Find the matrix [ T] C<--B of the linear transformation T : V ---> W with respect to the bases B and C of V and W, respectively. Verify by computing T(v) directly T: P2-->R2 defined by T(p(x)) ,B = {l, x, x2}, C = {e1, e2},                  v = p(x) = a + bx + cx2

T(p(x)) =
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[p(0)] T(p(x)) = Lp(1).

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