Trapezoid CDEF was reflected across the x-axis followed by a 90° rotation about the origin to create the other trapezoid shown on the graph. Which congruency statement applies to the trapezoids? CDEF ≅ NPOM CDEF ≅ MNPO CDEF ≅ NMOP CDEF ≅ MOPN

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Answer:

The correct answer is C: CDEF=NMOP.

Step-by-step explanation:

Got it right on edge!

The congruency statement that applies is [tex]CD EF \cong NMOP[/tex]

How to prove that the trapezoids are congruent

From the complete question, we have the following corresponding points

  • Points C and N
  • Points D and M
  • Points E and O
  • Points F and P

The  above highlights mean that:

Trapezoid CDEF and trapezoid NMOP are congruent

Hence, the congruency statement that applies is [tex]CD EF \cong NMOP[/tex]

Read more about congruent shapes at:

https://brainly.com/question/1675117

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