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The polygon would have 17 sides.

Here is why:

n = Number of Sides

s = Sum of Interior Angles

n = (s / 180) + 2

So

n = (2700 / 180) + 2

n = 15 + 2

n = 17

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Q: How many side does a regular polygon have if the sum of its interior angles is 2700?
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How many sides does a regular polygon have if the sum onf the interior angles equals 2700 degrees?

2700⁰/180⁰ = 15 (triangles)So the polygon has 17 sides.


What is the sum of the measures in degrees of the interior angles of a 17 sided polygon?

The interior angles of a 17 sided polygon add up to 2700 degrees


How many side have of 2700 degrees?

A polygon whose interior angles add up to 2700 degrees will have 17 sides.


How many sides would a polygon have if the measure of the interior angles is 2700 degree?

The resultant will not be a polygon. 2700 degrees = 180 degrees which means it will be a straight line.


What do the angles of a heptdecagon add up to?

The interior angles of a 17 sided polygon add up to 2700 degrees


What is the sum of the measures in degrees of the interior angles of a 17-sided polygon?

sum of angles of polygon = 180(n-2) = 180*15 = 2700


What is the sum of the interior angles in a polygon that has 17 sides?

Sum of interior angles = (number of sides - 2)*180 = 15*180 = 2700 degrees.


How do you calculate interior angles of a polygon with 17 sides?

(17-2)*180 = 2700 degrees


Measure of angles on 17 sided polygon?

That depends what you are talking about. The interior angles equation is: Degrees=180(n-2) when n is the number of sides. The exterior angles are always 360. In this question, the measure of the interior angles would be 2700 degrees.


What are the interior angles of a heptadecagon?

The 17 interior angles add up to 2700 degrees


What is the interior angle of a 17 sided shape?

Assuming it is regular, the total degrees of an n-sided polygon = 180(n-2) = 2700. 2700/17 = 158.23 degrees


How many sides on a polygon with internal angles adding up to 2700 degrees?

180n - 360 = 2700 so n = 3060/180 = 17 which is the number of sides. This works because the interior angles of any n-sided polygon total (180n - 360) degrees, usually expressed as "(2n - 4) right angles"