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In Exercises 1-14. find the matrix representations Rg and Rr and an invertible matrix C such that R CRC for the linear transj
derivative of p(x); B = (x, x, x, l), B = (1, x , x1, x + 1) 14. T: WW, where W sp(e, xe) and T is the derivative transf
In Exercises 1-14. find the matrix representations Rg and Rr and an invertible matrix C such that R CRC for the linear transjormation T of the given vector space with the indicated ordered bases B and B'
derivative of p(x); B = (x', x', x, l), B' = (1, x , x1, x' + 1) 14. T: WW, where W sp(e, xe') and T is the derivative transformation; B (e, xe*), B = (2xe", 3e*
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