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  1. Compute the Lorentz force experienced by the particle (a) when magnetic field is along positive y-direction (b) when magnetic field points in positive z - direction (c) when magnetic field is in zy - plane and making an angle θ with velocity of the particle.

  2. Show the direction of the force acting on the current carrying wire between the two bar magnets. Determine the direction of the force acting on the electron moving between the poles of a horseshoe magnet.

  3. The simplest case involves the forces arising from known electromagnetic fields acting on free charges in vacuum. This case can be treated using the Lorentz force equation (5.1.1) for the force vector f acting on a charge q [Coulombs]: f = q(E+v ×μoH) [Newtons] (Lorentz force equation) (5.1.1)

  4. 29 Νοε 2023 · The direction of the force is found from Fleming's left hand motor rule (which you may need to look up). It is at right angles both to the bar and to the magnetic field. It's up to you to apply this to your problem. Alternatively, you can apply the magnetic Lorentz force formula, $\vec F=q\ \vec v \times \vec B$ to the

  5. Since this force exists whether or not the charges are moving, it is sometimes called the electrostatic force. Magnetism could be said to be an electrodynamic force, but it rarely is. The combination of electric and magnetic forces on a charged object is known as the Lorentz force. F = q(E + v × B) For large amounts of charge…

  6. If we have both electric and magnetic fields, the total force that acts on a charge is of course given by F~ = q E~ + ~v c ×B~!. This combined force law is known as the Lorentz force. 10.1.1 Units The magnetic force law we’ve given is of course in cgs units, in keeping with Purcell’s system.

  7. Lorentz Force. The Lorentz Force is the force on a charged particle due to electric and magnetic fields. A charged particle in an electric field will always feel a force due to this field, of magnitude F = qE.

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