[Solution] Find the orthogonal complement W^bot of W and give a basis for it W=
Question: Find the orthogonal complement \({{W}^{\bot }}\) of W and give a basis for it
\[W=\left\{ \left[ \begin{matrix} x \\ y \\ z \\ \end{matrix} \right]:\,\,2x-y+3z=0 \right\}\]
Deliverable: Word Document 
![[Solution] The given vectors form a basis](/images/solutions/MC-solution-library-39635.jpg "[Solution] The given vectors form a basis for a subspace W of R^4.")
[Solution] The given vectors form a basis for a subspace W of R^4.
(Step-by-Step) Orthogonally diagonalize the matrices by finding
(Steps Shown) Find the coordinates of the point halfway between
![[Steps Shown] Let A=(-2,3,1) and B=(6,C,-3) Find](/images/solutions/MC-solution-library-39638.jpg "[Steps Shown] Let A=(-2,3,1) and B=(6,C,-3) Find the value of")
[Steps Shown] Let A=(-2,3,1) and B=(6,C,-3) Find the value of
![[Solution Library] Determine whether the lines L_1:x=1+t,](/images/solutions/MC-solution-library-39639.jpg "[Solution Library] Determine whether the lines L_1:x=1+t, y=2+3t,")
[Solution Library] Determine whether the lines L_1:x=1+t, y=2+3t,
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