Quadrilateral cdef is reflected across the x-axis and translated 3 units left to create quadrilateral ghjk. cdef≅ghjk what statement about quadrilateral ghjk is true? answers: copy and paste the links if they dont work into new tabs

To answer this question, you will reflect the original shape to make a new trapezoid at K(2, -1), G (2, -4), H(6, -4), and J (6, -2).  You will keep the y value in each ordered pair and write the opposite x value to show the reflection.

These are all then translated 3 units left to create the new ordered pairs:

K(-1, -1), G(-1, -4), H(3, -4), J(3, -2)

The two parallel sides are KG and JH.  These were originally CF and DE.