4 →R 4 →R 4 →R -4 -1 4 →R 3 →R
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Solved For the following two linear transformations find: i. | Chegg.com
SOLVED: Let A = -4 1 3 33 2 Find the dimensions of the kernel and image (range) of T, where T(z) = Ax. dim(Ker(T)) = dim(Im(T))
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Solved A is a 4 x 5 matrix and ker A = {x € R5 | Ax = 0} and | Chegg.com
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SOLVED: Suppose T: V -> V is a nilpotent linear operator with dim(V) = 15 and we know that dim(ker(T^1)) = 5 dim(ker(T^2)) = 9 dim(ker(T^3)) = 12 dim( ker(T^4)) = 14 dim(ker(T^5)) =
