0
You visited us 0 times! Enjoying our articles? Unlock Full Access!
Question

Additional Problems(77)
A particle with charge $$q$$ is located at $$x=-R$$, and a particle with charge $$-2q$$ is located at the origin. Prove that the equipotential surface that has zero potential is a sphere centered at $$(-4R/3, 0, 0)$$ and having a radius $$r=\dfrac{2}{3}R$$.

Solution
Verified by Toppr

Was this answer helpful?
0
Similar Questions
Q1
Assertion :The electrostatic force on a charged particle located on an equipotential surface is zero. Reason: x component of electric field is given by, Ex=δVδx and on equipotential surface potential V is constant.
View Solution
Q2
Equation ($$E = \sigma/\epsilon_0$$) gives the electric field at points near a charged conducting surface. Apply this equation to a conducting sphere of radius r and charge q, and show that the electric field outside the sphere is the same as the field of a charged particle located at the center of the sphere.
View Solution
Q3
A circular ring of radius R with uniform positive charge q is located in the yz plane with its centre at the origin O. A particle of mass m and positive charge q is projected from the point P[3R,0,0] on the positive x-axis directly towards O, with initial speed V. Find the smallest (non zero) value of the speed such that the particle does not return to P.
View Solution
Q4
A solid sphere of radius R has a charge +2Q. A hollow spherical shell of radius 3R placed concentric with the first sphere has net charge Q. Calculate the potential difference between the spheres :
222108_7b91d300765644f488eb7fe652de3afd.png
View Solution
Q5
A sphere of radius $$R$$ surrounds a particle with charge $$Q$$ located at its center as shown in Figure P 24.51. Find the electric flux through a circular cap of half-angle $$\theta$$

View Solution