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suppose I have a normalized vector perpendicular to a plane like

$x = \frac{(2i+3j+k)}{\sqrt{14}}$ , how can I find a rotation matrix A, such that it rotates x into the xy plane like so:

$Ax = y = \frac{(i, j)} {\sqrt{2}}$

suppose I have a normalized vector perpendicular to a plane like

$x = \frac{(2i+3j+k)}{\sqrt{14}}$ , how can I find a rotation matrix A, such that it rotates x into the xy plane like so:

$Ax = y = \frac{(i, j)} {\sqrt{2}}$