Sharp EL-501XBWH Operation Manual - Page 2

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IMMO ENGLISH EL-501X CALCULATION EXAMPLES ANWENDUNGSBEISPIELE EXEMPLES DE CALCUL EJEMPLOS DE CALCULO EXEMPLOS DE CALCULO ESEMPI DI CALCOLO REKENVOORBEELDEN PELDASZAMITASOK PfliKLADY VYPOCTU RAKNEEXEMPEL LASKENTAESIMERKKEJA r1P11MEPbl BbIlik1CTIEHHA UDREGNINGSEKSEMPLER irla1114nilfi-nratu c31.4 ttittPHF CONTOH-CONTOH PENGHITUNGAN CONTOH-CONTOH PERHITUNGAN CAC Vi DU PHEP TINH [1] (ON/C]( CE ( ) 3x 3( x ) 3. [own) 0. 4x5 4( x )5 5. (Ca) 0. 4x6+7= 6( + )7 = 31. 134 134 134. (..) 1. 123 23 123. 34_>43 3 ( ) 4 (2ndF)( )( = ) 64. [2] X (=) I ) )+1-)(El)) 45+285+3= IONIC) 45 ( + ) 285 ( ) 3 ( = ) 140. 18+6 15-8 ) 18 ( +)6 ( ÷ ) ( )15( - )8( = ) 3.428571429 42x(-5)+120= 42 x ) 5 (-e/- ) ) 120 ( = ) -90. (5x103)÷(4x104)= 5 Exp 3( +)4 (av) 3 (+/-)( = 1250000. [3] 34+57= 45+57= 79-59= 56-59= 56+8= 92+8= 68x25= 68x40= 34 ( + ) 57 = 45 = ) 79 - ) 59 ( = ) 56 ( = ) 56 (+) 8 = ) 92 ( = ) 68 ( x ) 25 = 40 = ) 91. 102. 20. -3. 11.5 1700. 2720. [4] ( sin (cos ( tan) sin-, (cos-1(tan-1) it (DRG)( hyp arc hyp)( in ) log )( ex )[1ox]( ix )( 72 (NY Psi- ( sin60[°]= (oNic) 60 ( sin) 0.866025403 coi[rad]= (DRG)(2ndF)(n) ( 3 ) 4 ( = )(cos) 0.707106781 tan-11=[g] (DRG 1 (2ndF)(tan-') 50. (DRG) (cosh 1.5 + sinh 1.5)2 = tanh-17 = (mac)( ) 1.5 (v) [cos)( + ) 1.5 (hyp)( sin )( )( x2 ) 20.08553692 5 (+) 7 ( = ) (2ndF)(arc hyp)(tan) 0.895879734 In 20 = 20 ( In ) 2.995732274 log 50 = 50 Hoe ) 1.698970004 e3 = 101.7 = 3 (2ndF)(e`) 1.7 [2ndF)( 1a, 20.08553692 50.11872336 1 1 ;'7= 6 (2ndF)(ux)( + 7 (2ndF) (ux) = ) 0.309523809 8 2 -34x52 = 1 (123)4. 8 ( y, )2 (+1-() -)3( yr) 4( x )5 ( x2 )( = -2024.984375 12 yr 3 ( yx)4 (2ndF)(a) = 6.447419591 49 4 81= 49 (4- )( - 81 (2ndF) ) 4( = ) 4. 3 27- 27 (2ndF) ) 3. 4! = 4 (2ndF)( n 24. 500x25%= 500 x ) 25 (2ndF ( % )( = ) 125. 120 +400=?% 120 + ) 400 (2ndF)( % )( = ) 30. 500+(500x25%)= 500 ( + ) 25 (2ndF)( % = ) 625. 400-(400x30%)= 400 ( - ) 30 (2ndF) % = ) 280. • The range of the results of inverse trigonometric functions • Der Ergebnisbereich far inverse trigonemetrische Funktionen • Plage des rdsultats des fonctions trigonometriques inverses • El rango de los resultados de funciones trigonometricas inverses • Gama dos resultados des trigonometricas inverses • La gamma dei risultati di funzioni trigonometriche inverse • Het bereik van