| 3. The interior angles of a convex polygon formanzithmetic progression with a common ancoraf4. Determine the number of sides of the polygon ifas largest imenior angle is 172.

The interior angles of a convex polygon form an arithmetic progression with a common difference of 4^(@) . Determine the number of sides of the polygon if its largest interior angle is 172^(@) .

The interior angles of a convex polygon form an arithmetic progression with a common difference of 4^(@) . Determine the number of sides of the polygon if its largest interior angle is 172^(@) .

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

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.

The sum of the interior angles of a regular polygon is equal to six times the sum of exterior angles. Find the number of sides of the polygon.

The angle sum of all interior angles of a convex polygon of sides 7 is

The interior angle of a convex polygon are in AP. The smallest angle is (2 pi)/(3) and the common difference is 5^(@) . Then, the number of sides of the polygon are

The interior angles of a polygon are in arithmetic progression. The smallest angle is 120^@ and the common difference is 5^@ Find the number of sides of the polygon