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Solution
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Solution provided by AtoZmath.com
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Power Method for finding dominant eigenvalue calculator
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 1. `[[8,-6,2],[-6,7,-4],[2,-4,3]]`
2. `[[6,-2,2],[-2,3,-1],[2,-1,3]]`
3. `[[3,2,4],[2,0,2],[4,2,3]]`
4. `[[1,1,1],[-1,-3,-3],[2,4,4]]`
5. `[[2,3],[4,10]]`
6. `[[5,1],[4,2]]`
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Example1. Power Method for finding dominant eigenvalue ...
`[[2,3],[4,10]]`Solution:`1^(st)` Iteration and by scaling we obtain the approximation `2^(nd)` Iteration and by scaling we obtain the approximation `3^(rd)` Iteration and by scaling we obtain the approximation `4^(th)` Iteration and by scaling we obtain the approximation `:.` The dominant eigenvalue `lamda=11.29204` and the dominant eigenvector is : |
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