How to find an angle in a pentagon - Math

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Question

What is the interior angle measure of any regular pentagon?

Answer

To find the angle of any regular polygon you find the number of sides . For a pentagon, .

You then subtract 2 from the number of sides yielding 3.

Take 3 and multiply it by 180 degrees to yield the total number of degrees in the regular pentagon.

Then to find one individual angle we divide 540 by the total number of angles 5, $\frac{540}{5}=108$

The answer is .

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Question

What is the measure of each interior angle of a regular pentagon?

Answer

The following equation can be used to determine the measure of an interior angle of a regular polygon, where $\small n$ equals the number of sides.

$\angle=\frac{180(n-2)}{n}$

In a pentagon, $\small n=5$ .

$\angle=\frac{180(5-2)}{5}$

Now we can solve for the angle.

$\angle=\frac{180(3)}{5}=\frac{540}{5}=108^o$

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Question

Find the interior angle of the following regular pentagon:

Answer

The formula for the sum of the interior angles of a polygon is

$X=(s-2)(180^{\circ})$ ,

where is the number of sides in the polygon

Plugging in our values, we get:

$X=(5-2)(180^{\circ})$

$X=540^{\circ}$

Dividing the sum of the interior angles by the number of angles in the polygon, we get the value for each interior angle:

$\frac{X}{5}=\frac{540^{\circ}}{5}=108^{\circ}$

Compare your answer with the correct one above

Question

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

Answer

The measure of an interior angle of a regular polygon can be determined using the following equation, where equals the number of sides:

$\angle=\frac{180(n-2)}{n}$

$\angle=\frac{180(5-2)}{5}=\frac{180(3)}{5}=108$

Compare your answer with the correct one above

Question

What is the interior angle measure of any regular pentagon?

Answer

To find the angle of any regular polygon you find the number of sides . For a pentagon, .

You then subtract 2 from the number of sides yielding 3.

Take 3 and multiply it by 180 degrees to yield the total number of degrees in the regular pentagon.

Then to find one individual angle we divide 540 by the total number of angles 5, $\frac{540}{5}=108$

The answer is .

Compare your answer with the correct one above

Question

What is the measure of each interior angle of a regular pentagon?

Answer

The following equation can be used to determine the measure of an interior angle of a regular polygon, where $\small n$ equals the number of sides.

$\angle=\frac{180(n-2)}{n}$

In a pentagon, $\small n=5$ .

$\angle=\frac{180(5-2)}{5}$

Now we can solve for the angle.

$\angle=\frac{180(3)}{5}=\frac{540}{5}=108^o$

Compare your answer with the correct one above

Question

Find the interior angle of the following regular pentagon:

Answer

The formula for the sum of the interior angles of a polygon is

$X=(s-2)(180^{\circ})$ ,

where is the number of sides in the polygon

Plugging in our values, we get:

$X=(5-2)(180^{\circ})$

$X=540^{\circ}$

Dividing the sum of the interior angles by the number of angles in the polygon, we get the value for each interior angle:

$\frac{X}{5}=\frac{540^{\circ}}{5}=108^{\circ}$

Compare your answer with the correct one above

Question

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

Answer

The measure of an interior angle of a regular polygon can be determined using the following equation, where equals the number of sides:

$\angle=\frac{180(n-2)}{n}$

$\angle=\frac{180(5-2)}{5}=\frac{180(3)}{5}=108$

Compare your answer with the correct one above

Question

What is the interior angle measure of any regular pentagon?

Answer

To find the angle of any regular polygon you find the number of sides . For a pentagon, .

You then subtract 2 from the number of sides yielding 3.

Take 3 and multiply it by 180 degrees to yield the total number of degrees in the regular pentagon.

Then to find one individual angle we divide 540 by the total number of angles 5, $\frac{540}{5}=108$

The answer is .

Compare your answer with the correct one above

Question

What is the measure of each interior angle of a regular pentagon?

Answer

The following equation can be used to determine the measure of an interior angle of a regular polygon, where $\small n$ equals the number of sides.

$\angle=\frac{180(n-2)}{n}$

In a pentagon, $\small n=5$ .

$\angle=\frac{180(5-2)}{5}$

Now we can solve for the angle.

$\angle=\frac{180(3)}{5}=\frac{540}{5}=108^o$

Compare your answer with the correct one above

Question

Find the interior angle of the following regular pentagon:

Answer

The formula for the sum of the interior angles of a polygon is

$X=(s-2)(180^{\circ})$ ,

where is the number of sides in the polygon

Plugging in our values, we get:

$X=(5-2)(180^{\circ})$

$X=540^{\circ}$

Dividing the sum of the interior angles by the number of angles in the polygon, we get the value for each interior angle:

$\frac{X}{5}=\frac{540^{\circ}}{5}=108^{\circ}$

Compare your answer with the correct one above

Question

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

Answer

The measure of an interior angle of a regular polygon can be determined using the following equation, where equals the number of sides:

$\angle=\frac{180(n-2)}{n}$

$\angle=\frac{180(5-2)}{5}=\frac{180(3)}{5}=108$

Compare your answer with the correct one above

Question

What is the interior angle measure of any regular pentagon?

