Home
Class 12
MATHS
Water is running into an inverted cone a...

Water is running into an inverted cone at the rate of `pi` cubic metres per minute. The height of the cone is 10 metres, and the radius of its base is 5m. How fast the water level is rising when the water stands 7.5 m below the base.

Promotional Banner

Similar Questions

Explore conceptually related problems

Water is running into an inverted cone at the rate of 270dm^(3)//min . The radius of the cone is equal to the depth of water in it .When the water is 18 dm deep, water level is rising at the rate of

A water tank in the form of an inverted cone is being emptied at the rate of 2 cubic feet per second. The height of the cone is 8 feet and the radius is 4 feet. Find the rate of change of the water level when the depth is 6 feet.

Water runs into a conical tank at the rate of 9 ft^(3)//"min" . The tank stands point down and has a height of 10 ft and a base radius of 5 ft. How fast is the water level rising when the water is 6 ft deep ?

A water is poured into an inverted cone at the rate of 270 cc/sec. The radius of the cone is equal to the depth of water in it. If the depth of water in the cone is 18 cm, then the rate at which the water level is rising, is

Water is poured into an inverted conical vessel of which the radius of the base is 2m and height 4m, at the rate of 77 lit/min. The rate at which the water level is rising, at the instant when the depth is 70 cm is

Water is poured into an inverted conical vessel of which the radius of the base is 2m and height 4m, at the rate of 77 lit/min.The rate at which the water level is rising at the instant when the depth is 70cm is

Water is poured into an inverted cone of semi-vertical angle 30^(@) at the rate of 2 cu.ft//min .When the depth of water in the cone is 1 foot, the surface of water in the cone is rising at the rate of

Water is poured into an inverted cone of semi-vertical angle 30^(@) at the rate of 2 cu.ft//min .When the depth of water in the cone is 1 foot, the surface of water in the cone is rising at the rate of