Mathematics
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中文
Language:English
==equ==
Unary equation
Multivariate equation
==cal==
Solution inequality
Mathematical calculation
Fractional calculation
Mathematical statistics
Resolving prime factor
Fraction and Decimal Interactions
Lenders ToolBox
==LiAl==
Determinant
Matrix multiplication
Inverse matrix
==der==
Derivative function
==img==
Function image
==que==
Q&A
current location：Equations >
Multivariate equations
> Answer
Detailed information：
The input equation set is:
-1
L
+
M
=
5727
100
(1)
B
+
C
+
M
=
183423
100
(2)
B
-1
E
-1
H
-1
K
=
20911
100
(3)
-1
G
+
H
-1
I
=
8079
50
(4)
F
+
G
-1
N
=
1347
10
(5)
-1
D
+
E
-1
F
-1
P
=
5931
50
(6)
C
+
D
-1
R
=
4228
25
(7)
R
+
S
-1
V
=
2099
25
(8)
-1
O
+
P
-1
Q
=
12689
100
(9)
N
+
O
=
5403
50
(10)
Q
-1
S
-1
T
=
1309
20
(11)
T
-1
U
-1
W
=
5663
50
(12)
W
-1
X
=
1859
50
(13)
A
+
X
=
4103
50
(14)
-1
A
+
U
+
V
=
3882
25
(15)
I
=
9831
100
(16)
-1
J
+
K
+
L
=
1931
25
(17)
0 =
0
(18)
0 =
0
(19)
0 =
0
(20)
0 =
0
(21)
0 =
0
(22)
M
=
100
(23)
V
=
200
(24)
Question solving process(leaved out):
The solution of the equation set is:
A =
82.060000
- X
B =
279.760000
+ E
+ H
C =
1454.470000
- E
- H
D =
-1001.390000
+ E
+ H
- S
F =
882.770000
- H
- P
+ S
G =
-259.890000
+ H
I =
98.310000
J =
36.140000
K =
70.650000
L =
42.730000
M =
100.000000
N =
488.180000
- P
+ S
O =
-380.120000
+ P
- S
Q =
253.230000
+ S
R =
283.960000
- S
T =
187.780000
U =
37.340000
- X
V =
200.000000
W =
37.180000
+ X
Where: E, H, P, S, X are arbitrary constants.
解方程组的详细方法请参阅：
《多元一次方程组的解法》
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