de resultaten van inverse trigonometrie • Az inverz trigonometriai funkciak eredmeny-tartomanya • Rozsah qsledka inverznich trigonometrickych funkci • Omfang f6r resultaten av omvanda trigonometriska funktioner • Kaanteisten trigonometristen funktioiden tulosten alue • gmanaeori peepurame o6parnbix -rpwroHome-mmHeckmx cpynkujel • Omrade for resultater of omvendte trigonometriske funktioner • ritIoto4Ndimitimfiguallnunsinank • ;aw esul ju.1 •REAMiti-FXSANMIN • Julat hasil fungsi trigonometri songsang • Kisaran hasil fungsi trigonometri inversi • Giai hen caa cac ket qua caa cdc ham so kking gidc nghjch ciao DEG RAD GRAD 0 = sin-' x, 0 = tan-' x -9050590 -77t ≤0≤ 77t -100505100 0 = cos-1 x 0505180 0 50 ≤n 0505200 [5] (DROP. 90°-> [rad] -3 [9] + 1°1 sin-10.8 = [O] -3 [rad] -9 [9] ->I°1 IONIC 90 (2ndF) (DRGe) (2ndF (DRGe (2ndF (DRGe 0.8 (2ndF) ( sin-1) (2ndF (DRGe (2ndF (DRGe (2ndF (DRGe 1.570796327 100. 90. 53.13010235 0.927295218 59.03344706 53.13010235 [6] ( RCL) ( STO ( M+) IONIC (sTo 8( x )2 ( = ) STO) 16. 24:(8x2)= 24 ÷ ( RCL 1.5 (8x2)x5= ( RCL x 5 ( 80. IONIC ( sm 12+5 12 5 =( 17. -) 2+5 2 ( + ) 5 ( = )(+/-)(M-r) -Z +)12x2 12 x 2 ( = ( 24. M (RCL 34. $1= ¥140 ¥33,775=$? $2,750=¥? 140 (sm 33775 ( ( RCL ( 2750 x ( RCL 140. 241.25 385000. r = 3cm nr2 = ? 3 STO) (2ndF it ( x2 ) = X ( RCL 3. 28.27433388 [7] 6+4=ANS = 6( + )4 (ON/C) 10. ANS+5 ( + )5 15. 44+37=ANS 44 ) 37 81. 1/AllS= (4- ) 9. [8] (*DEG) 12°39'18"05 (mac) 12.391805 (*DEG) 123.678 -> [60] 123.678 (2ndF).cons sin62°12'24" = [10] 62.1224 (*DE6)( sin ) 12.65501389 123.404080 0.884635235 [9] ( ) Hre 6[ )4 (2ndF) [r] b )(e] ( a )[r] 14 ( a ) 36 (2ndF (-•.Y)[x] 0 = 36[1 y = b )[Y] ( a )[x] 7.211102551 33.69006753 7.211102551 11.32623792 8.228993532 11.32623792 [10] (*OCT) (OeHEX DEC(25)->BIN IONIC) (2ndF) 25 (2ndF) (*BIN) 11001. HEX(1AC) IONIC) (2ndF) (*HEX) 1AC (2ndF) (*BIN) (2ndF) (*cal (2ndF) (*DEC) 110101100. 654. 428. BIN(1010-100) x11 = IONIC) (2ndF) (*BIN) x ) 11 1010 ( - ) 100 ) 10010. HEX(1FF)+ OCT(512)= HEX(?) IONIC) (2ndF) (*FIEX) 1FF (2ndF) 512 (2ndF) 1511. 349. 2FEC2C9E=(A) +)20001901=(B) (C) -> DEC IONIC) (sr()) (2ndF) (*HEX) 2FEC 2C9E 54+) 2000 ) 1901 (KA+) ( RCL) [2ndF) (*DEC) ) 34E. 6FF. A4d. 2637. [11] (c x) a b 1-.Y) LEM (2ndF) (cpLx) 0. (12-6i) + (7+15i) 12 ( a ) 6 (+/-)( b )( + 7( a )15 b ) - (11+4i) = ( - ) 11 a ) 4 ( b )( = ) 8. b ) 5. ( a ) 8. 