Tag: surface areas and volumes of solids
Questions Related to surface areas and volumes of solids
A right pyramid is on a regular hexagonal base. Each side of the base is 10 m. Its height is 60 m.The volume of the pyramid is
A right pyramid on a regular hexagonal base is of height $60$ m. Each side of the base is $10$ m. The volume of the pyramid is
A regular square pyramid is $3$ m height and the perimeter of its base is $16$ m. Find the volume of the pyramid.
The altitude of the frustum of a regular rectangular pyramid is $5\ m$ the volume is $140\ cu.\ m.$ and the upper base is $3\ m$ by $4\ m$. What are the dimensions of the lower base in $m$?
The length of the base of a square pyramid is $2\ cm$ and the height is $6\ cm$. Calculate the volume.
The base of a right pyramid is an equilateral triangle of perimeter 8 cm and the height of the pyramid is $30\sqrt 3$ cm. The volume of the pyramid is
A right pyramid is on a regular hexagonal base. Each side of the base is $10$ m. Its height is $60$ m. The volume of the pyramid is
If a regular square pyramid has a base of side 8 cm and height of 30 cm, then its volume is
If the volume of a prism is $1920$ $\sqrt{3} cm^3$ and the side of the equilateral base is $16$ $cm$, then the height (in cm) of the prism is?
The corner of a cube_has been cut by the plane passing through mid-point of the three edges meeting at that corner. If the edge of the cube is of 2 cm length, then the volume of the pyramid thus cut off is