- Problem 1 2 Points Let V Be An Inner Product Space And Let B V1 Un Be An Orthogonal Basis Of V Le 1 (51.21 KiB) Viewed 24 times
Problem 1 (2 points): Let (V, (-:-)) be an inner product space and let B = {v1, ..., Un} be an orthogonal basis of V. Le
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Problem 1 (2 points): Let (V, (-:-)) be an inner product space and let B = {v1, ..., Un} be an orthogonal basis of V. Le
Problem 1 (2 points): Let (V, (-:-)) be an inner product space and let B = {v1, ..., Un} be an orthogonal basis of V. Let u, v E V. Prove that if a1 a2 [v]B an and bi B = bn then (v, u) = a1b1||01||2 + a2b2||02||2 + ... +anbn||0n||2.