How to find an angle in a hexagon - PSAT Math

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If a triangle has 180 degrees, what is the sum of the interior angles of a regular octagon?

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Answer

The sum of the interior angles of a polygon is given by where = number of sides of the polygon. An octagon has 8 sides, so the formula becomes

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In a rectangular hexagon, what is the meaure of each interior angle?

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The sum of the interior angles of a hexagon must equal 720 degrees. Because the hexagon is regular, all of the interior angles will have the same measure. A hexagon has six sides and six interior angles. Therefore, each angle measures $$\frac{720}{6}$=120$ .

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Question

Note:Figure NOT drawn to scale.

Refer to the above figure. Evaluate .

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Answer

The sum of the degree measures of the angles of a (six-sided) hexagon, is

$180 ^{\circ } \times (6 - 2) = 180 ^{\circ } \times 4 = $720^{\circ }$$

We can solve for in the equation

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Question

Note: Figure NOT drawn to scale.

Refer to the above figure. Evaluate .

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Answer

The sum of the degree measures of the angles of a (six-sided) hexagon, is

$180 ^{\circ } \times (6 - 2) = 180 ^{\circ } \times 4 = $720^{\circ }$$

We can solve for in the equation

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Question

Three angles of a hexagon measure . The other three angles are congruent to one another. What is the measure of each of the latter three angles?

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Answer

The sum of the degree measures of the angles of a (six-sided) hexagon, is

$180 ^{\circ } \times (6 - 2) = 180 ^{\circ } \times 4 = $720^{\circ }$$

Let be the common measure of the three congruent angles in question. We can solve for in the equation

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Question

What is the measurement of one of the interior angles of a regular hexagon?

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Answer

To find the sum of the interior angles of any regular polygon, use the formula $(n-2)\cdot180$ , where represents the number of sides of the regular polygon.

$=(6-2)\cdot180$

$=4\cdot180$

The sum of the interior angles of a regular hexagon is 720 degrees. To find the measurement of one angle, divide by the number of interior angles (or sides):

The measurement of one angle in a regular hexagon is 120 degrees.

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Question

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Answer

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Question

If a triangle has 180 degrees, what is the sum of the interior angles of a regular octagon?

Tap to reveal answer

Answer

The sum of the interior angles of a polygon is given by where = number of sides of the polygon. An octagon has 8 sides, so the formula becomes

← Didn't Know|Knew It →

Question

In a rectangular hexagon, what is the meaure of each interior angle?

Tap to reveal answer

Answer

The sum of the interior angles of a hexagon must equal 720 degrees. Because the hexagon is regular, all of the interior angles will have the same measure. A hexagon has six sides and six interior angles. Therefore, each angle measures $$\frac{720}{6}$=120$ .

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Question

Note:Figure NOT drawn to scale.

Refer to the above figure. Evaluate .

Tap to reveal answer

Answer

The sum of the degree measures of the angles of a (six-sided) hexagon, is

$180 ^{\circ } \times (6 - 2) = 180 ^{\circ } \times 4 = $720^{\circ }$$

We can solve for in the equation

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Question

Note: Figure NOT drawn to scale.

Refer to the above figure. Evaluate .

Tap to reveal answer

Answer

The sum of the degree measures of the angles of a (six-sided) hexagon, is

$180 ^{\circ } \times (6 - 2) = 180 ^{\circ } \times 4 = $720^{\circ }$$

We can solve for in the equation

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Question

Three angles of a hexagon measure . The other three angles are congruent to one another. What is the measure of each of the latter three angles?

Tap to reveal answer

Answer

The sum of the degree measures of the angles of a (six-sided) hexagon, is

$180 ^{\circ } \times (6 - 2) = 180 ^{\circ } \times 4 = $720^{\circ }$$

Let be the common measure of the three congruent angles in question. We can solve for in the equation

← Didn't Know|Knew It →

Question

What is the measurement of one of the interior angles of a regular hexagon?

Tap to reveal answer

Answer

To find the sum of the interior angles of any regular polygon, use the formula $(n-2)\cdot180$ , where represents the number of sides of the regular polygon.

$=(6-2)\cdot180$

$=4\cdot180$

The sum of the interior angles of a regular hexagon is 720 degrees. To find the measurement of one angle, divide by the number of interior angles (or sides):

The measurement of one angle in a regular hexagon is 120 degrees.

