For the linear transformation & represented by the equation x - 2y = 0, find a vector v parallel to e, and a vector w perpendicular to l. Make your vectors v and w simple so that your computations are not overly complicated. Determine the matrix Au for the reflection on l with respect to the ordered basis U == {v, w}. Finally use the appropriate transition matrices to compute the standard matrix representation A of l with respect to the standard basis. Use the standard matrix representation to find the reflections of the points (2, 1), (−1, 2), and (5,0) with respect to l.

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