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2. Consider the following matrices.[ 1 3−2 6](a)[1 −91 −5](b)1 2 0−1 −1 10 1 1(c)1 1 00 −2 10 0 3(d)1 1 01 0 10 1 1(e)1 1 −10 2 0−1 1 1(f)4 0 12 3 2−1 0 2(g)1 0 32 −2 23 0 1(h)3 1 0 0−1 1 0 00 0 1 40 0 1 1(i)2 1 1 10 1 2 30 0 3 30 0 0 2(j)1 0 0 00 1 0 01 1 3 0−2 1 2 −1(k)1 1 1 04 1 0 10 0 −1 10 0 2 0(l)For each of the matrix, find(i) the characteristic polynomial

Question

  1. Consider the following matrices. 1 3−2 61 −91 −51 2 0−1 −1 10 1 1(c)1 1 00 −2 10 0 3(d)1 1 01 0 10 1 1(e)1 1 −10 2 0−1 1 1(f)4 0 12 3 2−1 0 2(g)1 0 32 −2 23 0 1(h)3 1 0 0−1 1 0 00 0 1 40 0 1 1(i)2 1 1 10 1 2 30 0 3 30 0 0 2(j)1 0 0 00 1 0 01 1 3 0−2 1 2 −1(k)1 1 1 04 1 0 10 0 −1 10 0 2 0(l)For each of the matrix, find(i) the characteristic polynomial
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Solution

I'm sorry, but your question seems to be incomplete. You've provided a list of matrices and asked for the characteristic polynomial, but the matrices themselves are not clearly defined. Could you please provide the matrices in a clear format?

For example, a 2x2 matrix should be represented as follows:

[ a b ] [ c d ]

Once you provide the matrices, I can help you find the characteristic polynomial for each. The characteristic polynomial of a matrix A is given by the determinant of (A - λI), where λ represents a scalar, I is the identity matrix of the same size as A, and 'det' denotes the determinant.

This problem has been solved

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1 3−2 6](a)[1 −91 −5](b)1 2 0−1 −1 10 1 1(c)1 1 00 −2 10 0 3(d)1 1 01 0 10 1 1(e)1 1 −10 2 0−1 1 1(f)4 0 12 3 2−1 0 2(g)1 0 32 −2 23 0 1(h)3 1 0 0−1 1 0 00 0 1 40 0 1 1(i)2 1 1 10 1 2 30 0 3 30 0 0 2(j)1 0 0 00 1 0 01 1 3 0−2 1 2 −1(k)1 1 1 04 1 0 10 0 −1 10 0 2 0(l)For each of the matrix, find(i) the characteristic polynomial

his question come from Bradley (2008, pp. 495–496, Progress Ex-ercises 9.2). Let I2 be the (2 × 2) identity matrix, and consider thefollowing three matrices:A =( 1 −40 9), B =( 4 3−7 0), and C =( 5 −1 −112 0 2).(a) If possible, find A + B.(b) If possible, find A − B.(c) If possible, find A + 4B.(d) If possible, find A + I2.(e) If possible, find AI2.(f) If possible, find A + C.(g) If possible, find A + BT .(h) If possible, find BC.(i) If possible, find CB.(j) If possible, find CBT .(k) If possible, find (AB)T .(l) If possible, find C + 5I2.(m) If possible, find CT A.(n) If possible, find (BC)T .(o) If possible, find AC + B

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