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The following is a matrix:
2 -1 1-2 2 0 = B2 0 2
How would I solve the characteristic equation for B and show that the eigenvalues are 0, 2 and 4?
For each eigenvalue, how would I find a corresponding eigenvector?
Could you please show me how to find the eigenvalues of B^2 + I and (B^2 + 3B - I)^-1 and how would I justify these answers.
And finally what is the eigenvector corresponding to the eigenvalue of largest magnitude for the matrix B^2 + I?
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Find the probability that a randomly chosen subscription
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The mean of the sales is 141.1 with a standard deviation of 13.62. What is the probability that he will not be able to sell 160 or more widgets in the next year?
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Find the number of hours that represent the 40 percentile.
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