The volume of the greatest sphere that can be cut off from a cylindrical log of wood of base radius 1 cm and height 5 cm is `4/3pi` (b) `(10)/3pi` (c) `5pi` (d) `(20)/3pi`

Find the total surface area of the cylinder, if the radius of its base is 5 cm and height is 40 cm. ( pi = 3.14)

The radius of a right circular cylinder increases at the rate of 0.1cm/min ,and the height decreases at the rate of 0.2cm/min . The rate of change of the volume of the cylinder,in cm^(2)/min ,when the radius is 2cm and the height is 3cm is -2p(b)-(8 pi)/(5)-(3 pi)/(5) (d) (2 pi)/(5)

Find the volume of a sphere of diameter 6 cm. ( pi = 3.14)

if volume of a cylinder is 30 pi cm^(2) and area of base is 6 pi cm^(2) then find height

Find the volume of a sphere of radius 3.5cm(pi=3.14)

The area of the base of a right circular cylinder is 42pi cm^(2) and height is 3.5 cm. Find its volume.

The volume of the greatest cylinder which can be inscribed in a cone of height 30cm and semi-vertical angle 30^(0) is (a) 4000(pi)/(sqrt(3)) (b) 400(pi)/(3)cm^(3)4000(pi)/(sqrt(3)cm^(3))(d) none of these

The radius of the base of a cone is 4cm and the height is 3cm. Its CSA is ( pi = ( 22)/( 7)) :

The largest sphere is cut off from a cube of side 6cm. The volume of the sphere will be 27 pi\ c m^3 (b) 36pi\ c m^3 (c) 108pi\ c m^3 (d) 12pi\ c m^3

Find the volume of sphere of radius 3.5 cm . (pi=3.14)