6. 6 Let u, = 3 , u, = - 6 and uz = Note that u, and u, are orthogonal. It can be shown that uz is not in the subspace W spanned by u, and u,. Use this to construct a nonzero vector v in R° that is...

6.<br>6<br>Let u, =<br>3 , u, = - 6<br>and uz =<br>Note that u, and u, are orthogonal. It can be shown that uz is not in the subspace W spanned by u, and u,. Use this to construct a nonzero vector v in R° that is orthogonal<br>-3<br>6<br>to u, and uz<br>The nonzero vector v =<br>is orthogonal to u, and uz.<br>

Extracted text: 6. 6 Let u, = 3 , u, = - 6 and uz = Note that u, and u, are orthogonal. It can be shown that uz is not in the subspace W spanned by u, and u,. Use this to construct a nonzero vector v in R° that is orthogonal -3 6 to u, and uz The nonzero vector v = is orthogonal to u, and uz.

Jun 03, 2022

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6. 6 Let u, = 3 , u, = - 6 and uz = Note that u, and u, are orthogonal. It can be shown that uz is not in the subspace W spanned by u, and u,. Use this to construct a nonzero vector v in R° that is...

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