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    Orthonormal Bases : Projection

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    1. Let Complex 3-space C^3 be equipped with the standard inner product and let W be the subspace of C^3 that is spanned by u_1= (1, 0, 1) and u_2= (1/3, 1/3, -1/3). Project the vector v= (1, i, i) onto W. Show work.

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    : is the square root of

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    1. Let Complex 3-space C^3 be equipped with the standard inner product and let W be the subspace of C^3 that is spanned by u_1= ...

    Solution Summary

    A projection is calculated from an inner product using Gram-Schmidt. The solution is detailed and well presented.

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