Regular Hexagon

What is the number of sides in Hexagon ?

Find the area of a haxagon whose side is$4 \mathrm{m}$.

Find the area of a regular Hexagon which has a side of length $12$ units?

In a regular hexagonal shaped park, a circular footpath is made such that the outer line of the circular path touches the edges of the hexagon. If each side of the park is $14\sqrt{3} \mathrm{meters}$Long and the path is $7 \mathrm{meters}$Wide, then find the area of the footpath :

Find the area of the largest possible circle inscribed inside a regular hexagon whose perimeter is $168 \mathrm{cm} :$

It is given that a regular hexagon and an equileteral trignle hava the same perimter. if the area of the equilateral trignle is $6\sqrt{3} c{m}^2$, Then find the area of the regular hexagon.

Ccalculate both the area and perimeter of a regular hexagon whose side is $12 cm$

If in a regular hexagon, it si given that its perimeter is $78 cm$. Find the area of this hexagon.

In a regular hexagon, the sum of three angles is ${500}^{°}$. Fourth angle is ${80}^{°}$ and the other two remaining sides are equal. Find the measurement of the other two equal angles.

In a regular hexagon, the sum of three angles is ${600}^{°}$. Fourth angle has the measurement of ${40}^{°}$ and the other two angles are equal two angles.

if a condition is given that a regular, hexagn and an equilateral triangle have same perimeter. if the area of equilateral tringles is $5.2 c{m}^2$, then area of regular hexagon is.

The perimeter of a regular hexagon is $50.64 cm$. Then its area will be.

We have given that side of regular hexagon is $3.2 cm$ and apothem height is . Then area of hexagon is

ABCDEF is a regular hexagon. What will be the length of BD if $AF=6.5 units$?

We have given that base length is $3.6 cm$and apthem height  is $14.2 cm$. then the area of hexagon is

The $H.C.F$ and $L.C.M$ of two number are $21$ and $1050.$Finf the largest number.

In a regular hexagon, the sum of three angles is ${650}^{°}$. Fourth angle has the measurement of ${30}^{°}$ and the other two angles are equal. Find the measurement of the other two angles.

How many diagonals are there in a hexagon?

If one of the interior angles of a regular polygon is equal to $\frac{3}{4}$ of each interior angle of a regular hexagon, then the number of sides of the polygon is?

In a regular hexagon the sum of three angles is $680 :$ Fourth angle has the measurement of ${20}^{°}$ and the other two angles are equal. Find the measurement of the other two angles.