Question: Let T : P3 - R' be defined by -2a + 3b - 3c + d T (ax3 + ba2 + ca + d) =

Let T : P3 - R' be defined by -2a + 3b - 3c
Let T : P3 - R' be defined by -2a + 3b - 3c + d T (ax3 + ba2 + ca + d) = 3a - b+ 2c+d . Let u = 23 - 3x, B - {1, x, 22, 23 } , and -2a + 3b - c -2 3 -3 Given [T] B = 5 -4 5 0 , use the Fundamental Theorem of Matrix Representations to find -5 4 -3 Pc (T(u)). Ex: 5 Pc (T(u) ) =

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