- Electric Charge
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- Basic properties of electric charge
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- Frictional Electricity
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- Coulumb's law
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- Principle Of Superposition
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- Electric Field
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- Calculation of Electric Field
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- Electric Field Lines
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- Electric Flux
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- Electric Dipole

- Electrostatic Charge
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- Electrostatic Force and Coulomb's Law
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- Electric Field
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- Electrostatic Field Lines
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- Electric Flux
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- Electric field due to a dipole
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- How to solve electric force problems

In this page we have *Important questions on Electric Charge for JEE advanced and Main* . Hope you like them and do not forget to like , social share
and comment at the end of the page.

Two point charges q

- Find the position vector
**r**where the third charge q_{3}_{3}should be placed so that force acting on each of the three charges would be equal to zero. - Find the amount of charge q
_{3}

Consider a thin wire ring of radius R and carrying uniform charge density λ per unit length.

- Find the magnitude of electric field strength on the axis of the ring as a function of distance x from its centre.
- What would be the form of electric field function for x>>R.
- Find the magnitude of maximum strength of electric field.

Two equally charged metal balls each of mass m Kg are suspended from the same point by two insulated threads of length l m long. At equilibrium, as a result of mutual separation between balls, balls are separated by x m. Determine the charge on each ball.

There are two identical particles each of mass m and carrying charge Q. Initially one of them is at rest and another charge moves with velocity v directly towards the particle at rest. Find the distance of closest approach.

Find the electric field at the centre of uniformly charged semi circular arc having linear charge density λ.

Two opposite corners of square carry charge –q and other tow opposite corners of same square carry charge +q as shown below in the figure

All the four charges are equal in magnitude. Find the magnitude and direction of force on the charge on the upper right corner by the other three charges.

A rigid insulated wire frame in form of a right angled triangle ABC is set in vertical plane as shown below in the figure.

Two beads of equal masses m and each carrying charges q

- the normal reaction on the beads
- the angle α
- tension in the chord

Inside a ball charged uniformly with volume density ρ , there is a spherical cavity. The centre of cavity is displaced with respect to the centre of the ball by a distance a. Find the field strength inside the cavity assuming the permittivity to be equal to unity.

An electric dipole is placed at a distance x from a infinitely long rod of linear charge density λ.

- Find the net amount of force acting on the dipole.
- Assuming that dipole is fixed at its centre find its time period of oscillations if the dipole is slightly rotated about its equilibrium position.

An electric charge Q is uniformly distributed over the surface of a sphere of radius R. Show that the force on a small charge element dq is radially outwards and is given by

is the electric field at the surface of the sphere.

A thin fixed ring of radius R has a positive charge of +q C uniformly distributed over it. A particle of mass m and charge –q is placed on axis at a distance x from the centre of the ring. Show that the motion of negatively charged particle is approximately simple harmonic.

Consider the figure given below

A positive charge +q is placed at corner of the cube. Find the electric flux through the right face BCGDB of the cube.

Consider a sphere of radius r having charge q C distributed uniformly over the sphere. This sphere is now covered with a hollow conducting sphere of radius R>r.

- Find the electric field at point P away from the centre O of the sphere such that r<OP<R.
- Find the surface charge density on the outer surface of the hollow sphere if charge q’ C is placed on the hollow sphere.

- Find the electric field inside the uniformly charged sphere of radius R and volume charge density ρ using Gauss’s law.
- Use Gauss’s law to find the electric field outside, at a point on the surface and at any point inside a spherical shell of radius R, carrying a uniform surface charge density σ.

(a) Show that the normal component of electrostatic field has a discontinuity from one side of a charged surface to another given by

Where a unit vector is normal to the surface at a point and σ is the surface charge density at that point. (The direction of is from side 1 to side 2.)

(b) Show that the tangential component of electrostatic field is continuous from one side of a charged surface to another.

Consider a cylinder as given below in the figure

Volume between radius r

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