The height `h` of cylinder equals the circumference of the cylinder. In terms of `h ,` what is the volume of the cylinder? `(h^3)/(4pi)` (b) `(h^2)/(2pi)\ ` (c) `(h^3)/2` (d) `pih^3`

The height h of a cylinder equals the circumference of the cylinder. In terms of h, what is the volume of the cylinder?

The height h of a cylinder equal the circumference of the cylinder. In terms of h, what is the volume of the cylinder?

The height h of cylinder equals the circumference of the cylinder. In terms of h , what is the volume of the cylinder? (a) (h^3)/(4pi) (b) (h^2)/(2pi)\ (c) (h^3)/2 (d) pih^3

The height h of cylinder equals the circumference of the cylinder.In terms of h what is the volume of the cylinder? (h^(3))/(4 pi) (b) (h^(2))/(2 pi)(c)(h^(3))/(2) (d) pi h^(3)

A sphere is placed inside a right circular cylinder so as to touch the top, base and lateral surface of the cylinder. If the radius of the sphere is r , then the volume of the cylinder is 4pi\ r^3 (b) 8/3pi\ r^3 (c) 2pi\ r^3 (d) 8pi\ r^3

A sphere is placed inside a right circular cylinder so as to touch the top, base and lateral surface of the cylinder. If the radius of the sphere is r , then the volume of the cylinder is 4pi\ r^3 (b) 8/3pi\ r^3 (c) 2pi\ r^3 (d) 8pi\ r^3

A solid consists of a circular cylinder with an exact fitting right circular cone placed at the top. The height of the cone is h . If the total volume of the solid is 3 times the volume of the cone, then the height of the circular cylinder is 2h (b) (2h)/3 (c) (3h)/2 (d) 4h

A solid consists of a circular cylinder with an exact fitting right circular cone placed at the top. The height of the cone is h . If the total volume of the solid is 3 times the volume of the cone, then the height of the circular cylinder is 2h (b) (2h)/3 (c) (3h)/2 (d) 4h

A solid consists of a circular cylinder with an exact fitting right circular cone placed at the top. The height of the cone is h . If the total volume of the solid is 3 times the volume of the cone, then the height of the circular cylinder is (a) 2h (b) (2h)/3 (c) (3h)/2 (d) 4h

Let the area of the base of a cylinder be B and the height of the cylinder be h. Write a formula for the cylinder’s volume V.