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Earn +20 ptsQ: Why do you take away 2 from interior angles of polygons?
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How do you find the missing exterior angles?
take away the interior angle adjacent to it from 360
How many interior angles in a pentacontagon?
50 internal angles though it will take some time to work out what they are.
What is the sum of the measure of the interior angles of the convex 10 gon?
It is 8 x180=1440 degrees. Take an n-gon and the measure of the interior angles is (n-2)x180 degrees.
What does it take to make a triangle congruent?
The 3 sides are the same length and the 3 interior angles are the same.
Why is the sum of the exterior angles of any polygon 360?
There is no 'why' because this is not true. Just take a triangle for example. The sum of the exterior angles is 360, but that is not the only polygon. Now take a square. The sum of the exterior angles is 1080. So your statement is not true for a square, rectangle, parallelogram, lots of other polygons.
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