How to find an angle in a hexagon - PSAT Math
Card 0 of 49
Tap to see back →
If a triangle has 180 degrees, what is the sum of the interior angles of a regular octagon?
If a triangle has 180 degrees, what is the sum of the interior angles of a regular octagon?
Tap to see back →
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 
The sum of the interior angles of a polygon is given by
In a rectangular hexagon, what is the meaure of each interior angle?
In a rectangular hexagon, what is the meaure of each interior angle?
Tap to see back →
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
.
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 
.
Note:Figure NOT drawn to scale.
Refer to the above figure. Evaluate
Tap to see back →
The sum of the degree measures of the angles of a (six-sided) hexagon, is
We can solve for 
in the equation
The sum of the degree measures of the angles of a (six-sided) hexagon, is
We can solve for
Note: Figure NOT drawn to scale.
Refer to the above figure. Evaluate .
Note: Figure NOT drawn to scale.
Refer to the above figure. Evaluate
Tap to see back →
The sum of the degree measures of the angles of a (six-sided) hexagon, is
We can solve for in the equation
The sum of the degree measures of the angles of a (six-sided) hexagon, is
We can solve for
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?
Three angles of a hexagon measure
Tap to see back →
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 degree measures of the angles of a (six-sided) hexagon, is
Let
What is the measurement of one of the interior angles of a regular hexagon?
What is the measurement of one of the interior angles of a regular hexagon?
Tap to see back →
To find the sum of the interior angles of any regular polygon, use the formula 
, where 
represents the number of sides of the regular polygon.
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.
To find the sum of the interior angles of any regular polygon, use the formula
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.
Tap to see back →
If a triangle has 180 degrees, what is the sum of the interior angles of a regular octagon?
If a triangle has 180 degrees, what is the sum of the interior angles of a regular octagon?
Tap to see back →
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
The sum of the interior angles of a polygon is given by
In a rectangular hexagon, what is the meaure of each interior angle?
In a rectangular hexagon, what is the meaure of each interior angle?
Tap to see back →
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.
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 .
Note:Figure NOT drawn to scale.
Refer to the above figure. Evaluate
Tap to see back →
The sum of the degree measures of the angles of a (six-sided) hexagon, is
We can solve for in the equation
The sum of the degree measures of the angles of a (six-sided) hexagon, is
We can solve for
Note: Figure NOT drawn to scale.
Refer to the above figure. Evaluate .
Note: Figure NOT drawn to scale.
Refer to the above figure. Evaluate
Tap to see back →
The sum of the degree measures of the angles of a (six-sided) hexagon, is
We can solve for in the equation
The sum of the degree measures of the angles of a (six-sided) hexagon, is
We can solve for
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?
Three angles of a hexagon measure
Tap to see back →
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 degree measures of the angles of a (six-sided) hexagon, is
Let
What is the measurement of one of the interior angles of a regular hexagon?
What is the measurement of one of the interior angles of a regular hexagon?
Tap to see back →
To find the sum of the interior angles of any regular polygon, use the formula , where represents the number of sides of the regular polygon.
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.
To find the sum of the interior angles of any regular polygon, use the formula
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.
Tap to see back →
If a triangle has 180 degrees, what is the sum of the interior angles of a regular octagon?
If a triangle has 180 degrees, what is the sum of the interior angles of a regular octagon?
Tap to see back →
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
The sum of the interior angles of a polygon is given by
In a rectangular hexagon, what is the meaure of each interior angle?
In a rectangular hexagon, what is the meaure of each interior angle?
Tap to see back →
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.
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 .
Note:Figure NOT drawn to scale.
Refer to the above figure. Evaluate
Tap to see back →
The sum of the degree measures of the angles of a (six-sided) hexagon, is
We can solve for in the equation
The sum of the degree measures of the angles of a (six-sided) hexagon, is
We can solve for
Note: Figure NOT drawn to scale.
Refer to the above figure. Evaluate .
Note: Figure NOT drawn to scale.
Refer to the above figure. Evaluate
Tap to see back →
The sum of the degree measures of the angles of a (six-sided) hexagon, is
We can solve for in the equation
The sum of the degree measures of the angles of a (six-sided) hexagon, is
We can solve for
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?
Three angles of a hexagon measure
Tap to see back →
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 degree measures of the angles of a (six-sided) hexagon, is
Let