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[Steps Shown] Let P: V \rightarrow W be an invertible linear transformation, and let T: V \rightarrow V be a linear operator on V. Show that if 2 is an

Question: Let $P: V \rightarrow W$ be an invertible linear transformation, and let $T: V \rightarrow V$ be a linear operator on $V$. Show that if 2 is an eigenvalue of $T$ then it is also an eigenvalue of $P^{-1} \circ T \circ P: W \rightarrow W$.

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[Steps Shown] Let P: V \rightarrow W be an invertible linear transformation, and let T: V \rightarrow V be a linear operator on V. Show that if 2 is an

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