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For a convex polygon of n sides we have ...

For a convex polygon of n sides we have
Sum of all exterior angles……….

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Knowledge Check

  • The interior angle of a regular polygon with n sides is 6 times that of an exterior angle of a regular polygon with (3)/(2) n sides. Then n equals

    A
    12
    B
    20
    C
    10
    D
    18

  • The sum of all the interior angles of a regular polygon is four times the sum of its exterior angles. The polygon is :

    A
    hexagon
    B
    triangle
    C
    decagon
    D
    nonagon

  • The sum of all the interior angles of a regular polygon is four times the sum of its exterior angles. The polygon is:

    A
    hexagon
    B
    triangle
    C
    decagon
    D
    nonagon

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    Consider the following statements : 1. If n ge 3 and mge3 are distinct positive integers, then the sum of the exterior angles of a regular polygon of m sides is different from the sum of the exterior angles of a regular polygon of n sides. 2. Let m, n be integers such that m gt n ge 3 . Then the sum of the interior angles of a regular polygon of m sides is greater than the sum of the interior angles of a regular polygon of n sides, and their sum is (m+n)(pi)/(2) . Which of the above statements is/are correct?

    Sum of Exterior angles of polygon

    If s denotes the sum of all the interior angles of a polygon of n sides, then the number of right angles in s is :

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