j ; X @ 1
( ) 3 2
- 3 ; X A + 2
= − N 1 S 1 e 2.
x
1
-
1
⎯
= − 1
x N 1 S 0.5 e
0.5
8
@ * ; A A
2 2
A + B
+ ; B A
= = N 1
A 2, B 3
2 e 3 e
H 13
= = N 1
A 2, B 5
e 5 e H
29
N (SOLVER)
20
− j v ; X - 0.5
x
sin 0.5
= N 2 0 e e 30.
Start 0
= 150.
e 180 e e
Start 180
_ H R v p c g o Q
21
G s i j h f a b S
V U
S#a# 0 [SD]
b 1 0
@ Z 0.
DATA
95 _ DATA SET= 1.
95
80 _ DATA SET= 2.
80
_ DATA SET= 3.
80
75
75 H 3 _ DATA SET= 4.
75
75
50 _ DATA SET= 5.
50
x – = x – =
t R 75.71428571
σx = t p σx=
12.37179148
n = t c
7.
n=
Σx = t g Σx= 530.
Σx = t o Σx = 41'200.
2 2
sx = t v 13.3630621
sx=
= A = =
178.5714286
sx 2 sx 2
( 95 &
; R )
– )
− x
(95
⎯ × + =
z ; v
10 50
sx
k 10 + 50
64.43210706
=
@ G ; X m 4 r
− +
d x 4 x 3 x 2
( 0.5 6 )
⎯
& 0.5 ; X @ 1
dx
+ 6 ; X A
( x
= 2
r 2 = 50.
x
d = 0.00002
l l N 3
( x = 3
H 0.001 = 130.5000029
d x
= 0.001
o @ G ; X m 4
& 0.5 ; X @ 1
+ 6 ; X A H 2
50.
) =
l l N 3
H 0.001 = 130.5000029
I
8
j @ I 1 r 5 r
5
+
∑ x
( 2)
; X + 2
x
= 1
n =
25.
1 =
n = l l H 2 = 15.
2
o j @ I ; X + 2
H 1 H 5 ) = 25.
l l H 2 = 15.
]
9
1
⎯
j 90 @ ] J
90° → [rad]
2
100.
→ [g] @ ]
90.
→ [°] @ ]
−
53.13010235
1 @ w 0.8 =
sin 0.8 = [°]
0.927295218
→ [rad] @ ]
59.03344706
→ [g] @ ]
53.13010235
@ ]
→ [°]
; t x m M < [ ] T
10
X I J K L
×
j 8 k 2 x M 16.
8 2 ⇒ M
1
⎯
÷ = 24 z ; M = 1
24 (8 × 2)
2
= ; M k 5 = 80.
(8 × 2) × 5
j x M 0.
0 ⇒ M
× 150 k 3 m 450.
$150 3 ⇒ M
1
+ + 250.
250 m
) $250: M 250 ⇒ M
1 2
t M k 5 @ a
−
× 5%
) M
2
@ M
35.
–
= 665.
t M
M
=
110 x Y 110.
$1 ¥110 (110 ⇒ Y)
26510 z ; Y
=
¥26,510 $?
= 241.
2750 k ; Y
=
$2,750 ¥?
302'500.
=
= 3 x Y 3.
r 3 cm (r ⇒ Y)
@ s ; Y
π =
2 A =
r ?
28.27433388
U
24 2 24 z ( 4 + 6
⎯ ⎯ 2
= 2
⎯
2
5 ...(A)
+
) =
4 6 5
3 k ; < + 60
1
× + ÷ =
⎯
3 (A) 60 (A) 32
z ; < =
5
π 2 @ s ; Y A
r F1
⇒
x [ F1
j
= 3 x Y 3.
r 3 cm (r ⇒ Y)
t [ k 4
4
V = z 3 = U 37.69911184
?
3
−
x I @ > v
1
sinh ⇒ D1
−
=
1 I 0.5 = 0.481211825
sinh 0.5
S#a# 1 [LINE]
b 1 1
DATA
@ Z
0.
x y
2 H 5 _ DATA SET=
1.
2 5
DATA SET=
_ 2.
2 5
12 H 24 _ DATA SET= 3.
12 24
21 40
21 H 40 H 3
DATA SET= 4.
21 40
_
21 40
15 H 25 _ DATA SET= 5.
15 25
a =
a = t a
1.050261097
=
=
t b 1.826044386
b b
r = t f 0.995176343
r=
sx = sx =
t v 8.541216597
sy = sy =
t G
15.67223812
x = =
? 3 @ U
y 3 y 6.528394256
3 ´ ´
y = =
? 46 @ V 24.61590706
46 x ´ 46 x
´
S#a# 2 [QUAD]
b 1 2
DATA
@ Z
0.
x y
12 H 41 _ DATA SET= 1.
12 41
8 H 13 _ DATA SET= 2.
8 13
5 H 2 _ DATA SET=
5 2 3.
23 H 200 _ DATA SET=
4.
23 200
15 H 71 _ DATA SET=
5.
15 71
a =
a = t a
5.357506761
=
=
t b 3.120289663
b b
-
c = t S 0.503334057
c=
x = =
? 10 @ U 10 24.4880159
10 y ´ y ´
22
x ´
y = =
? 22 @ V 1: 9.63201409
x
22 ´
2: 3.432772026
-
_ H u d #
22
S#a# 0 [SD]
b 1 0
@ Z 0.
