A regular polygonhas 100 sides.
What is the measure of each
exterior angle?
Please help!!

Answers

Answer 1

Answer:

The measure of each exterior angle is 3.6° provided the regular polygon has 100 sides. This can be obtained by using formula for finding the same.

What is the formula for finding exterior angle of a regular polygon?

The formula for finding exterior angle of a regular polygon is,

⇒ 360°/number of sides

Calculate the exterior angle:

Given that, number of sides = 100

By using the formula, exterior angle =360°/100 = 3.6°

Hence the measure of each exterior angle is 3.6° provided the regular polygon has 100 sides.

Learn more about finding exterior angle of regular polygon here:

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Answer 2

Answer:

Answer:

3.6° = ext. angle

Step-by-step explanation:

For the shape to be a regular polygon, all interior angles must be congruent.

We can find every interior angle by using the formula:

$(180(n-2))/(n)$

$(180(100-2))/(100)$

$(180(98))/(100)$

$(17640)/(100)$

176.4 = each int. angle

We also know that int. and ext. angles are supplementary!

180 = 176.4 - x

3.6° = ext. angle

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Answers

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Answers

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A. 10 cm
B. 11 cm
C. 9 cm
D. 8 cm

Answers

Answer:

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radius = cube root (Sphere Volume) / (4/3)*PI

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Step-by-step explanation:

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Answers

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