A cubical block of wood 10 cm on a side floats at the interface between oil and water with its lower surface horizontal and 4 cm below the interface. The density of oil is `0.6 gcm^(-3)`. The mass of block is

A cubical block of wood 10cm on a side floats at the interface between oil and water, as in fig. with its lower face 2 cm below the interface. The intensity of the oli is 0.6 g cm^(-3) . The mass of the block is

A cubical block of wood 10 cm along each side floats at the interface between an oil and water with its lowest surface 2cm below the interface. If the height of oil and water columns are 10 cm each and rho_("oil")=0.8g/"cc", find a the mass of the block, b. the liquid pressure at the lower surface of the block.

A cubical block of wood 10 cm on a side, floats at the interface of oil and water as shown in figure. The density of oil is 0.6 g cm^(-3) and density of water is 1 g cm^(-3) . The mass of the block is

A cubical block of side 10cm floats at the interface of an oil and water as shown in the figure. The density of oil is 0.6g cm^(-3) and the lower face of ice cube is 2cm below the interface. The pressure above that of the atomosphere at the lower face of the block is

A cubical block of side 10 cm floats at the interface of an oil and water. The pressure above that of atmosphere at the lower face of the block is

A cubical box of wood of side 30 cm weighting 21.6 kg floats on water with two faces horizontal. Calculate the depth of immersion of wood.

A block of wood floats in freshwater with two - third of its volume submerged . In oil , the block floats with one - fourth of its volume submerged. The density of oil is

A cubical box of wood of side 30 cm and mass 21.6 kg floats on water with two faces horizontal. The length of immersed part in water is : (rho_("wood")=0.8g//c c)

A block of wood floats with 3/4 th of its volume submerged in water. The density of wood is ________

A cubical block of wood of 10cm and mass 0.92kg floats on a tank of water with oil or rel. density 0.6 . Thickness of oil is 4cm above water. When the block attains equilibrium with four of its sides edges verical: