Mathematics — Unit 1 — Test 25

If T has distinct eigenvalues, then

Let U be unitary. Then ||Ux||₂ equals

If A is real skew‑symmetric (A^T=−A), then eigenvalues of A are

Given linear map T:V→W between finite‑dimensional spaces, the matrix of T depends on

If A is diagonalizable with A=PDP^{-1}, then A^k equals

If A is diagonalizable with A=PDP^{-1}, then A^k equals

If A is real skew‑symmetric (A^T=−A), then eigenvalues of A are

If A is real skew‑symmetric (A^T=−A), then eigenvalues of A are

If A is real skew‑symmetric (A^T=−A), then eigenvalues of A are