DATA
20 _ DATA SET= 1.
20
30 _ DATA SET= 2.
30
40 H 2 _ DATA SET=
40 3.
40
50 _ DATA SET= 4.
50
DATA
DATA SET= 3.
d @ #
30
d d d 45 _ X:
45.
45
3 _ F:
3.
45 ■
45
d 60 _ X:
60.
60
j
23
–
Σ − nx
x ⎯ Σ 2 2
x
– = σx = ⎯
x
n
n
Σx = x
– + x + + x
− nx ...
Σ 2 2
x 1 2 n
sx = ⎯
Σx
= x + x + + x
n − 2 2 2 ... 2
1 1 2 n
–
− ny
Σ Σ 2 2
y y
–
= ⎯ σy = ⎯
y
n n
Σxy = x + x + + x
...
y y y
n n
– 1 1 2 2
Σ − ny
y 2 2
Σy = y + y + + y
= ⎯ ...
sy 1 2 n
n −
Σy = y + y + + y
1 2 2 2 ... 2
1 2 n
11
+ =
j 6 + 4 = 10.
6 4 ANS
+ =
+ 5 = 15.
ANS 5
× = 8 k 2 = 16.
8 2 ANS
= A = 256.
2
ANS
+ = 81.
44 + 37 =
44 37 ANS
=
9.
ANS @ * =
W k
12
1 4 j 3 @ k 1 d 2
⎯ + ⎯ =
5
3 ⎯
4
r + W 4 d 3 =
2 3
6
29
⎯
U
6
4.833333333
U
o 3 W 1 W 2
*
+ 4 W 3 = 4m5m6
29m6
U
4.833333333
U
2
⎯
= @ Y 2 W 3 = 4.641588834
10 3
( 7 ) 5 16807
⎯
= ⎯
7 W 5 r m 5 =
3125
5
16807m3125
o 7 W 5 m 5 =
1
1
⎯ ⎯
= @ q 1 W 8 =
3 2
8
8
64
⎯ ⎯
= @ * 64 W 225 =
15
225
3 8
2 ⎯
⎯ =
2 @ 1 W 3 m 4 =
81
4
3
o 2 @ 1 W ( 3 m 4
) = 8m81
12
1.2
⎯
⎯ = 1.2 W 2.3 =
23
2.3
1°2'3"
⎯ 0(31 q 1.5"
= 1 [ 2 [ 3 W 2 =
2
×
3 1
1 10 ⎯
⎯ =
1 ` 3 W 2 ` 3 =
× 2
3
2 10
7.
j 7 x A
7 ⇒ A
4
4 ⎯
⎯ = 4 W ; A =
7
A
13
2
+ ⎯ = ⎯
1.25 + 2 W 5 = 1
1.25
20
5
33
⎯
U
20
1.65
U
o 1.25 + 2 W 5 =
1.65
1m13m20
U
33m20
U
5
⎯
m m 4
* 4 5 6 =
6
N (
→ t, P ( , Q ( , R ( )
24
S#a# 0 [SD]
b 1 0
DATA
@ Z
0.
x F
20 H 1 _ DATA SET=
20 1 1.
30 H 3 _ DATA SET=
2.
30 3
40 H 5 _ DATA SET=
3.
40 5
50 H 8 _ DATA SET= 4.
50 8
60 H 13 _ DATA SET= 5.
60 13
70 H 10 _ DATA SET=
70 10 6.
80 H 7 _ DATA SET=
7.
80 7
90 H 3 _ DATA SET=
8.
90 3
– = t R – =
60.4
x x
16.48757108
σx = t p σx=
N 2 35 N 1
x =
P(t)
35 ?
) = 0.061713
N 3 75 N 1
x =
Q(t)
75 ?
0.312061
) =
N 4 85 N 1
x =
85 R(t) ?
0.067845
) =
t =
N 4 1.5 ) =
1.5 R(t) ?
0.066807
b (CPLX)
25
b 3
− + +
12 - 6 O + 7 + 15 O
(12 6 i ) (7 15 i )
− + =
- ( 11 + 4 O
(11 4 i )
8.
) =
+5.K
× − 6 k ( 7 - 9 O )
i
6 (7 9 )
× − + = k ( S 5 + 8 O )
( 5 8 i )
= 222.
+606.K
× + 16 k ( v 30 + O
16 (sin 30°
÷ $ 30 ) z ( v 60
i
cos 30°) (sin 60°
+ i = + O $ 60 )
cos 60°)
= 13.85640646
+8.K
y @ u 8 Q 70 + 12 Q
25 = 18.5408873
A
42.76427608
∠
r
r
1
B
θ
θ1 r
2
θ2
x
θ
r = =
1 1
8, 70°
θ
r = =
2 12, 2 25°
r = θ =
?, ?°
+ i @ E 1 + O
1
r = θ = = 1.
?, ?°
+1.K
@ u 1.414213562
45.
∠
− =
2 @ E ( 2 - 3 O )
(2 3 i )
A = 5.
-
12.K
-
( 1 + O ) @ Z
1
=
⎯
+ i 0.5
=
1
0.5K
-
+ = N 1 ( 5 + 2 O )
i
CONJ(5 2 )
5.
=
2.K
-