Which sequence of transformations could be used to show that PQRS is congruent to TUVW? The graph with X-coordinate marks -6, -4, -2, 0, 2, 4, and 6. Y-coordinate mark -6, -4, -2, -1, 0, 2, 4 and 6. There are 2 quadrilaterals. Quadrilateral PQRS with vertices P at (-1, 2), Q at (1, 5), and R at (5, 3), S at (3, 1). Quadrilateral TUVW with vertices, T at (-3, -4), and U at (-5, -2), V at (-3, 2), W at (-1, 0). A. translate PQRS 3 units left, then rotate it 90° about the origin B. translate PQRS 3 units down, then rotate it 90° about the origin C. translate PQRS 3 units left, then rotate it 180° about the origin D. translate PQRS 3 units down, then rotate it 180° about the origin