6x(7-9i) x (-5+8i) = 6 a )( x ) 7 ( a)9 (+/-( b )( x ) 5 (+/-)( a ) 8 b ) = 222. ( b ) 606. 16x(sin30°+icos30°)_ 16 ( a )( x ) 30 ( sin)( a ) 30 (cos)( b ) (sin60°+icos60°) 60 ( sin )( a ) 60 ( cos)( b ) ( = ) b ) 13.85640646 8. 8 ( a ) 70 ( b (2ndF)(-•.Y) A ( + ) 12 ( a ) 25 b )(2ndF)( = )(2ndF)(-ere [r] 18.5408873 ( b ) [0] 42.76427608 = 8, 01 = 70° r2 = 12, 02 = 25° r = ?, 0= ?° (1 + i) r = ?, 0 = ?° 1 a )1 b ) = (2ndF)(-ere [r] ( b ) (IA 1. 1.414213562 45. [12] STAT](DATA) CD )( X ) Sx [ax]( n ) - DATA 95 80 80 75 75 75 50 7= crx= ?I= Ix= 1x2= sx= sx'= (2ndF)(STAT) 95 (DATA 80 ( x ) 2 (DATA) 75 ( x 3 (DATA 50 (DATA) ) (2ndF)( (Tx ) (^ ) [2ndF)[ Is ) (2ndF)( 1,x ) ( ax ( x2 ) DIM 0. 1. 3. 6. 7. 75.71428571 12.37179148 7. 530. 41200. 13.3630621 178.5714286 - [ DATA (2ndF) (STAT) (2ndF) (STAT) 0. 30 30 [DATA) 1. 40 40( x ) 2 [DATA) 3. 40 50 (DATA) 4. 50 50 (2ndF)( CD) 3. 40 x ) 2 (2ndF)( co) 1. - DATA - 30 45 45 45 ( x ) 3 (DATA) 4. 45 60 [DATA) 5. 60 [13] X _nXX n sx - n- 1 GX -P X2 ta2 n Ix= + X2 + "• + Ex2 = X12 + X22 xn2 [14] Function Funktion Fonction Funci6n Funcao Funzioni Functie F0ggvany Funkce Funktion Funktio GiyHKU,MR Funktion thfciu :au' Eft Fungsi Fungsi Ham so sin x, tan x cos x sin-'x, cos-'x tan-1x, 3. In x, log x e 10x sinh x, cosh x Dynamic range zulassiger Bereich Plage dynamique Rango dinamico Gama dinamica Campi dinamici Rekencapaciteit Megengedett szamitasi tartomany Dynamick9 rozsah Definitionsomrade Dynaaminen ala gmHampmeckm8 amanaaoH Dynamikomrade rigalunisfrantu ',51..q.sll ju.ar WOMEN Julat dinamik Kisaran dinamis Gil:3i han D6ng DEG: I x I ≤ 4.499999999 x 1070 RAD: (tanx: IxIo 90 (2n31))* Ix' ≤ 785398163.3 (tanx : Ix' Oi (2n-1))° GRAD: I x I ≤ 4.999999999 x 1070 (tan x: IxIo 100 (2n-1))* DEG: RAD: GRAD: I x I ≤ 4.500000008 x 1070 I x I ≤ 785398164.9 I x I ≤ 5.000000009 x 1070 I x I ≤ 1 I x I < 10'" 10-99 ≤x 0: • y=0: •y 0: -101°2 < x Iny 5 230.2585092 0

  • 1
  • 2
IMMO
ENGLISH
[3]
[7]
CALCULATION
EXAMPLES
ANWENDUNGSBEISPIELE
EXEMPLES
DE
CALCUL
EJEMPLOS
DE
CALCULO
EXEMPLOS
DE
CALCULO
ESEMPI
DI
CALCOLO
REKENVOORBEELDEN
P
ELDASZAMITASOK
P
fliKLADY
VYPOCTU
RAKNEEXEMPEL
LASKENTAESIMERKKEJA
r1P11MEPbl
BbIlik1CTIEHHA
UDREGNINGSEKSEMPLER
irla
1114
nilfi
-
nratu
c31.4
ttittPHF
CONTOH-CONTOH
PENGHITUNGAN
CONTOH-CONTOH
PERHITUNGAN
CAC
Vi
DU
PHEP
TINH
[1]
(ON/C]
(
CE
(
)
3x
4x5
4x6+7=
3
(
x
)
[own)
4
(
x
)
5
(Ca)
6(
+
)7
=
3.
