Home
Class 11
PHYSICS
A small cube of liquid of surface area A...

A small cube of liquid of surface area `A` ias considered at a depth of `'h'` form the surface of liquid. If the density is `rho` bulk modulus is `B`, the elastic energy density inside the cube is proportional to:"

A

`h^(2)`

B

`A`

C

`(1)/(B)`

D

`rho`

Text Solution

Verified by Experts

The correct Answer is:
A, C
`E = (1)/(2) ("stress"^(2))/(B) = (1)/(2) (p^(2))/(2) (p^(2))/(B) = (1)/(2) (h^(2) rho^(2) g^(2))/(B)`
Promotional Banner

Topper's Solved these Questions

  • MECHANICAL PROPERTIES OF SOLIDS

    NARAYNA|Exercise COMPREHENSION TYPE|11 Videos

  • MECHANICAL PROPERTIES OF SOLIDS

    NARAYNA|Exercise SINGLE ANSWER TYPE QUESTIONS|13 Videos

  • MECHANICAL PROPERTIES OF SOLIDS

    NARAYNA|Exercise SINGLE ANSWER TYPE|15 Videos

  • MECHANICAL PROPERTIES OF FLUIDS

    NARAYNA|Exercise EXERCISE - III|30 Videos

  • MOTION IN A PLANE

    NARAYNA|Exercise Level-II(H.W)|31 Videos

Similar Questions

Explore conceptually related problems

The pressure at depth h below the surface of a liquid of density rho open to the atmosphere is

What is the pressure energy of a liquid of mass m and density rho ?

If the atompspheric pressure is P _(a) then the jpressure P at depth a below the surface of a liquid of density rho open to the atmosphere is

The liquid inside the container has density rho . Choose the correct option.

The absolute pressure at a depth h below the surface of a liquid of density rho is [Given P_(a) = atmospheric pressure, g = acceleration due to gravity]

A ball of density rho is released from deep inside of a liquid of density 2 rho . It will move up

A uniform cube of mass M is floating on the surface of a liquid with three fourth of its volume immersed in the liquid (density =rho) . The length of the side of the cube is equal to

A liquid having area of free surface A and has an orifice at a depth of h with an area a, below the liquid surface, then find the velocity v of flow through the orifice

The density rho of water of buk modulus B at a depth y then ocean is related to the density at surface rho_(0) by the relation

A cube of side 20 cm is floating on a liquid with 5 cm of the cube outside the liquid. If the density of liquid is 0.8gm//c c then the mass of the cube is