Answer

To find the angle of any regular polygon you find the number of sides . For a pentagon, .

You then subtract 2 from the number of sides yielding 3.

Take 3 and multiply it by 180 degrees to yield the total number of degrees in the regular pentagon.

Then to find one individual angle we divide 540 by the total number of angles 5, $\frac{540}{5}=108$

The answer is .

Compare your answer with the correct one above

Question

What is the measure of each interior angle of a regular pentagon?

Answer

The following equation can be used to determine the measure of an interior angle of a regular polygon, where $\small n$ equals the number of sides.

$\angle=\frac{180(n-2)}{n}$

In a pentagon, $\small n=5$ .

$\angle=\frac{180(5-2)}{5}$

Now we can solve for the angle.

$\angle=\frac{180(3)}{5}=\frac{540}{5}=108^o$

Compare your answer with the correct one above

Question

Find the interior angle of the following regular pentagon:

Answer

The formula for the sum of the interior angles of a polygon is

$X=(s-2)(180^{\circ})$ ,

where is the number of sides in the polygon

Plugging in our values, we get:

$X=(5-2)(180^{\circ})$

$X=540^{\circ}$

Dividing the sum of the interior angles by the number of angles in the polygon, we get the value for each interior angle:

$\frac{X}{5}=\frac{540^{\circ}}{5}=108^{\circ}$

Compare your answer with the correct one above

Question

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

Answer

The measure of an interior angle of a regular polygon can be determined using the following equation, where equals the number of sides:

$\angle=\frac{180(n-2)}{n}$

$\angle=\frac{180(5-2)}{5}=\frac{180(3)}{5}=108$

Compare your answer with the correct one above

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How to find an angle in a pentagon - Math

What is the interior angle measure of any regular pentagon?

What is the measure of each interior angle of a regular pentagon?

The following equation can be used to determine the measure of an interior angle of a regular polygon, where equals the number of sides. In a pentagon, . Now we can solve for the angle.

Find the interior angle of the following regular pentagon:

The formula for the sum of the interior angles of a polygon is , where is the number of sides in the polygon Plugging in our values, we get: Dividing the sum of the interior angles by the number of angles in the polygon, we get the value for each interior angle:

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

The measure of an interior angle of a regular polygon can be determined using the following equation, where equals the number of sides:

What is the interior angle measure of any regular pentagon?

What is the measure of each interior angle of a regular pentagon?

The following equation can be used to determine the measure of an interior angle of a regular polygon, where equals the number of sides. In a pentagon, . Now we can solve for the angle.

Find the interior angle of the following regular pentagon:

The formula for the sum of the interior angles of a polygon is , where is the number of sides in the polygon Plugging in our values, we get: Dividing the sum of the interior angles by the number of angles in the polygon, we get the value for each interior angle:

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

The measure of an interior angle of a regular polygon can be determined using the following equation, where equals the number of sides:

What is the interior angle measure of any regular pentagon?

What is the measure of each interior angle of a regular pentagon?

The following equation can be used to determine the measure of an interior angle of a regular polygon, where equals the number of sides. In a pentagon, . Now we can solve for the angle.

Find the interior angle of the following regular pentagon:

The formula for the sum of the interior angles of a polygon is , where is the number of sides in the polygon Plugging in our values, we get: Dividing the sum of the interior angles by the number of angles in the polygon, we get the value for each interior angle:

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

The measure of an interior angle of a regular polygon can be determined using the following equation, where equals the number of sides:

What is the interior angle measure of any regular pentagon?

What is the measure of each interior angle of a regular pentagon?

The following equation can be used to determine the measure of an interior angle of a regular polygon, where equals the number of sides. In a pentagon, . Now we can solve for the angle.

Find the interior angle of the following regular pentagon:

The formula for the sum of the interior angles of a polygon is , where is the number of sides in the polygon Plugging in our values, we get: Dividing the sum of the interior angles by the number of angles in the polygon, we get the value for each interior angle:

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

The measure of an interior angle of a regular polygon can be determined using the following equation, where equals the number of sides:

The measure of an interior angle of a regular polygon can be determined using the following equation, where equals the number of sides:

$\angle=\frac{180(n-2)}{n}$

$\angle=\frac{180(5-2)}{5}=\frac{180(3)}{5}=108$

The measure of an interior angle of a regular polygon can be determined using the following equation, where equals the number of sides:

$\angle=\frac{180(n-2)}{n}$

$\angle=\frac{180(5-2)}{5}=\frac{180(3)}{5}=108$

The measure of an interior angle of a regular polygon can be determined using the following equation, where equals the number of sides:

$\angle=\frac{180(n-2)}{n}$

$\angle=\frac{180(5-2)}{5}=\frac{180(3)}{5}=108$

The measure of an interior angle of a regular polygon can be determined using the following equation, where equals the number of sides:

$\angle=\frac{180(n-2)}{n}$

$\angle=\frac{180(5-2)}{5}=\frac{180(3)}{5}=108$