Question

Justify
ALL SQUARES ARE NOT PARALLELOGRAMS

Answer 1

hey mate!

here's your answer:

Every square is a parallelogram, as by definition, a square is a rectangle with all sides equal. A rectangle is a special parallelogram satisfying the condition that all of its internal angles are equal to one another. From this argument, it is evident that every parallelogram is not a square - squares are but a small subset of the parallelograms.

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