Home
Class 12
PHYSICS
Apply Gauss's theorem to find an express...

Apply Gauss's theorem to find an expression for the electric field intensity at a point due to a point charge.

Text Solution

AI Generated Solution

To find the expression for the electric field intensity at a point due to a point charge using Gauss's theorem, we can follow these steps: ### Step-by-Step Solution: 1. **Identify the Point Charge and Gaussian Surface:** - Let a point charge \( Q \) be located at the origin. We will consider a spherical Gaussian surface of radius \( r \) centered around the charge. 2. **Apply Gauss's Law:** ...
Promotional Banner

Topper's Solved these Questions

  • ELECTROSTATICS

    MBD -HARYANA BOARD|Exercise LONG ANSWER TYPE QUESTIONS|14 Videos
  • ELECTROSTATICS

    MBD -HARYANA BOARD|Exercise OBJECTIVE TYPE QUESTIONS|23 Videos
  • ELECTROSTATICS

    MBD -HARYANA BOARD|Exercise OBJECTIVE TYPE QUESTIONS|23 Videos
  • Electromagnetic Waves

    MBD -HARYANA BOARD|Exercise Example|7 Videos
  • MAGNETISM

    MBD -HARYANA BOARD|Exercise OBJECTIVE TYPE QUESTIONS|17 Videos

Similar Questions

Explore conceptually related problems

Derive an expression for electric field intensity at a point due to point charge.

Define electric field intensity at a point.

Derive an expression for the electric field intensity at a point outside a charged conducting sphere.

Using Gauss's law, derive an expression for the electric field intensity at any point near a uniformly charged thin wire of charg e//l eng th = lambda C//m .

Derive an expression for electric field intensity E due to an infinite place sheet of charge.

State Gauss's theorem in electrostatiics. State the expression for electric field intensity at a point outside an infinitely long charged conducting cylinder.

Using Gauss’s theorem in electrostatics, deduce an expression for electric field intensity due to a charged spherical shell at a point (i) inside (ii) on its surface (iii) outside it. Graphically show the variation of electric field intensity with distance from the centre of shell.