Question: Let V be a finite-dimensional inner product space Let V be a nitedimensional inner product space and let T : V > V be a

Let V be a finite-dimensional inner product space

Let V be a finite-dimensional inner product space Let V be a

Let V be a nitedimensional inner product space and let T : V > V be a linear transformation. Prove the following statement: \"If \"T (17)\" S \"17\" for every 17 E V, then the function T V 235 idV is an isomorphism\". Note here that idv : V > V is the identity map on V

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