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The measure of an interior angle of a regular decagon is how many degrees greater than the measure of an interior angle of a regular pentagon?

 Mar 28, 2020

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The measure of the interior angle of any polygon is \((180(n-2))/n\) For a decagon, it is 144 and for a pentagon, it is 108. The difference is 36 degrees.

 Mar 28, 2020
 #1
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+2
Best Answer

The measure of the interior angle of any polygon is \((180(n-2))/n\) For a decagon, it is 144 and for a pentagon, it is 108. The difference is 36 degrees.

MathIsCool Mar 28, 2020

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