SSAT upper Level Math help » Geometry » Areas and also Perimeters of polygon » Perimeter of polygon » exactly how to find the perimeter the a hexagon

\"*\"


\"*\"


\"*\"


\"*\"


\"*\"


Explanation:

One meter is equal to 1,000 millimeters, for this reason the perimeter of 9 meters deserve to be to express as:

9 meter = 

\"*\"
 millimeters.

You are watching: A regular hexagon has a perimeter of 60

Since the 6 sides of a continual hexagon space congruent, division by 6:

\"*\"
 millimeters.


A hexagon v perimeter 60 has 4 congruent political parties of size

\"*\"
. Its various other two sides room congruent to every other. Offer the length of each of those various other sides in regards to
\"*\"
.


Explanation:

The perimeter the a polygon is the sum of the lengths the its sides. Let:

\"*\"
length of among those various other two sides

Now us can collection up one equation and also solve it for

\"*\"
in regards to
\"*\"
:

\"*\"

\"*\"

\"*\"

\"*\"

\"*\"

 


Two sides of a hexagon have actually a length of

\"*\"
, two various other sides have the length of
\"*\"
, and also the rest of the sides have actually the length of
\"*\"
. Give the perimeter that the hexagon.


Explanation:

As the 6 sides that a continuous hexagon room congruent, we can write:

\"*\"
feet;
\"*\"
is the length of each side.

One feet is equal to 12 inches, so we deserve to write:

\"*\"
inches


Each inner angle that a hexagon is 120 degrees and the perimeter the the hexagon is 120 inches. Discover the length of every side that the hexagon.


Explanation:

Since each interior angle of a hexagon is 120 degrees, we have actually a regular hexagon with identical side lengths. And also we understand that the perimeter of a polygon is the sum of the lengths the its sides. For this reason we can write:

\"*\"
inches


A hexagon with perimeter that 48 has three congruent political parties of

\"*\"
. Its other three sides room congruent come each various other with the length of
\"*\"
. Uncover
\"*\"
.

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Explanation:

The perimeter of a polygon is the sum of the lengths of its sides. Since three sides room congruent with the length of

\"*\"
and also the remainder of the sides have the length of
\"*\"
we have the right to write:

 

\"*\"

Now we need to solve the equation because that

\"*\"
:

\"*\"


A constant pentagon has actually sidelength one foot; a consistent hexagon has sidelength ten inches. The perimeter the a constant octagon is the amount of the perimeters of the pentagon and the hexagon. What is the measure of one side of the octagon?


Explanation:

A regular polygon has all of its sides the very same length. The pentagon has perimeter 

\"*\"
; the hexagon has perimeter 
\"*\"
. The sum of the perimeters is 
\"*\"
, i beg your pardon is the perimeter of the octagon; every side of the octagon has actually length 
\"*\"
.


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