Sharp EL-W516T Operation Manual page 9

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b (2-VLE, 3-VLE, QUAD, CUBIC)
33
b 4 0
{
x +
y =
2
3
4
2 e 3 e 4 e
x +
y =
5
6
7
5 e 6 e 7
x =
?
e X:
y =
?
Y:
=
det(D)
?
D:
{
b 4 1
x + y - z =
9
1 e 1 e S 1 e 9 e
x +
y - z =
6
6
17
6 e 6 e S 1 e 17 e
x -
y +
z =
14
7
2
42
14 e S 7 e 2 e 42
x =
?
e X:
y =
?
Y:
z =
?
Z:
=
det(D)
?
D:
b 4 2
+
x -
=
x
2
3
4
95
0
3 e 4 e S 95
0.
x =
?
e X=
1:
2:
e X-Value:
Ymin:
b 4 3
x
3
+
x
2
+
x +
=
5
4
3
7
0
5 e 4 e 3 e 7
x =
?
e X=
1:
2:
b (MATRIX)
34
[
]
b 5
1 2
matA
N 1 2 2 e
3 4
1 e 2 e 3 e 4 e
j N 3 0
[
]
N 1 e
3 1
matB
3 e 1 e 2 e 6 e
2 6
j N 3 1
×
=
matA
matB
j N 0 0 k
N 0 1 =
=
dim (matA, 3, 3)
j N 7 N
0 0 H 3 H 3
2.
) =
b (VECTOR)
35
b 6
[
]
5
N 1 2 e
vectA
5 e 6 e
6
j N 3 0
[
]
N 1 2 e
7
vectB
7 e 8 e
8
j N 3 1
+
=
vectA
vectB
j N 0 0 +
N 0 1 =
=
DotPro ( vectA , vectB )
j N 4 N 0
8.
0 H N 0 1
) =
36
Function
Fonction
Función
x
DEG: |
|
(tan
x
RAD:
|
|
1.
sin
x
, cos
x
, tan
x
(tan
x
GRAD: |
|
(tan
–1
–1
sin
x
, cos
x
|
x
|
1
5.
<
–1
x
3
x
x
100
tan
,
|
|
10
P
≤ x <
x
x
x
–99
ln
, log
, log
10
a
>
-
y
0:
10
=
< x <
y
0: 0
<
x =
x
y
0:
y
(0
-
10
x
y
P
1.
-
2.
3.
-
x
e
x
10
sinh
3.238095238
sinh
1.638095238
-
7.4
-
cosh
105.
tanh
x
2
x
3
5.
6.333333333
-
x
P
x
–1
0 . 666666666
-
n!
96 . 33333333
-
P
n
r
1.233600307
-
C
0.216800153
n
r
±1.043018296K
↔DEG, D°M'S
x
,
y
q
r
,
[
]
7
13
DRG►
17
27
[
]
1
2
^
GCD
n
3
4
^
^
^
^
R.Int(m, n)
+
(A
+
(A
+
(A
[
]
+
(A
12
14
→ DEC
→ BIN
83.
→ PEN
→ OCT
→ HEX
AND
OR
Dynamic range
XOR
Plage dynamique
XNOR
Rango dinámico
<
10
10
-
x
x
: |
|
90(2n
1))*
p
<
×
10
10
NOT
180
p
-
x
: | x |
(2n
1))*
2
10
<
×
10
10
9
-
x
: |
x
|
100(2n
1))*
NEG
≤ a <
a ≠
100
–99
100
10
, 10
10
(
1)
< x
y <
100
log
100
10
100
n
1
<
<
=
-
x ≠
x
|
|
1:
2n
1,
0)*,
x
< x
<
100
log |
y
|
100
1
>
-
<
0:
10
100
log
y
x
=
< x <
100
y
0: 0
10
<
x =
-
y
0:
2n
1
1
<
<
x
(0
|
|
1:
x
1
-
100
<
10
log |
x
-
< x ≤
100
10
230.2585092
-
100
< x <
10
100
x
, cosh
x
, tanh
x
|
x
|
230.2585092
<
–1
x
x
50
|
|
10
–1
x
≤ x <
50
1
10
<
–1
x
|
x
|
1
<
x
50
|
|
10
x
<
×
|
|
2.15443469
10
≤ x <
0
10
100
<
x ≠
x
100
|
|
10
(
0)
0
n
69*
0
r
n
9999999999*
n!
<
100
10
(n - r)!
0
r
n
9999999999*
0
r
69
n!
<
10
100
(n - r)!
<
0°0'0.00001"
|
x
|
10000°
q
x
2
y
2
<
100
r
,
+
10
≤ r <
100
0
10
q
<
10
DEG: |
|
10
p
q
<
×
RAD:
|
|
10
x
y
,
180
10
q
<
×
10
GRAD: |
|
10
9
DEG → RAD, GRAD → DEG: |
RAD → GRAD: | x |
<
<
<
,
LCM
0
n
10
10
*
n
n
n
|m|
9999999999*
|n|
9999999999*
<
-
<
10
m
n, n
m
10
+
+
+
<
+
i
i
100
B
)
(C
D
) | A
C |
10
, | B
D |
i
-
+
i
-
<
100
-
B
)
(C
D
) | A
C |
10
, | B
D |
-
<
100
(AC
BD)
10
×
+
i
i
B
)
(C
D
)
+
<
100
(AD
BC)
10
+
AC
BD
<
100
10
2
+
2
C
D
÷
+
-
i
i
B
)
(C
D
)
BC
AD
<
100
10
+
2
2
C
D
2
+
2
C
D
0
x
DEC: |
|
9999999999
≤ x ≤
BIN: 1000000000
≤ x ≤
0
111111111
≤ x ≤
PEN: 2222222223
≤ x ≤
0
2222222222
≤ x ≤
OCT: 4000000000
≤ x ≤
0
3777777777
≤ x ≤
HEX: FDABF41C01
≤ x ≤
0
2540BE3FF
≤ x ≤
BIN: 1000000000
≤ x ≤
0
111111111
≤ x ≤
PEN: 2222222223
≤ x ≤
0
2222222221
≤ x ≤
OCT: 4000000000
≤ x ≤
0
3777777777
≤ x ≤
HEX: FDABF41C01
≤ x ≤
0
2540BE3FE
≤ x ≤
BIN: 1000000001
≤ x ≤
0
111111111
≤ x ≤
PEN: 2222222223
≤ x ≤
0
2222222222
≤ x ≤
OCT: 4000000001
≤ x ≤
0
3777777777
≤ x ≤
HEX: FDABF41C01
≤ x ≤
0
2540BE3FF
9/9
Normal pdf
y <
x ≠
100 (
0)
Normal cdf
Inverse Normal
=
n, x
0)*,
Binomial pdf
y
<
Binomial cdf
|
100
Poisson pdf
Poisson cdf
* m, n, r: integer / entier / entero
33
10
<
x
100
|
10
p
×
98
10
2
<
100
10
<
100
10
1111111111
4444444444
7777777777
FFFFFFFFFF
1111111111
4444444444
7777777777
FFFFFFFFFF
1111111111
4444444444
7777777777
FFFFFFFFFF
< s
0
< a <
0
1
< s
0
<
0
n
≤ p ≤
0
1
≤ x
0
(integer / entier / entero)
< μ
0

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