PSAT Math help » Geometry » plane Geometry » Hexagons » how to find an angle in a hexagon

*


Explanation:

*
*


*


*


*


Explanation:

The sum of the inner angles of a polygon is offered by 

*
where 
*
= variety of sides that the polygon. One octagon has 8 sides, so the formula becomes
*


Explanation:

The sum of the inner angles the a hexagon need to equal 720 degrees. Since the hexagon is regular, every one of the internal angles will have actually the same measure. A hexagon has six sides and six internal angles. Therefore, each angle measures

*
.

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Explanation:

The amount of the level measures the the angles of a (six-sided) hexagon, is

We deserve to solve for  in the equation

*

*

*


Explanation:

The amount of the level measures that the angles of a (six-sided) hexagon, is

We can solve for  in the equation

*

*

*

*

 


Three angles the a hexagon measure 

*
. The various other three angles space congruent to one another. What is the measure up of each of the last three angles?


Explanation:

The amount of the degree measures the the angle of a (six-sided) hexagon, is

Let 

*
 be the usual measure the the 3 congruent angle in question. We can solve for  in the equation

*

*

*

*


Explanation:

To find the amount of the internal angles of any type of regular polygon, use the formula 

*
, where 
*
 represents the number of sides that the continuous polygon.

*

*

*

The amount of the interior angles of a constant hexagon is 720 degrees. To discover the measurement of one angle, divide by the variety of interior angle (or sides):

*

*

The measurement of one edge in a continual hexagon is 120 degrees.


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