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

True

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False

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Solution

The correct option is B 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.

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

The correct option is B FalseThe 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 $(\frac{180^{0}}{n})$ .

The correct option is B 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.