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What is the sum of the measures of the interior of a regular heptagon?

Anonymous

∙ 15y ago

Updated: 8/17/2019

900 degrees, and the heptagon does not need to be regular.

Wiki User

∙ 9y ago

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Related Questions

The sum of the measures of the interior angles of a heptagon?

The sum of the measures of the interior angles of a heptagon is 900 degrees.

What is the sum of the measures of the interior angles of an heptagon?

900

What is the sum of heptagon interior angles?

900 degrees.Explanation: The sum of the measures of the interior angles of a heptagon is 900°. A heptagon has 7 sides. So to calculate the sum of the measures of the interior angles in a heptagon, substitute 7 for n in (n − 2) • 180°. You get (7 − 2) • 180°, or 5 • 180°= 900°.

What is the sum of measures of the interior angels of a heptagon?

The 7 interior angles of a heptagon add up to 900 degrees

What is the angle sum of the interior of a regular heptagon?

The 7 interior angles of a heptagon add up to 900 degrees

What is the sum of measures of a interior angle of a heptagon?

The 7 interior angles of a heptagon add up to 900 degrees

What is the sum of the measures of the interior anglesbof a heptagon?

The angles in a 7 sided heptagon add up to 900 degrees

What is the measure of each individual angle in a heptagon?

A heptagon has 7 sides and 7 angles. The sum of the interior angles is 900°. If the heptagon is a regular heptagon, meaning all sides and angles are congruent, then the formula (180(n-2))/ n gives the individual interior angle measure. "n" is the number of sides in this case. In a regular heptagon, the interior angle measures 128 4/7 degrees.

What is the sum of the interior angles of a regular heptagon?

(7-2)*180 = 900 degrees

What is the sum of the measures of the angles in a heptagon?

Exterior angles 360 degrees Interior angles 900 degrees

Why cant a regular heptagon be used to create a regular tessellation?

Each interior angle of a regular heptagon measures 900/7 degrees.The interior angles of all polygons meeting at a point must sum to 360 degrees. But that would require 360 / (900/7) = 2.8 - that is you would require 2.8 regular heptagons to meet at each vertex. Since it is not possible to have a fraction of a heptagon. the tessellation required by the question is impossible.

What is the sum of the measures of the interior in a regular nonagon?

1260 degrees

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