Can a polygon have the sum of all its interior angles equal to `810^(@)`?

If in a convex polygon,the sum of all interior angles excluding one is 2210^(@), then find the excluded angle and number of sides of the polygon.

Find the number of sides in a polygon if the sum of its interior angles is : (i) 900^@ (ii) 1620^@ (iii) 16 right angles

Sum of interior angles of polygon

If the sum of all interior angles of a regular polygon is twice the sum of all its exterior angles, then the polygon is

If all the sides of a polygon are equal, then all its interior angles must be equal. Is the given statement true?

Is it possible to have a regular polygon with each interior angle equal to 105^@?

The polygon in which sum of all exterior angles is equal to the sum of interior angles is called __________.

The sum of the interior angles of a polygon is three xx the sum of its exterior angles. Determine the number of sides of the polygon.