(1 point) Consider the ordered bases B=(− (6+7x),1+x) and C = (3x - 3, 3x) for the vector space P₂ [x]. a. Find the chan
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(1 point) Consider the ordered bases B=(− (6+7x),1+x) and C = (3x - 3, 3x) for the vector space P₂ [x]. a. Find the chan
(1 point) Consider the ordered bases B=(− (6+7x),1+x) and C = (3x - 3, 3x) for the vector space P₂ [x]. a. Find the change in coordinate matrix from C to the standard ordered basis E = (1, x). TE = b. Find the change in coordinate matrix from B to E. TE = c. Find the change in coordinatematrix from E to B. TB = d. Find the change in coordinate matrix from C to B. TB = e. Find the coordinates of g(x) in the ordered basis B if the coordinate vector of g(x) in C is [q(x)] c = [−2, 2]¹. [q(x)] B 18
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