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Providing that it is a regular 7 sided polygon then each interior angle is 900/7 degrees

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Q: Interior angle of 7 sided polygon?
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Does any polygon have the sum of its angle equal to 1000 how about 900?

Not to 1000 degrees but a 7 sided polygon's interior angles add up to 900 degrees


You cannot tessellate seven-sided polygons by themselves?

The heptagon (7 sided polygon) cannot tessellate. The exterior angle of the heptagon is 51.43 degrees which makes the interior angle 128.57 degrees.


How many diagonals are in a 7 sided polygon?

A 4-sided polygon has 2 diagonals. A 5-sided polygon, 5. 6-sided, 9. By induction, an n-sided polygon has 'n*(n-3)/2' diagonals. "n" is how many sides a shape has. so, (7)*(7-3)/2 now we have, 7*4/2 so, 28/2 = 14 Therefore, a 7-sided polygon would have 14 diagonals.


What is the measure of each angle of a regular polygon with 7 sides?

A regular polygon has sides of equal length, as well as interior angles of equal measure. But for any regular polygon, the sum of the measures of the exterior angles is 360 degrees. You can use this information to find out the measure of an interior angle, because the sum of the measures of each interior/exterior pair of angles is always 180 degrees. So to find the answer to this problem, divide 360 by 7. Each exterior angle is about 51.4 degrees. Subtract that number from 180. Each interior angle is about 128.6 degrees.


Approximately how many degrees are in the measure of an interior angle of a regular heptagon?

The measure of the interior angles of a regular heptagon is approximately 128.6 degrees. There are 2 ways to work this out: Find the total of all the angles and divide by 7: In an n-sided figure the interior angles sum to (n-2) x 180 degrees. For a heptagon, n=7, so total angles = (7-2) x 180 = 5 x 180 = 900 degrees So each angle = 900 / 7 ~= 128.6 degrees. Calculate the exterior angle and then subtract from 180 degrees to get the interior angle: The sum of the exterior angles of a polygon is 360 degrees; Divide 360 degrees by the number of angles (= number of sides) Exterior angle of heptagon is 360 / 7 ~= 51.4 degrees; Interior angle ~= 180 - 51.4 = 128.6 degrees

Related questions

What is the sum of the interior angles of a 7 sided polygon?

the interior angle of a 7 sided regular polygon is 128.57 degrees


What is the interior angle of 7 sided polygon?

It is approximately 128.57


What is interior angle of a 7 sided polygon?

The interior angle of a heptagon (a 7-sided regular polygon), rounded to two decimal places, is equal to 180 - ((180 / 7) x 2) = 128.57 degrees.


What is a 7-sided polygon with an interior right angle?

The equation for the size of an interior angle of an n-sided regular polygon is (n-2)180/n. When n=7, the interior angle of a regular sided shape would be 5x180/7 or approximately 128.57. The polygon in the question has an interior right angle (90 degree angle) and thus cannot be a regular shape. A 7 sided shape is called a heptagon. Thus, the shape described in the question is an irregular heptagon.


What is a 7 sided polygon with one interior right angle?

An irregular septagon: the right-angle will prevent it being regular.


What is the measure of an interior angle of a regular septagon?

Each interior angle of a regular 7 sided polygon is 128 degrees 34 minutes and 17.14 seconds


Total degrees of a 7 sided polygon?

The interior angles of a 7 sided polygon add up to 900 degrees


What is the exterior angle of a 7 sided polygon?

543


Does any polygon have the sum of its angle equal to 1000 how about 900?

Not to 1000 degrees but a 7 sided polygon's interior angles add up to 900 degrees


You cannot tessellate seven-sided polygons by themselves?

The heptagon (7 sided polygon) cannot tessellate. The exterior angle of the heptagon is 51.43 degrees which makes the interior angle 128.57 degrees.


What is the interior angle sum of regular heptagon?

It's 900 degrees, and it doesn't matter whether the 7-sided polygon is regular or not.


What is the interior angles in a 7 sided polygon?

To answer this question it has to be assumed that it is a regular polygon ie with equal angles. Sum of the interior angles = (7-2)*180 = 5*180 = 900 degrees So each interior angle = 900/7 = 128.57 degrees.

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