The measure of each exterior angle of an n-sided regular polygon is $(\frac{180^{0}}{n})$ .

Question

The measure of each exterior angle of an n-sided regular polygon is -dfrac-180-0-n-TrueFalse

Toppr Admin · Accepted Answer

The sum of exterior angles of a polygon is always 360o- Thus- if it is n-sided polygon- then each exterior angle becomes -360on-Hence- the given statement is false-

The measure of each exterior angle of an n-sided regular polygon is $(\frac{180^{0}}{n})$ .
True
False

The sum of exterior angles of a polygon is always $360^{o}$ . Thus, if it is n-sided polygon, then each exterior angle becomes $(\frac{360^{o}}{n}) .$
Hence, the given statement is false.

The measure of each exterior angle of an n-sided regular polygon is (1800n).TrueFalse

The sum of exterior angles of a polygon is always 360o. Thus, if it is n-sided polygon, then each exterior angle becomes (360on).Hence, the given statement is false.

The measure of each exterior angle of an n-sided regular polygon is $(\frac{180^{0}}{n})$ .
True
False

The sum of exterior angles of a polygon is always $360^{o}$ . Thus, if it is n-sided polygon, then each exterior angle becomes $(\frac{360^{o}}{n}) .$
Hence, the given statement is false.