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a. Suppose f : R2 > R3 is a linear transformation such that 1 5 0 3 f(0)= '3 ' f(1)= '1 2 4 Then

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a. Suppose f : R2 > R3 is a linear transformation such that 1 5 0 3 f(0)= '3 ' f(1)= '1 2 4 Then f(6'4 + 353) f(4Eg + 557) = c. Let V be a vector space and let 51, 32, 53 E V. Suppose T : V > [R2 is a linear transformation such that a. 1 4 _1 4 _ T(U1)=( 1):- T(02)=(_4)9 T(U3)=(_:). Then 5T(:3'1) + H452 + 5173) = (1 point) Let T be the linear transformation defined by T(x, y) = (9x 4y, 3y 6x, 2y 8x, 7y). Find its associated matrix A

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