The sum of the interior angles of a convex polygon is 180*(n-2) degrees, where n is the number of vertices and angles.
That depends on how, many sides the polygon has.
-- Subtract 2 from the number of sides.
-- Multiply that number by 180.
-- The result is the sum of the interior angles in that polygon.
It doesn't matter whether the sides of the polygon are all equal ("regular" polygon), or
whether it's all funny and squashed. You only need to know the number of sides it has.
a convex polygon has 6 sides . What is the sum of the measure of its interior angles?
Yes, the angle sums will be the same regardless of whether or not it is a convex polygon.
The sum of the interior angles of a triangle is 180 deg. For a convex polygon with n sides we can divide it to n-2 triangles. So the answer, if the polygon is convex, is (13-2)*180= 1980 deg * * * * * The polygon need not be convex. The formula for the sum of the interior angles is valid as long as the polygon is simple - that it, its sides do not cross each other inside the polygon.
It is: (5940+360)/180 = 35 sides
The sum of the exterior angles of any convex polygon is always 360 degrees. The sum of the interior angles of any convex n-gon is (n-2) * 180 degrees, because any convex n-gon can be represented as n-2 triangles, and the sum of the interior angles of a triangle is 180 degrees.
No. In a convex polygon the sum of the interior angles is (n-2)*180 deg where n is the number of interior angles. In a non-convex polygon this is not necessarily true.
a convex polygon has 6 sides . What is the sum of the measure of its interior angles?
The sum of the interior angles of any polygon of n sides is equal to 180(n - 2) degrees.
Yes, the angle sums will be the same regardless of whether or not it is a convex polygon.
1620
The sum of the interior angles of a triangle is 180 deg. For a convex polygon with n sides we can divide it to n-2 triangles. So the answer, if the polygon is convex, is (13-2)*180= 1980 deg * * * * * The polygon need not be convex. The formula for the sum of the interior angles is valid as long as the polygon is simple - that it, its sides do not cross each other inside the polygon.
180x(N-2)(interior angle) All polygon of the sums of exterior angles is 360. (if convex)
It is: (5940+360)/180 = 35 sides
It will have 35 sides and can be described as a 35-agon
9540 degrees
for novanet - 9,540
icosikaipentagon or pentacosagon