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Question

Tap to reveal answer

Answer

← Didn't Know|Knew It →

Question

If a triangle has 180 degrees, what is the sum of the interior angles of a regular octagon?

Tap to reveal answer

Answer

The sum of the interior angles of a polygon is given by where = number of sides of the polygon. An octagon has 8 sides, so the formula becomes

← Didn't Know|Knew It →

Question

In a rectangular hexagon, what is the meaure of each interior angle?

Tap to reveal answer

Answer

The sum of the interior angles of a hexagon must equal 720 degrees. Because the hexagon is regular, all of the interior angles will have the same measure. A hexagon has six sides and six interior angles. Therefore, each angle measures $$\frac{720}{6}$=120$ .

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Question

Note:Figure NOT drawn to scale.

Refer to the above figure. Evaluate .

Tap to reveal answer

Answer

The sum of the degree measures of the angles of a (six-sided) hexagon, is

$180 ^{\circ } \times (6 - 2) = 180 ^{\circ } \times 4 = $720^{\circ }$$

We can solve for in the equation

← Didn't Know|Knew It →

Question

Note: Figure NOT drawn to scale.

Refer to the above figure. Evaluate .

Tap to reveal answer

Answer

The sum of the degree measures of the angles of a (six-sided) hexagon, is

$180 ^{\circ } \times (6 - 2) = 180 ^{\circ } \times 4 = $720^{\circ }$$

We can solve for in the equation

← Didn't Know|Knew It →

Question

Three angles of a hexagon measure . The other three angles are congruent to one another. What is the measure of each of the latter three angles?

Tap to reveal answer

Answer

The sum of the degree measures of the angles of a (six-sided) hexagon, is

$180 ^{\circ } \times (6 - 2) = 180 ^{\circ } \times 4 = $720^{\circ }$$

Let be the common measure of the three congruent angles in question. We can solve for in the equation

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Knew It

How to find an angle in a hexagon - PSAT Math

If a triangle has 180 degrees, what is the sum of the interior angles of a regular octagon?

The sum of the interior angles of a polygon is given by where = number of sides of the polygon. An octagon has 8 sides, so the formula becomes

In a rectangular hexagon, what is the meaure of each interior angle?

The sum of the interior angles of a hexagon must equal 720 degrees. Because the hexagon is regular, all of the interior angles will have the same measure. A hexagon has six sides and six interior angles. Therefore, each angle measures.

Note:Figure NOT drawn to scale. Refer to the above figure. Evaluate .

The sum of the degree measures of the angles of a (six-sided) hexagon, is We can solve for in the equation

Note: Figure NOT drawn to scale. Refer to the above figure. Evaluate .

The sum of the degree measures of the angles of a (six-sided) hexagon, is We can solve for in the equation

Three angles of a hexagon measure . The other three angles are congruent to one another. What is the measure of each of the latter three angles?

The sum of the degree measures of the angles of a (six-sided) hexagon, is Let be the common measure of the three congruent angles in question. We can solve for in the equation

What is the measurement of one of the interior angles of a regular hexagon?

If a triangle has 180 degrees, what is the sum of the interior angles of a regular octagon?

The sum of the interior angles of a polygon is given by where = number of sides of the polygon. An octagon has 8 sides, so the formula becomes

In a rectangular hexagon, what is the meaure of each interior angle?

The sum of the interior angles of a hexagon must equal 720 degrees. Because the hexagon is regular, all of the interior angles will have the same measure. A hexagon has six sides and six interior angles. Therefore, each angle measures.

Note:Figure NOT drawn to scale. Refer to the above figure. Evaluate .

The sum of the degree measures of the angles of a (six-sided) hexagon, is We can solve for in the equation

Note: Figure NOT drawn to scale. Refer to the above figure. Evaluate .

The sum of the degree measures of the angles of a (six-sided) hexagon, is We can solve for in the equation

Three angles of a hexagon measure . The other three angles are congruent to one another. What is the measure of each of the latter three angles?

The sum of the degree measures of the angles of a (six-sided) hexagon, is Let be the common measure of the three congruent angles in question. We can solve for in the equation

What is the measurement of one of the interior angles of a regular hexagon?

If a triangle has 180 degrees, what is the sum of the interior angles of a regular octagon?

