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What is the relation between a polygon's number of sides and sum of its interior angle?
Wiki User
∙ 12y ago
sum of internal angles = 180(n-2)
where n is the total number of sides of the polygon.
Wiki User
∙ 12y ago
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Is there a minimum number of acute interior angles that any polygon can have?
Although a triangle must have at least two acute interior angles, a square has four interior right angles and no acute angles. And as regular polygons have increasing numbers of sides, their interior angles get larger.
How come not all regular polygons will tessellate?
In a tessellation a number of polygons meet at a point. If n polygons meet, then there will be n vertices. These must add up to 360 degrees so that the tessellation does not leave holes. So the interior angles of the polygon must be a factor of 360 degrees. Interior angle of an equilateral triangle = 60 deg = 360/6 and so it will tessellate; Interior angle of a square = 90 deg = 360/4 and so it will tessellate; Interior angle of a regular pentagon = 108 deg which is not a factor of 360 and so it will not tessellate; etc.
Which of these two regular polygons has the larger interior angle octagon or hexagon?
The octagon. The rule is that as the number of sides of a regular polygon increases then the external angle decreases while the interior angle increases The summation of the interior and external angleof one vertex is 180o.
Sum of interior angles of a polygon with 9 sides?
All polygons have an interior angle sum of 180(n-2) degrees where n is the number of sides. 180(9-2)=180*7=1260 degrees
One regular polygons with an even number of sides are symmetrical?
Yes. Regular polygons with an odd number of sides are also symmetrical.
What is the maximum number of sides a polygon can have if each interior angle is obtuse?
Any number of sides of 5 and above because all interior angles of regular polygons in this category will have obtuse interior angles.
If a Polygon has odd number of angles angles cannot be congruent?
All regular polygons have equal lengths and equal interior angles but irregular polygons have variations in sizes.
What type of polygon does the interior angle calulation not work for Number of sides - 2 x 180?
It works for all polygons.
What is the formulas to finding interior and exterior angles of regular polygons?
Interior Angles: n-2 (n is number of sides) ____ 180 Exterior angles are always 360 degrees.
What is the sum of the interior angles of polygons?
The sum of ANY interior angle is always 180(n-2) n being the number of sides of the polygon. and you are multiplying 180 times number of sides minus 2
Why does all regular polygons of the same number of sides are similar to each other?
Because their interior and exterior angles are the same measurements.
How can you determine the number of degrees of the interior angles of a polygon?
A closed polygons internal angles always add up to 360 degrees. If all the angles are the same in the polygon then divide 360 by the number of angles. This would give you each intersects interior angle. This only works for regular polygons though like pentagons heptagons ect.
Is there a minimum number of acute interior angles that any polygon can have?
Although a triangle must have at least two acute interior angles, a square has four interior right angles and no acute angles. And as regular polygons have increasing numbers of sides, their interior angles get larger.
What are the diff. polygons and the sum of the interior angles of a polygon?
There are infinitely many polygons: they can n sides where n is any integer greater than 2.The sum of the interior angles of a polygon with n sides is (n - 2)*180 degrees.
What is the formula used to calculate the sum of interior angles of any polygons?
The sum of interior angles in an n- sided polygon is 180(n - 2) [number of sides minus two, then multiply by 180].
What is the sum of the angles within polygons?
FORMULA FOR FINDING THE SUM OF THE INTERIOR ANGLES OF A POLYGON : S = (n-2)180 Where n is the number of sides.
What is the relationship between the exponent and the number of zeros?
what is the relation between number of zeros and exponents
