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let u = ( 2,1,-2,3), V = (4,3,2,0), and w=(-5,-3,1,4) be vectors in R4 solve for X if (2w+x) = 3u +v + x
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is X={x,y,z,w} a vector in \(R^4\)?
Did you copy the problem right?
Yes, thats pretty much it
Are you sure?\[2\mathbf w+\mathbf x=3\mathbf u+\mathbf v+\mathbf x\implies 2\mathbf w=3\mathbf u+\mathbf v\]yet \[2\mathbf w=\begin{bmatrix}-10\\-6\\2\\8\end{bmatrix}\neq\begin{bmatrix}10\\6\\-4\\9\end{bmatrix}=3\mathbf u+\mathbf v\]Are you missing a coefficient somewhere?
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