Home
Class 12
PHYSICS
Charge over a nonconducting ring is dist...

Charge over a nonconducting ring is distributed so that the linear charge density varies as `lambda = lambda_0sin theta`. What is the direction of force on a charge `q_0` placed at the center?

A

along 1 if `q_0` is positive and 2 if `q_0` is negative.

B

along 2 if `q_0` is positive and 1 if `q_0` is negative.

C

along 3 if `q_0` is positive and 4 if `q_0` is negative.

D

along 4 if `q_0` is positive and 3 if `q_0` is negative.

Text Solution

Verified by Experts

The correct Answer is:
B

For `thetalethetalt2pi,lambda` is negative and symmmetrically distributed about `y-`axix.
Hence direction of electric Beld `E_("ne")` at `O` due to charge distribution is in downward direction, If `q_(0)` is `
Promotional Banner

Topper's Solved these Questions

  • MISCELLANEOUS VOLUME 3

    CENGAGE PHYSICS ENGLISH|Exercise Assertion and Reason Type|8 Videos
  • MISCELLANEOUS VOLUME 3

    CENGAGE PHYSICS ENGLISH|Exercise Comprehension Type|94 Videos
  • MAGNETIC FIELD AND MAGNETIC FORCES

    CENGAGE PHYSICS ENGLISH|Exercise Multiple Correct Answer type|2 Videos
  • MISCELLANEOUS VOLUME 5

    CENGAGE PHYSICS ENGLISH|Exercise Integer|12 Videos

Similar Questions

Explore conceptually related problems

The dimensional formula of linear charge density lambda is

A non conducting ring of radius R_(1) is charged such that the linear charge density is lambda_(1)cos^(2)theta where theta is the polar angle. If the radius is increased to R_(2) keeping the charge constant, the linear charge density is changed to lambda_(2)cos^(2)theta . The relation connecting R_(1) , R_(2)lambda_(1) and lambda_(2) will be

If linear charge density of a wire as shown in the figure is lambda

Two mutually perpendicular long straight conductors carrying uniformly distributed charges of linear charges densities lambda_(1) and lambda_(2) are positon at a distance a from each other. How does the interaction between the rods depends on a ?

A thin non-conducting ring or radius a has a linear charge density lambda = lambda_(0) sin phi . A uniform electric field E_(0) hat(i) + E_(0) hat(j) exist in the region . .Net torque acting on ring is given as :

A half ring of radius r has a linear charge density lambda .The potential at the centre of the half ring is

A thin nonconducting ring of radius R has a linear charge density lambda = lambda_(0) cos varphi , where lambda_(0) is a constant , phi is the azimuthal angle. Find the magnitude of the electric field strength (a) at the centre of the ring , (b) on the axis of the ring as a function of the distance x from its centre. Investegation the obtained function at x gt gt R .

A ring of radius R carries a non - uniform charge of linear density lambda = lambda_(0)costheta sec in the figure) Magnitude of the net dipolement of the ring is :

The electric field at distance .r. from infinte line of charge ("having linear charge density" lambda) is

A long charged cylinder of linear charge density lambda is surrounded by a hollow co-axial conducting cylinder. What is the electric field in the space between the two cylinders ?