Subido por sebastian.menares

gaus seidel2

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gaus seidel
it0 k=0
x1 :=
3
x2 :=
10
x10 :=
9
6
x3 :=
51
8
(3 - x2 - 2 x3)
10
9
x10  - 8 = -1.125
x20 :=
x20 
9 - ( 4 x10) + x3
6
53
=
16
x30 :=
x30 
3.3125
(51 + 2 x10 - 3 x20)
8
621
128
it k=1
x11 :=
=
4.8515625
(3 - x20 - 2 x30)
10
641
x11  - 640 = -1.0015625
x21 :=
x21 
9 - ( 4 x11) + x30
6
11429
x31 :=
x31 
3840
=
2.976302083
(51 + 2 x11 - 3 x21)
8
51287
10240
=
5.008496094
x11 - x10 =
0.123
it k=2
x12 :=
(3 - x21 - 2 x31)
10
153497
x12  - 153600 = -0.999329427
x22 :=
x22 
x12 - x11 =
2.233  10- 3
9 - ( 4 x12) + x31
6
2765693
921600
=
3.000968967
(51 + 2 x12 - 3 x22)
x32 :=
8
x32 
12287519
2457600
=
4.999804281
it k=3
x13 :=
(3 - x22 - 2 x32)
10
36866129
x13  - 36864000 = -1.000057753
x23 :=
x23 
9 - ( 4 x13) + x32
6
663553301
221184000
x33 :=
x33 
=
3.000005882
(51 + 2 x13 - 3 x23)
8
2949110183
589824000
it k=4
x14 :=
=
4.999983356
(3 - x23 - 2 x33)
10
x13 - x12 = -7.283  10- 4
8847335753
x14  - 8847360000 = -0.999997259
x24 :=
x24 
9 - ( 4 x14) + x33
159252235757
53084160000
=
2.999995399
(51 + 2 x14 - 3 x24)
8
x34 
x15 :=
707789141231
141557760000
=
5.000002411
(3 - x24 - 2 x34)
10
2123366446721
x15  - 2123366400000 = -1.000000022
x25 :=
x25 
9 - ( 4 x15) + x34
38220600505349
12740198400000
x35 
x16 :=
=
3.000000416
(51 + 2 x15 - 3 x25)
x25 - x24 =
5.017  10- 6
8
169869306507767
33973862400000
=
4.999999838
(3 - x25 - 2 x35)
10
509607940744697
x16  - 509607936000000 = -1.000000009
x26 :=
x15 - x14 = -2.763  10- 6
6
x35 :=
it k=6
6.049  10- 5
6
x34 :=
it k=5
x14 - x13 =
9 - ( 4 x16) + x35
6
x35 - x34 = -2.572  10- 6
x16 - x35 = -6
x26 
9172942784595293
3057647616000000
x36 :=
x36 
=
2.999999979
(51 + 2 x16 - 3 x26)
8
40768634924425919
8153726976000000
=
5.000000005
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