A wooden block of mass 8kg is tied to a string attached to the bottom of a tank. The block is completely inside the water. Relative density of wood is 0.8. Taking g=`10m//s^(2)`, What is the tension in the string ?

A wooden block of mass 8 kg is tied to a string attached to the bottome of the tank. In the equilibrium the block is completely immersed in water. If relative density of wood is 0.8 and g=10 ms^(-2) , the tension T, in the string is

A wooden block of mass 8 kg is tied to a string attached to the bottome of the tank. In the equilibrium the block is completely immersed in water. If relative density of wood is 0.8 and g=10 ms^(-2) , the tension T, in the string is

A wooden block or mass m and density rho is tied to a string, the other end of the string is fixed to bottom of a tank. The tank is filled with a liquid of density sigma with sigmagtrho . The tension in the string will be

A block of mass 1kg is tied to a string of length 1m the other end of which is fixed The block is moved on a smooth horizontal table with constant speed 10ms^(-1) . Find the tension in the string

A block of mass 1kg is tied to a string of length 1m the other end of which is fixed The block is moved on a smooth horizontal table with constant speed 10ms^(-1) . Find the tension in the string

A woman of mass 50 kg stands on a wooden block placed over a tank of water. The wooden block is such that the woman is entirely above water. If relative density of wood is 0.85, the volume of the wooden block is:

An iron block is suspended from a string and is then completely immersed in a container of water. The mass of iron is 1 kg and its density is 7200 kg //m^(3) . What is the tension in the string before and after the iron block is immersed ?

A block of wood of mass m and density rho is tied with a thread and rigidly fixed at the bottom of a vessel. The vessel is filled with a liquid of density sigma(sigmagtrho) . The tension acting on the string is

A 0.5 kg block of brass (density 8xx103Kg m^(-3) ) is suspended from a string. What is the tension in the string if the block is completely immersed in water? (g =10ms^(-2))