Graphics Programs Reference
In-Depth Information
11.
Use the Gauss-Seidel method to solve
=
25 9
71 1
x 1
x 2
x 3
1
6
37
1
26
12. Solve the following equations with the Gauss-Seidel method:
=
12
231
x 1
x 2
x 3
x 4
0
0
20
0
2 56
3
16 0
4
0
329
13.
Use the Gauss-Seidel methodwith relaxation to solve Ax
=
b
,
where
4
1
00
15
10
10
10
1
4
1
0
A
=
b
=
0
1
4
1
00
13
Take x i =
b i /
A ii as the starting vector and use
ω =
1
.
1 for the relaxation factor.
14.Solve the equations
=
2
1
0
x 1
x 2
x 3
1
1
1
12
1
0
11
by the conjugate gradient method. Start with x
=
0 .
15.
Use the conjugate gradient method to solve
=
3
0
1
x 1
x 2
x 3
4
10
04
2
1
25
10
0 .
16. Solve the simultaneousequations Ax
starting with x
=
=
=
b and Bx
b by the Gauss-Seidel
methodwith relaxation, where
10
810 T
b
=
810 10
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