0.
5.
0.
31.
134
123
134
23
(..)
134.
1.
123.
34_
>
43
3
(
)
4
(2ndF)
(
)
(
=
)
64.
[2]
X
(=)
I
)
)
+1—)
(El))
45+285+3=
IONIC)
45
(
+
)
285
(
)
3
(
=
)
140.
18+6
(
)
18
(
+)6
(
÷
)
15-8
)
1
5
(
-
)
8
(
=
)
3.428571429
42x(-5)+120=
42
x
)
5
(-e/
-
)
)
120
(
=
)
-90.
(5x10
3
)÷(4x10
4
)=
5
Exp
3(
3
(+/—)
(
=
+)4
(av)
1250000.
34+57=
34
(
+
)
57
=
91.
45+57=
45
=
)
102.
79-59=
79
-
)
59
(
=
)
20.
56-59=
56
(
=
)
—3.
56+8=
56
(+)
8
=
)
92+8=
92
(
=
)
11.5
68x25=
68
(
x
)
25
=
1700.
68x40=
40
=
)
2720.
[4]
(
sin
arc
hyp)
(NY
(cos
(
in
)
Psi
-
(
tan)
log
)
sin
-,
(
ex
)
(
(cos
-1
[1ox]
(tan
-1
)
(
ix
)
it
(
7
2
(DRG)
(
hyp
sin60[°]=
(oNic)
60
(
sin)
0.866025403
coi[rad]=
(DRG)
(
=
)
(2ndF)
(cos)
(n)
(
3
)
4
0.707106781
tan
-1
1=[g]
(DRG
(DRG)
1
(2ndF)
(tan-')
50.
(cosh
1.5
+
sinh
1.5)
2
=
(mac)
1.5
(
)
(hyp)
1.5
(
sin
)
(v)
(
)
[cos)
(
x2
)
(
+
)
20.08553692
tanh
-1
7
=
5
(2ndF)
(+)
7
(
=
)
(arc
hyp)
(tan)
0.895879734
In
20
=
20
(
In
)
2.995732274
log
50
=
50
Hoe
)
1.698970004
e
3
=
3
(2ndF)
(e`)
20.08553692
10
1
.
7
=
1.7
[2ndF)
(
1
a
,
50.11872336
1 1
;'7=
6
(ux)
(2ndF)
(ux)
=
)
(
+
7
(2ndF)
0.309523809
8
2
-3
4
x5
2
=
8
(
y
,
)2
4(
x
)5
(+1—)
(
x2
)
(—)
(
=
3(
yr)
—2024.984375
1
(12
3
)
4
.
12
(2ndF)
yr
(a)
3
(
yx)4
=
6.447419591
49
4
81=
49
4(
=
)
4.
(4
—
)
(
—
81
(2ndF)
)
3
27-
27
(2ndF)
)
3.
4!
=
4
(2ndF)
(
n
24.
500x25%=
500
x
)
25
(2ndF
(
%
)(
=
)
125.
120
+400=?%
120
+
)
400
(2ndF)
(
%
)(
=
)
30.
500+(500x25%)=
500
(
+
)
25
(2ndF)(
%
=
)
625.
400-(400x30%)=
400
(
-
)
30
(2ndF)
%
=
)
280.
