In a right prism, the base is an equilateral triangle. Its volume is `80sqrt(3) cm^(3)` and its lateral surface area is 240 `cm^(2)`. Find its height (in cm).

If the area of an equilateral triangle is 16sqrt(3)cm^(2), find its perimeter and height.

The volume of a right prism, whose base in an equilateral triangle, is 1500 sqrt(3) cm^(3) and the height of the prism is 125 cm. Find the side of the base of the prism.

The volume of a cone is 2355cm^(3) and its base area is 314 cm^(2) . Find its height.

A right prism stands on a base 6 cm equilateral triangle and its volume is 81sqrt(3) cm^(3) . The height (in cm) of the prism is

If the altitude of a right prism is 10 cm and its base is an equilateral triangle of side 12 cm, then its total surface area (in cm^(2) ) is

A right prism has a triangular base.If its perimeter is 24cm and lateral surface area is 192cm^(2), find its height.

The area of an equilateral triangle is 81sqrt(3)cm^2 . Its height is

The height of an Equilateral triangle is 6sqrt(3)cm Find its area

The height of an equilateral triangle is 3sqrt(3) cm . Its area is

The base of a right pyramid is an equilateral triangle of side 10sqrt(3) cm . If the total surface area of the pyramid is 270 sqrt(3) . Sq. cm, its height is