Two spheres of volume 250 cc each but of relative densities 0.8 an d 1.2 are connected by a string and the combination is immersed in a liquid. Find the tension I the string. `(g=10m//s^(2))`

Two spheres of volume 250 cc each but of relative densities 0.8 an d 1.2 are connected by a string and the combination is immersed in a liquid. Find the tension T in the string. (g=10m//s^(2))

Two spheres of volume 250 cc each but of relative densities 0.8 and 1.2 are connected by a string and the combination is immersed in a liquid. Find the tension T in the string. (g=10m//s^(2))

A 'block' of mass 10 kg is suspended with string as shown in figure. Find tension in the string. (g=10m//s^(2))

Two solid spheres A and B of equal volumes but of different densities d_A and d_B are connected by a string. They are fully immersed in a fluid of density d_F . They get arranged into an equilibrium state as shown in the figure with a tension in the string. The arrangement is possible only if

Two solid spheres A and B of equal volumes but of different densities d_A and d_B are connected by a string. They are fully immersed in a fluid of density d_F . They get arranged into an equilibrium state as shown in the figure with a tension in the string. The arrangement is possible only if

A metal cube of side 0.10 m, density 8500 kgm^(-3) is suspended by a thread and completely immersed in a liquid of density 2000 kgm^(-3) . Find the tension in the sting (g=9.8 ms^(-2)) .

A silver block of mass 3.1 kg is connected to a string and is then immersed in a liquid of relative density 0.82 . Find the tension in the string , if relative density of silver is 10.5

A silver block of mass 3.1 kg is connected to a string and is then immersed in a liquid of relative density 0.82 . Find the tension in the string , if relative density of silver is 10.5

Two unequal masses m_1 and m_2 are connected by a string which passes over a frictionless and massless pulley. Find the tension in the string and the acceleration of the masses.

Two particles of masses m_1 and m_2 are connected to a string and the system is rotated in a horizontal plane with 'P' as center. The ratio of tension in the two parts of string is