Question

5. (a) Is it possible to have a regular polygon with measure of each exterior angle as 224 (b) Can it be an interior angle of a regular polygon? Why? ​

Answer 1

Exterior angle =22∘

Exterior angle =22∘360∘ is not perfect multiple of 22∘. 

Exterior angle =22∘360∘ is not perfect multiple of 22∘. It is not possible to have such polygon

Exterior angle =22∘360∘ is not perfect multiple of 22∘. It is not possible to have such polygon(b) 

Exterior angle =22∘360∘ is not perfect multiple of 22∘. It is not possible to have such polygon(b) Interior angle =22∘

Exterior angle =22∘360∘ is not perfect multiple of 22∘. It is not possible to have such polygon(b) Interior angle =22∘Exterior angle =180−22=158∘

Exterior angle =22∘360∘ is not perfect multiple of 22∘. It is not possible to have such polygon(b) Interior angle =22∘Exterior angle =180−22=158∘158∘ is not perfect multiple of 360∘.

Exterior angle =22∘360∘ is not perfect multiple of 22∘. It is not possible to have such polygon(b) Interior angle =22∘Exterior angle =180−22=158∘158∘ is not perfect multiple of 360∘.It is not possible to have such polygon

Answer 2

Answer:

your answer is in the attachment