Let W be a subspace of R" and va vector in R". Suppose that w and w' are orthogonal vectors with w in W and that v = w+w
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Let W be a subspace of R" and va vector in R". Suppose that w and w' are orthogonal vectors with w in W and that v = w+w
Let W be a subspace of R" and va vector in R". Suppose that w and w' are orthogonal vectors with w in W and that v = w+w'. Is it necessarily true that w' is in W¹? Either that it is true or find a counterexample. prove
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