The sum of the interior angles of a polygon is given by where = number of sides of the polygon. An octagon has 8 sides, so the formula becomes

In a rectangular hexagon, what is the meaure of each interior angle?

The sum of the interior angles of a hexagon must equal 720 degrees. Because the hexagon is regular, all of the interior angles will have the same measure. A hexagon has six sides and six interior angles. Therefore, each angle measures.

Note:Figure NOT drawn to scale. Refer to the above figure. Evaluate .

The sum of the degree measures of the angles of a (six-sided) hexagon, is We can solve for in the equation

Note: Figure NOT drawn to scale. Refer to the above figure. Evaluate .

The sum of the degree measures of the angles of a (six-sided) hexagon, is We can solve for in the equation

Three angles of a hexagon measure . The other three angles are congruent to one another. What is the measure of each of the latter three angles?

The sum of the degree measures of the angles of a (six-sided) hexagon, is Let be the common measure of the three congruent angles in question. We can solve for in the equation

The sum of the interior angles of a hexagon must equal 720 degrees. Because the hexagon is regular, all of the interior angles will have the same measure. A hexagon has six sides and six interior angles. Therefore, each angle measures $$\frac{720}{6}$=120$ .

Note:Figure NOT drawn to scale.

Refer to the above figure. Evaluate .

The sum of the degree measures of the angles of a (six-sided) hexagon, is

$180 ^{\circ } \times (6 - 2) = 180 ^{\circ } \times 4 = $720^{\circ }$$

We can solve for in the equation

Note: Figure NOT drawn to scale.

Refer to the above figure. Evaluate .

The sum of the degree measures of the angles of a (six-sided) hexagon, is

$180 ^{\circ } \times (6 - 2) = 180 ^{\circ } \times 4 = $720^{\circ }$$

We can solve for in the equation

The sum of the degree measures of the angles of a (six-sided) hexagon, is

$180 ^{\circ } \times (6 - 2) = 180 ^{\circ } \times 4 = $720^{\circ }$$

Let be the common measure of the three congruent angles in question. We can solve for in the equation

The sum of the interior angles of a hexagon must equal 720 degrees. Because the hexagon is regular, all of the interior angles will have the same measure. A hexagon has six sides and six interior angles. Therefore, each angle measures $$\frac{720}{6}$=120$ .

Note:Figure NOT drawn to scale.

Refer to the above figure. Evaluate .

The sum of the degree measures of the angles of a (six-sided) hexagon, is

$180 ^{\circ } \times (6 - 2) = 180 ^{\circ } \times 4 = $720^{\circ }$$

We can solve for in the equation

Note: Figure NOT drawn to scale.

Refer to the above figure. Evaluate .

The sum of the degree measures of the angles of a (six-sided) hexagon, is

$180 ^{\circ } \times (6 - 2) = 180 ^{\circ } \times 4 = $720^{\circ }$$

We can solve for in the equation

The sum of the degree measures of the angles of a (six-sided) hexagon, is

$180 ^{\circ } \times (6 - 2) = 180 ^{\circ } \times 4 = $720^{\circ }$$

Let be the common measure of the three congruent angles in question. We can solve for in the equation

The sum of the interior angles of a hexagon must equal 720 degrees. Because the hexagon is regular, all of the interior angles will have the same measure. A hexagon has six sides and six interior angles. Therefore, each angle measures $$\frac{720}{6}$=120$ .

Note:Figure NOT drawn to scale.

Refer to the above figure. Evaluate .

The sum of the degree measures of the angles of a (six-sided) hexagon, is

$180 ^{\circ } \times (6 - 2) = 180 ^{\circ } \times 4 = $720^{\circ }$$

We can solve for in the equation

Note: Figure NOT drawn to scale.

Refer to the above figure. Evaluate .

The sum of the degree measures of the angles of a (six-sided) hexagon, is

$180 ^{\circ } \times (6 - 2) = 180 ^{\circ } \times 4 = $720^{\circ }$$

We can solve for in the equation

The sum of the degree measures of the angles of a (six-sided) hexagon, is

$180 ^{\circ } \times (6 - 2) = 180 ^{\circ } \times 4 = $720^{\circ }$$

Let be the common measure of the three congruent angles in question. We can solve for in the equation