The coordinates of the vertices of AJKL are J(-2, 1), K(-1, 3), and L(-3, 4). The coordinates of the vertices of A J'K'L'
are J'(-2, -1), K'(-1, -3), and L'(-3, -3).
Which statement correctly describes the relationship between A JKL and A J'K'L'?
O A JKL is not congruent to A J'K'L' because there is no sequence of rigid motions that maps AJKL to A J'K'L'
A JKL is congruent to A J'K'I' because you can map A JKL to A J'K'L' using a reflection across the y-axis,
which is a rigid motion.
AJKL is congruent to A J'K'L because you can map A JKL to A J'K'L' using a translation 2 units down
which is a rigid motion.
AJKL is congruent to A J'K'L' because you can map A JKL to A J'K'L' using a reflection across the x-axis,
which is a rigid motion.
A