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The maximum number of right angles in a polygon is determined by the formula (n-2), where n represents the number of sides in the polygon. A polygon with n sides can have a maximum of (n-3) right angles, as the sum of interior angles in a polygon is given by (n-2) * 180 degrees. Since a right angle measures 90 degrees, the maximum number of right angles in a polygon is limited by the total number of interior angles.
Maximum of 1, minimum of 0.
0 or 1. A right triangle has one right angle. All other triangles have zero right angles.
0. A right triangle, by definition, will never include any obtuse angles.
A triangle is composed of 180 degrees. Two right angles = 180 degrees, the total number for all angles in a triangle. Thus a triangle can not have more than one right angle. l____________l <------ This is what two right angles look like, as you can see it cannot ever be a triangle.