Find the tension in the string holding a solid block of volume `1000 cm^(3)` and density `0.8 gm//cm^(3)` dipped in liquid and tied to the bottom of a container filled with liquid of density `1.2 gm//cm^(3)` shown in figure
(i) When container is moving upwards with an acceleration `4.9 m//s^(2)`.
(ii) When container is stationary .

A wooden block of mass 1kg and density 800 Kg m^(-3) is held stationery, with the help of a string, in a container filled with water of density 1000 kg m^(-3) as shown in the figure. If the container is moved upwards with an acceleration of 2 m s^(-2) , then the tension in the string will be ( take g=10ms^(-2) )

A wooden block of mass 1kg and density 800 Kg m^(-3) is held stationery, with the help of a string, in a container filled with water of density 1000 kg m^(-3) as shown in the figure. If the container is moved upwards with an acceleration of 2 m s^(-2) , then the tension in the string will be ( take g=10ms^(-2) )

A body having volume V and density rho is attached to the bottom of a container as shown. Density of the liquid is d(gtrho) . Container has a constant upward acceleration a. Tension in the string is

A mass m of volume V=10cm^(2) is tied with a string to the base of a container filled with a liquid of density (P_(l)=10^(3)kg//m^(3)) as shown in the figure. The container is then accelerated with acceleration (a_(x)=9m//s^(2)) and (a_(y)=2m//s^(2)) a shown in the figure. [ g=10((m)/(s^(2))) acceleration due to gravity] the net buoyancy force acting on the mass is

A mass m of volume V=10cm^(2) is tied with a string to the base of a container filled with a liquid of density (P_(l)=10^(3)kg//m^(3)) as shown in the figure. The container is then accelerated with acceleration (a_(x)=9m//s^(2)) and (a_(y)=2m//s^(2)) a shown in the figure. [ g=10((m)/(s^(2))) acceleration due to gravity] the net buoyancy force acting on the mass is

A vessel contains two immiscible liquids of density rho_(1)=1000 kg//m^(3) and rho_(2)=1500kg//m^(3) . A solid block of volume V=10^(3)m^(3) and density d=800kg//m^(3) is tied to one end of a string and the outer end is tied to the bottom of the vessel as shown in figure. The block is immersed with two fifths of its volume in the liquid of lower density. The entire system is kept in an elevator which is moving upwards with an acceleration of a=g/2 . Find the tension in the string.

A vessel contains two immiscible liquids of density rho_(1)=1000 kg//m^(3) and rho_(2)=1500kg//m^(3) . A solid block of volume V=10^(3)m^(3) and density d=800kg//m^(3) is tied to one end of a string and the outer end is tied to the bottom of the vessel as shown in figure. The block is immersed with two fifths of its volume in the liquid of lower density. The entire system is kept in an elevator which is moving upwards with an acceleration of a=g/2 . Find the tension in the string.

A vessel contains two immiscible liquids of densit rho_(1)=1000 kg//m^(3) and rho_(2)=1500kg//m^(3) . A solid block of volume V=10^(3)m^(3) and density d=800kg//m^(3) is tied to one end of a string and the outer end is tied to the bottom of the vessel as shown in figure. The block is immersed with two fifths of its volume in the liquid of lower density. The entire system is kept in an elavator which is moving upwards with an acceleration of a=g/2 . Find the tension in the string. brgt

A solid weighs 32 gf in air and 28.8 gf in water. Find the weight of solid in a liquid of density 0.9 "g cm"^(-3)