-
•
•
•
30
[11]
(c
x)
a
b
1-.Y)
•
(2ndF)
(STAT)
(2ndF)
(STAT)
30
[DATA)
0.
1.
LEM
(2ndF)
(cpLx)
0.
40
[
40(
x
)
2
[DATA)
3.
(12-6i)
+
(7+15i)
12
(
a
)
6
(+/—)
(
b
)
(
+
7(
a
)15
b
)
40
50
(DATA)
4.
—
(11+4i)
=
(
—
)
11
a
)
4
(
b
)
(
=
)
8.
50
b
)
5.
50
(2ndF)
(
CD)
3.
(
a
)
8.
40
x
)
2
(2ndF)
(
co)
1.
-
6x(7
-9i)
x
6
a
)(
x
)
7
(
a)9
(+/—(
b
)(
x
)
30
(-5+8i)
=
5
(+/—)
(
a
)
8
b
)
=
222.
45
(
b
)
606.
45
45
(
x
)
3
(DATA)
4.
45
60
[DATA)
5.
16x(sin30°+icos30°)_
16
(
a
)
(
x
)
30
(
sin)
(
a
)
30
(cos)
(
b
)
60
(sin60°+icos60°)
(
=
)
b
)
60
(
sin
)
(
a
)
60
(
cos)
(
b
)
13.85640646
8.
8
(
a
)
70
A
(
+
)
12
=
8,
01
=
70°
r2
=
12,
02
=
25°
r
=
?,
0=
?°
=
)
(
b
)
(
b
(
a
)
(2ndF)
[
0
]
(-ere
(2ndF)
25
[r]
(-•.Y)
b
)
(2ndF)
(
18.5408873
42.76427608
(1
+
i)
r
=
?,
0
=
?°
1
a
)
(2ndF)
(
b
)
1
(-ere
(IA
b
)
[r]
=
1.
1.414213562
45.
[12]
STAT]
(DATA)
CD
)
(
X
)
Sx
[ax]
(
n
)
-
95
80
80
75
75
75
50
(2ndF)
95
80
(
x
)
2
75
(
x
3
50
(STAT)
(DATA
(DATA)
)
(DATA)
(DATA
DIM
0.
1.
3.
6.
7.
7=
75.71428571
crx=
(2ndF)(
(Tx
)
12.37179148
?I=
(
^
)
7.
Ix=
[2ndF)
[
Is
)
530.
1x
2
=
(2ndF)(
1,x
)
41200.
sx=
(
ax
13.3630621
sx'=
(
x2
)
178.5714286
[13]
[14]
n
GX
-P
X2
ta2
XX
X
_n
sx
-
n-
1
n
Ix=
+
X2
+
"•
+
Ex
2
=
X1
2
+
X22
+•••
+
xn
2
Function
Funktion
Fonction
Funci6n
Funcao
Funzioni
Functie
F0ggvany
Funkce
Funktion
Funktio
GiyHKU,MR
Funktion
th
fciu
:au'
Eft
Fungsi
Fungsi
Ham
so
Dynamic
range
zulassiger
Bereich
Plage
dynamique
Rango
dinamico
Gama
dinamica
Campi
dinamici
Rekencapaciteit
Megengedett
szamitasi
tartomany
Dynamick9
rozsah
Definitionsomrade
Dynaaminen
ala
gmHampmeckm8
amanaaoH
Dynamikomrade
ri
ga
lunisfrantu
‘
,5
1
..q.sll
ju.ar
WOMEN
Julat
dinamik
Kisaran
dinamis
Gil:3i
han
D6ng
sin
x,
tan
x
DEG:
I
x
I
≤
4.499999999
x
10
70
(tanx:
IxIo
90
(
2
n3
1
))
*
RAD:
Ix'
≤
785398163.3
(tanx
:
Ix'
Oi
(2n-1))
°
GRAD:
I
x
≤
4.999999999
x
10
70
(tan
x:
IxIo
100
(
2
n
-1
))
*
cos
x
DEG:
I
x
≤
4.500000008
x
10
70
RAD:
I
x
≤
785398164.9
GRAD:
I
x
≤
5.000000009
x
10
70
sin
-
'x,
cos
-
'x
x
≤
1
tan
-1
x,
3
.
