If you have two 30∘- 60∘ - 90∘ set squares, which of the following shapes

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Question

If you have two $30^{\circ}$ - $60^{\circ}$ - $90^{\circ}$ set squares, which of the following shapes is impossible to get using them?

Options:

A . Parallelogram

B . Pentagon

C . Rhombus

D . Rectangle

Answer: Option C
:
C

You know that a rectangle is a parallelogram. In the figures below, we can see that we can make rectangles and also a parallelograms. Also we can make a pentagon. But making a rhombus is impossible by using $2$ set squares having $30^{\circ}$ - $60^{\circ}$ - $90^{\circ}$ angles.

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