Let T be the transformation defined by T(x) = Ax, where 1 -3 1 0 1 -1 −1 -3 7 - 13 A = a. The domain of T is Ra, where a = b. The codomain of T is Rb, where b = c. Find a vector whose image under Tis 7 = -21 47 x = d. Find all vectors in the domain of T that are mapped to the zero vector in the codomain. (Note: If Xi is not a free variable, enter "DNE" in the associated answer box.) +x3 +x2 x = x1 +x4

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