The coordinates of the vertices of A PQR are P(-3, 4). Q(-3, 1), and R(-1, 1). The
coordinates of the vertices of A P'Q Rare P'(-6, – 5). Q(-6, -1), and R'(-4, -1)
Which statement correctly describes the relationship between A PQR and A PQR' ?
A PQR is congruent to APQR because you can map A PQR to APQR
using a reflection across the x-axis followed by a translation 3 units to the left, which
is a sequence of rigid motions.
A PQR is congruent to A P Q R' because you can map A PQR to APQR'
using a translation 3 units to the left followed by a reflection across the x-axis, which
is a sequence of rigid motions.
A PQR is congruent to A P'Q R' because you can map A PQR to APQR
using a reflection across the x-axis followed by a translation 1 unit down, which is a
sequence of rigid motions.
A PQR is not congruent to A P'Q R' because there is no sequence of rigid
motions that maps A PQR to A P'Q R