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Solutions
Solutions

... 2. (25 pts.) Let V and W be vector spaces and let T : V → W be linear. If V1 is a vector subspace of V show that T(V1 ) = {w ∈ R(T) | T(v) = w for some v ∈ V1 } is a vector subspace of W. Solution: We must show that (a) 0W ∈ T(V1 ), (b) w1 + w2 ∈ T(V1 ), for all w1 , w2 ∈ T(V1 ), and (c) cw1 ∈ T(V1 ...
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