x
I
<
10'"
In
x,
log
x
10
-99
≤x<10
1
"
e
-ic)
,
"<x≤
230.2585092
10x
-10
10
°<x<100
sinh
x,
cosh
x
x
≤
230.2585092
•
The
range
of
the
results
of
inverse
trigonometric
functions
•
Der
Ergebnisbereich
far
inverse
trigonemetrische
Funktionen
•
Plage
des
rdsultats
des
fonctions
trigonometriques
inverses
•
El
rango
de
los
resultados
de
funciones
trigonometricas
inverses
•
Gama
dos
resultados
des
trigonometricas
inverses
•
La
dei
risultati
di
funzioni
trigonometriche
inverse
gamma
•
Het
bereik
van
de
resultaten
van
inverse
trigonometrie
•
Az
inverz
trigonometriai
funkciak
eredmeny-tartomanya
•
Rozsah
qsledka
inverznich
trigonometrickych
funkci
•
Omfang
f6r
resultaten
av
omvanda
trigonometriska
funktioner
•
Kaanteisten
trigonometristen
funktioiden
tulosten
alue
•
gmanaeori
peepurame
o6parnbix
-
rpwroHome
-
mmHeckmx
cpynkujel
•
Omrade
for
resultater
of
omvendte
trigonometriske
funktioner
•
ri
tIoto4Ndimitimfiguallnunsinank
•
;aw
e
sul
ju.1
•
REA
M
iti
-
FXSA
NM
IN
•
Julat
hasil
fungsi
trigonometri
songsang
•
Kisaran
hasil
fungsi
trigonometri
inversi
•
Giai
hen
caa
cac
ket
qua
caa
cdc
ham
so
kking
gidc
nghjch
ciao
0
=
sin
-
'
x,
0
=
tan
-
'
x
0
=
cos
-1
x
DEG
—9050590
0505180
RAD
7t
7t
—
7
≤0≤
7
0
50
≤n
GRAD
-100505100
0505200
[5]
(DROP.
90°—>
[rad]
IONIC
90
(2ndF)
(DRGe)
1.570796327
-3
[9]
(2ndF
(DRGe
100.
+
1
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53.13010235
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0.927295218
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59.03344706
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1
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53.13010235
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¥140
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241.25
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n:
integer
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ganze
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entier
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entero
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inteiro
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intero
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geheel
getal
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szamok
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celd
disk)
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heltal
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kokonaisluku
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heltal
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81.
9.
12°39'18"05
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12.391805
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12.65501389
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[60]
123.678
(2ndF).cons
123.404080
sin62°12'24"
=
[10]
62.1224
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sin
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0.884635235
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Hre
(2ndF)
b
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(
a
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6
[
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4
(e]
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7.211102551
33.69006753
7.211102551
0
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y
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14
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a
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b
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(
a
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36
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11.32623792
8.228993532
11.32623792
[10]
(*OCT)
(OeHEX
DEC(25)—>BIN
IONIC)
(2ndF)
25
(2ndF)
(*BIN)
11001.
HEX(1AC)
IONIC)
(2ndF)
(2ndF)
(2ndF)
(2ndF)
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(*DEC)
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110101100.
654.
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BIN(1010-100)
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)
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11
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-
)
100
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10010.
HEX(1FF)+
OCT(512)=
HEX(?)
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512
(2ndF)
(2ndF)
(*FIEX)
1FF
(2ndF)
1511.
349.
2FEC-
2C9E=(A)
+)2000-
1901=(B)
(C)
—>
DEC
IONIC)
2C9E
2000
1901
(
RCL)
[2ndF)
(sr())
(2ndF)
54+)
)
(KA+)
(*DEC)
(*HEX)
2FEC
)
34E.
6FF.
A4d.
2637.
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Europe
only:
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