Solved! -63) e1, e2, e3 0 Using the Hermitian inner product to define distances and angles, answer: a)Are they an orthogonal basis? b) Are they an orthonormal basis? c) Find
![SOLVED: (7 marks:) Let C[0, 1] have the inner product defined by (f,g) = J" f()g(w)d, Vf,g e C[o, 1]. Let U = spanx 1, x + 1, x + x2 be](https://cdn.numerade.com/ask_images/21ea14407f054866b063a2db39f5d097.jpg "SOLVED: (7 marks:) Let C[0, 1] have the inner product defined by (f,g) = J\" f()g(w)d, Vf,g e C[o, 1]. Let U = spanx 1, x + 1, x + x2 be")
SOLVED: (7 marks:) Let C[0, 1] have the inner product defined by (f,g) = J" f()g(w)d, Vf,g e C[o, 1]. Let U = spanx 1, x + 1, x + x2 be
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SOLVED:Find an orthogonal basis and an orthonormal basis for the subspace W of 𝐂^3 spanned by u1=(1, i, 1) and u2=(1+i, 0,2).
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linear algebra - For any inner product, can we always find a symmetric orthonormal basis? - Mathematics Stack Exchange
