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Interior Angles of a Triangle: 60

Exterior Angles of a Triangle: 120

Interior Angles of a Heptagon 128 (approx)

Exterior Angles of A Heptagon 52 (approx)

Answer: Triangle

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βˆ™ 2010-04-23 17:48:01
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A polynomial of degree zero is a constant term

The grouping method of factoring can still be used when only some of the terms share a common factor A True B False

The sum or difference of p and q is the of the x-term in the trinomial

A number a power of a variable or a product of the two is a monomial while a polynomial is the of monomials

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Q: Which polygon has the larger exterior angle triangle or heptagon?
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Related questions

Which has a larger exterior andle a triangle or heptagon?

That depends on the type of triangle it is but if it's an equilateral triangle then its exterior angle is greater than that of a regular heptagon


Which of these two regular polygon has the larger interior angle triangle or heptagon?

Heptagon.


Which of these two regular polygons has the larger exterior angle a triangle or a heptagon?

It is the equilateral triangle that has the largest exterior angle of 120 degrees


What polygons has the larger exterior angle?

A polygon with any number of sides can have an exterior angle that is larger than the corresponding interior angle. However, a triangle is the only regular polygon where the exterior angle is larger.


Does a triangle or a heptagon have larger interior angles?

The triangle has a larger interior angle than the heptagon because the heptagon has more sides.


Which of these two regular polygons has the larger interior angle triangle or heptagon?

heptagon


What to regular polygons has a larger exterior angle?

An equilateral triangle is the only polygon in which the exterior angle is larger than the interior angle. They are equal in a square and smaller in all regular polygons with more sides,


Does a heptagon have a larger interior angle than a triangle?

If they are both regular then the 7 sided heptagon has a larger interior angle than a 3 sided equilateral triangle.


Which of these two regular polygons has the longer interior angle triangle heptagon?

If, by longer, you mean larger, the answer is a heptagon.


Which of these two regular polygons has the larger exterior angle?

A+:Squaretriangle* * * * *More like Z-.A square does not have a larger exterior angle than an interior one - they are both 90 degrees. The ONLY regular polygon with the required property is an equilateral triangle.


Which has a larger interior angle heptapon or triangle?

Either could have a larger interior angle. If they were regular, then the interior angle of a triangle would be 60 degrees whereas that of a heptagon would be 128.57 degrees. The REGULAR heptagon would have a larger interior angle than a REGULAR triangle.


Which of these two regular polygons has the larger interior angle a heptagon or triangle?

It is the regular heptagon which has the larger interior angle. 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 180 degrees.

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