Home
Class 9
PHYSICS
Deduce an expression for the pressure at...

Deduce an expression for the pressure at depth inside a liquid.

Text Solution

AI Generated Solution

To deduce an expression for the pressure at depth inside a liquid, we will follow these steps: ### Step 1: Understand the concept of pressure Pressure is defined as the force exerted per unit area. Mathematically, it is expressed as: \[ P = \frac{F}{A} \] where \( P \) is the pressure, \( F \) is the force, and \( A \) is the area over which the force is applied. ### Step 2: Identify the forces acting on a column of liquid ...
Promotional Banner

Topper's Solved these Questions

  • FLUIDS

    ICSE|Exercise TOPIC 2 (2 Marks Questions ) |45 Videos

  • FLUIDS

    ICSE|Exercise TOPIC 2 (3 Marks Questions ) |23 Videos

  • FLUIDS

    ICSE|Exercise TOPIC 1 (3 Marks Questions ) |18 Videos

  • ELECTRICITY AND MAGNETISM

    ICSE|Exercise TOPIC 2 Magnetism (4 Marks Questions )|6 Videos

  • HEAT AND ENERGY

    ICSE|Exercise EXERCISE -6(D) Multiple Choice Question)|4 Videos

Similar Questions

Explore conceptually related problems

Deduce expressions for the excess pressure inside a : (i) liquid drop, (ii) soap bubble.

Deduce an expression for the potential energy stored in a parallel plate capacitor.

Deduce an expression for the magnetic dipole moment of an electron orbiting around the central nucleus.

Deduce an expression for torque acting on a bar magnet placed in uniform external magnetic field.

Deduce an expression for the minimum velocity with which a rocket must be fired to escape earth's gravitational field.

Complete the following sentences: (a) Pressure at a depth h in a liquid of density rho is …...... (b) Pressure is …... In all direction about a point in a liquid. (c ) Pressure at all points at the same depth is …. (d) Pressure at a point inside a liquid is ....... to its depth. (e ) Pressure of a liquid at a given depth is ....... to the density of liquid.

Following are some statements about buoyant force: (Liquid is of uniform density) (i) Buoyant force depends upon orientation of the concerned body inside the liquid. (ii) Buoyant force depends upon the density of the body immersed. (iii) Buoyant force depends on the fact whether the system is on moon or on the earth. (iv) Buoyant force depends upon the depth at which the body (fully immeresed in the liquid) is placed inside the fluid. Of these statements:

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]

When is the pressure inside the bottle higher?

The density of water at the surface of ocean is rho . If the bulk modulus of water is B , then the density of ocean water at depth, when the pressure at a depth is alphap_(0) and p_(0) is the atmospheric pressure is