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  1. 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.

  2. Idea 1: Lorentz Force. charge q in an electromagnetic field experiences the force. = q(E + v × B). In particular, a stationary wire carrying current I in a magnetic field experiences the force. Z. F = I ds × B. Example 1: PPP 183. A small charged bead can slide on a circular, frictionless insulating ring.

  3. Worksheet 2 – Lorentz Force and Biot-Savart Law 1. In a special experiment, an electron beam is passed through perpendicular electric and magnetic fields. If the electrons have a speed of 2.6 x 104 m/s, and the magnetic field is 2.5 x 10-4 T, a) what electric field strength is needed so that the electrons are undeflected?

  4. Derivation of Lorentz Force Law. We begin with the assumption that a particle with rest mass m, charge q and no velocity moves according to Newton’s law (because it is at or nearly at rest) with a force given by the electric field.

  5. Derivation of Lorentz Transformations. Consider two coordinate systems (x; y; z; t) and (x0; y0; z0; t0) that coincide at t = t0 = 0. The unprimed system is stationary and the primed system moves to the right along the x¡direction with speed v: , v. x , x. z , z. At time t = t0 = 0, an isotropic light pulse is generated at.

  6. Lorentz Force Law problems Problem 1 A particle with mass m and charge q is in an electric eld E and a magnetic eld B. Use Newton’s second law to write a vector di erential equation for the velocity v(t) of the particle. Write it as dv dt = Then take Cartesian components and write expressions for dv x dt = (1) dv y dt = (2) dv z dt = (3)

  7. Example #1 –Velocity Filter Slide 14 With just the magnetic field applied, all charges experience a force in the upward direction, but that force is proportional to the velocity. Deflection appears more uniform because the inertia and velocity dependent force counteract each other. FQuB B 13 14

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