Question

is it possible to have a polygon whose sum of interior angles is 6 right angle?
show the working of answer​

Answer 1

☞Question.

is it possible to have a polygon whose sum of interior angles is 6 right angle?

☞Solution.

☞The sum of the interior angles of a polygon

= $\sf\green{(n -2)×180}$ = ,$\sf\green{90×6}$ where n is the number of sides, which belongs to the set of whole numbers

➝$\sf\green{180n - 360 = 540}$

➝ $\sf\green{ 180n = 900}$

➝ n = $\sf\green{900/180 = 5}$so it's possible.

☞n should be a whole number.

☞ It's possible to have such polygon

$\red{hope\: this\:helps\:you}$