An open cubical tank completely filled with water is kept on a horizontal surface. Its acceleration is then slowly increasesd to `2m//s^(2)` as shown in the figure. The side of the tank is 1m. Find the mass of water that would spill out of the tank.

A closed rectangular tank is completely filled with water and is accelerated horizontally with an acceleration towards the right. Pressure is i. maximum and ii. minimum at

A closed rectangular tank is completely filled with water and is accelerated horizontally with an acceleration towards the righ. Pressure is i. maximum and ii. minimum at

An open cubical tank was initially fully filled with water. When the tank was accelerated on a horizontal plane along one of its side it was found that one thrid of volume of water was spilled out. The acceleration was

An open cubical tank was initially fully filled with water. When the tank was accelerated on a horizontal plane along one of its side it was found that one thrid of volume of water was spilled out. The acceleration was

A tank with base area L^2 is filled with a liquid to height H. The tank is acceleration horizontally with acceleration a as shown in figure. If a small hole is made at the point A. then it is observed that the liquid does not come out of the tank. The magnitude of acceleration should be

A vertical tank, open at the top, is filled with a liquid and rests on a smooth horizontal surface. A small hole is opened at the centre of one side of the tank. The area of cross-section of the tank is N times the area of the hole, where N is a large number. Neglect mass of the tank itself. The initial acceleration of the tank is

A spherical tank of 1.2 m radius is half filled with oil of relative density 0.8 . If the tank is given a horizontal acceleration of 10 m//s^(2) , the maximum pressure on the tank is sqrt(2P) pascal. Find the value of P .

A spherical tank of 1.2 m radius is half filled with oil of relative density 0.8 . If the tank is given a horizontal acceleration of 10 m//s^(2) , the maximum pressure on the tank is sqrt(2P) pascal. Find the value of P .

A flat bottomed metal tank filled with water is dragged along a horizontal floor at the rate of 20 m//s The tank is of mass 100 kg and contains 900 kg of water and all the heat produced in the dragging is conducted to the water through the bottom plate of the tank. If the bottom plate has an effective area of conduction 1m^(2) and thickness 5 cm and the temperature of water in the tank remains constant at 50^(@) C, calculate the temperature of the bottom surface of the tank. Given the coefficient of friction between the tank and the floor is 0.5 and K for the material of the tank is 100 J//m sec K.