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    Question

    A regular polygon is having 4p+2 as the number of its

    sides where p is a positive integer. What will be the ratio of the measure of its interior angle to that of its exterior angle?
    A p : 2 Correct Answer Incorrect Answer
    B p : 1 Correct Answer Incorrect Answer
    C 1 : p Correct Answer Incorrect Answer
    D 2p : 1 Correct Answer Incorrect Answer

    Solution

    Interior angle of a polygon = [ ( n - 2 ) ╧А ] / n┬а = [ ( 4p + 2 - 2 ) ╧А ] / ( 4p + 2 ) = ( 4p ├Ч ╧А ) / ( 4p + 2 ) Exterior angle of a polygon = 2╧А / n = 2╧А/(4p + 2) The ratio of the interior angle of the polygon to the exterior angle of the polygon is, (4p ├Ч ╧А)/(4p + 2) :┬а 2╧А /(4p + 2) = ( 4p ├Ч ╧А ) : 2╧А┬а = 2p : 1

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