(1 pt) Consider the ordered bases B = {1, x-9} and C = {3 - x,-4} for the vector space P2. a. Find the transition matrix from C' to the standard ordered basis E = {1, x}. 3 -X TE = 0 b. Find the transition matrix from B to E. TE c. Find the transition matrix from E to B. TB d. Find the transition matrix from C to B. TB e. Find the coordinates of p(x)=(3+2x) in the ordered basis B. [P(x)] B = f. Find the coordinates of g(x) in the ordered basis B if the coordinate vector of g(x) in C is [q(x)]c = = H [q(x)] B = =] #