Question: 16. Let $V=operatorname{span}left{left(begin{array}{1}1 110111 Oend{array} ight), left(begin{array}{1}1 1 1end{array} ight), left(begin{array}{1}0 1111111 1end{array} ight) ight}$. a. Find all vectors $v in V^{perp}$ with length 1.

$16. Let $V=\operatorname{span}\left\{\left(\begin{array}{1}1 110111 O\end{array} ight), \left(\begin{array}{1}1 1 1\end{array} ight), \left(\begin{array}{1}0$

16. Let $V=\operatorname{span}\left\{\left(\begin{array}{1}1 110111 O\end{array} ight), \left(\begin{array}{1}1 1 1\end{array} ight), \left(\begin{array}{1}0 1111111 1\end{array} ight) ight\}$. a. Find all vectors $v \in V^{\perp}$ with length 1. b. Use the Gram-Schmidt process to find an orthogonal basis for $V$. CS.JG.087

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