Question

can you prove these shapes are congruent?
yes \t\t no

Explanation:

Step1: Analyze the first shape (quadrilateral NQPO)

The first quadrilateral (NQPO) has two pairs of equal sides (marked with double and single ticks) and two pairs of equal angles (marked with red arcs). It appears to be a parallelogram - like shape with specific side and angle markings.

Step2: Analyze the second shape (quadrilateral WXVU)

The second quadrilateral (WXVU) has two pairs of equal sides (marked with double and single ticks) and two pairs of equal angles (marked with red arcs). The markings for sides and angles seem to match the first shape in terms of the pattern of equal sides and angles.

Step3: Check congruence criteria

For quadrilaterals, if we can match corresponding sides and angles, we can prove congruence. Looking at the markings: the equal - side and equal - angle markings suggest that we can find a correspondence between the sides and angles of the two quadrilaterals. The pattern of side lengths (single and double ticked sides) and angle measures (arcs) is consistent between the two shapes, indicating that the corresponding sides and angles are equal, which is sufficient to prove congruence.

Answer:

yes