Triangles k l p and q m n are shown. triangle q m n is slightly higher than triangle k l p and side q m connects to side k p. point m is at the midpoint of k p. sides k l and q n are congruent. angles k l p and q n m are congruent. angles k p l and q m n are both right angles. is there a series of rigid transformations that could map triangleklp to triangleqnm? if so, which transformations? no, triangleklp and triangleqnm are congruent but triangleklp cannot be mapped to triangleqnm using a series rigid transformations. no, triangleklp and triangleqnm are not congruent. yes, triangleklp can be reflected across the line containing kp and then translated so that p is mapped to m. yes, triangleklp can be rotated about p and then translated so that l is mapped to n.