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10 Nov 2019
4. Let V, W be vector spaces and T : V â W be a linear transformation.
1. Assume that S is a subset of V such that T(S) is linearly independent. Show that S is linearly independent.
2. Assume that Z is a subspace of V. Show that T(Z) is a subspace of W.
4. Let V, W be vector spaces and T : V â W be a linear transformation.
1. Assume that S is a subset of V such that T(S) is linearly independent. Show that S is linearly independent.
2. Assume that Z is a subspace of V. Show that T(Z) is a subspace of W.
Hubert KochLv2
21 Mar 2019