(a) Find the number of sides of a regular polygon whose each interior angle is 135°.
What would you call this polygon?
(b) In the figure, find the value of x.
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Step-by-step explanation:
we are given that each interior angle is 135 degree
we have to find the number of sides of the polygon let's start
let me assume that the integer sides of the polygon is an so we know that the interior angle is 135 degree
so sum of the angles =( n- 2 )×180°
so we have given that the sum of all interior angles is equals to [n -2 ]× 180 degree
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