Is there a series of rigid transformations that could map AQRS to AABC? If so, which transformations could be
used?
O No, AQRS and AABC are congruent but
AQRS cannot be mapped to AABC using a series
rigid transformations.
O No, AQRS and AABC are not congruent.
O Yes, AQRS can be translated so that Ris mapped to
B and then rotated so that S is mapped to C.
O Yes, AQRS can be translated so that Q is mapped to
A and then reflected across the line containing QS.

Arrange the steps to solve this system of linear equations in the correct sequence. x + y = -2 2x – 3y = -9 tiles subtract 3x + 3y = -6 (obtained in step 1) from 2x – 3y = -9 (given) to solve for x. substitute the value of x in the first equation (x + y = -2) to get y = 1. the solution for the system of equations is (-3, 1). x = -15 the solution for the system of equations is (-15, 13). add 3x + 3y = -6 (obtained in step 1) to 2x – 3y = -9 (given), and solve for x. x = -3 substitute the value of x in the first equation (x + y = -2) to get y = 13. multiply the first equation by 3: 3(x + y) = 3(-2) 3x + 3y = -6.