Find the measure of interior angle of a regular polygon with $5$ sides.

128^{\circ}

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108^{\circ}

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160^{\circ}

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144^{\circ}

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Solution

The correct option is B $108^{\circ}$
Each interior angle of regular polygon of $n$ sides is given by $\frac{180 (n - 2)}{n}$ degree
$∴$ each interior angle $= \frac{180 (5 - 2)}{5}$ degree
$= {(\frac{540}{5})}^{0}$
$= 108^{0}$

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Find the measure of interior angle of a regular polygon with 5 sides.

The correct option is B 108∘Each interior angle of regular polygon of n sides is given by 180(n−2)n degree∴ each interior angle =180(5−2)5 degree=(5405)0=1080

Find the measure of interior angle of a regular polygon with $5$ sides.

The correct option is B $108^{\circ}$
Each interior angle of regular polygon of $n$ sides is given by $\frac{180 (n - 2)}{n}$ degree
$∴$ each interior angle $= \frac{180 (5 - 2)}{5}$ degree
$= {(\frac{540}{5})}^{0}$
$= 108^{0}$