Which pairs of quadrilaterals can be shown to be congruent using rigid motions? Select Congruent or Not Congruent for each pair

Answer:

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Step-by-step explanation:

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Answer:

quadrilateral 1 and quadrilateral 2: not congruent

 quadrilateral 1 and quadrilateral 3: not congruent

 quadrilateral 1 and quadrilateral 4: not congruent

 quadrilateral 2 and quadrilateral 3: congruent

 quadrilateral 2 and quadrilateral 4: congruent

quadrilateral 3 and quadrilateral 4: congruent

Step-by-step explanation:

quadrilateral 1 and quadrilateral 2: not congruent, they differ in size and shape.

 quadrilateral 1 and quadrilateral 3: not congruent since they are not of the same dimensions and forms.

 quadrilateral 1 and quadrilateral 4: not congruent due to differing sizes and shapes.

 quadrilateral 2 and quadrilateral 3: congruent, as quadrilateral 2 can match quadrilateral 3 through rotation (90 degrees) and reflection.

 quadrilateral 2 and quadrilateral 4: congruent due to rotation (180 degrees) and reflection.

quadrilateral 3 and quadrilateral 4: congruent, achievable through rotation (270 degrees) and translation.