A bucket of water is being removled in vertical circle of radius 1m. Minimum frequency required to prevent the water from getting down the path is

A buket full of water is revolved in a vertical circle of radius 1m . What is the minimum frequency of revolution , required to prevent the water from failing down ? [ g= 10 m//s^2 ]

A bucket full of water is rapidly rotated in a vertical circle of radius r . It of is found that the water does not fall down from the bucket , even when the bucket is inverted at the highest point . If it continues with this speed , then the normal contact force exerted by the bucket on the water at the lowest point in its path is

A bucket full of water is revolved in a vertical circle of radius 4 m such that water does not fall down. The time of one revolution is

A bucket full of water is revolved in a vertical circle of radius 4 m such that water does not fall down. The time of one revolution is

A bucket full of water is rotated in vertical circle of radius 20 m. The minimum speed that the bucket should have so that water will not fall when it is at the highest point is:

A bucket full of water is revolved in vertical circle of radius 2 m . What should be the maximum time-period of revolution so that the water doesn't fall off the bucket

A bucket full of water is revolved in vertical circle of radius 2 m . What should be the maximum time-period of revolution so that the water doesn't fall off the bucket

A cylindrical bucket filled with water is whirled around in a vertical circle of radius r. What can be the minimum speed at the top of the path if water does not all out from the bucket ? If it continues with this speed, what normal contact force the bucket exerts on water at the lowest point of the path?

A bucket full of water is rotated in a vertical circle of radius r. if the water does not spill out , the minimum speed of the bucket at top most point will be

A bucket full of water is rotated in a vertical circle of radius R. If the water does not split out, the speed of the bucket at topmost point will be