Answered: (a) perpendicular to the line of force;… | bartleby

Related questions

Question

100%

A dipole is placed in the field of a point charge, the distance between the dipole and the field source being much greater than the dipole separation. Find the force acting on the dipole and the torque, if the dipole is arranged: (a) perpendicular to the line of force; (b) in the direction of the line of force.

b. A dipole is placed in the field of a point charge, the distance between the dipole and the field source
being much greater than the dipole separation. Find the force acting on the dipole and the torque,
if the dipole is arranged: (a) perpendicular to the line of force; (b) in the direction of the line of
force.

Expert Solution

Step by step

Solved in 3 steps

SEE SOLUTION Check out a sample Q&A here

Blurred answer

Similar questions

Asap pleaseee
A proton is at the origin and an electron is at the point x = 0.41 mm, y = 0.36 mm. Find the electirc force on the electron?
A dipole of moment p1 lies at the origin and a dipole of p2 lies at a point whose position vector is r. Determine the force between the two dipoles. For which orientation of the dipoles does the force maximize?
Dipole consisting of two equal but opposite point charges separated by a distance "2L". The magnitude either dipole charge is , "qd". A vector quantity called the Electric Dipole Moment Vector ,p ,is defined to have a magnitude p = (qd)(d) (d= separation distance of the dipole charges) and a unit vector direction pointing from negative to positve charge Find the dipole moment vector “p”
help
Three charges are at the corners of an isosceles triangle as shown. The +/- 5 C charges form a dipole. Find the force (magnitude and direction) the -10 C charge exerts on the dipole. Torque is force times moment arm.
Four equal charges, q, are fixed at the corners of a square of side a in the xy-plane centered on the origin. A bead of mass m and charge -q is positioned at the origin. A thin, frictionless string along the z-axis threads the bead, thus restricting its mo- tion to the z-axis. The bead is then displaced from the origin by a small amount Zo < 0 and released from rest. Show that the bead undergoes simple harmonic motion (to a very good approximation), and derive an expression for its period of oscillation in terms of known parameters.