This post categorized under Vector and posted on October 22nd, 2019.

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(Part a) Example - An Electron Moving in a Constant Magnetic Field - Finding Speed - Algebra Based Physics. httpwww.FlippingPhysics.com has Lecture Notes the electric field v is the velocity of the charged particle and B is the magnetic field. When an electron (q -e) is in a magnetic field where E 0 the electron experiences a force given by Equation 2. r F e r v r B ( ) (2) To examine the motion of an electron in a magnetic field we will use a cathode ray graphic. If you know the value of this fields potential difference you can calculate the speed (or velocity) of an electron moving under its influence. Step 1 Identify the Equation of Interest You may recall that in everyday physics the kinetic energy of an object in motion is equal to (0.5)mv 2 where m equals mgraphic and v equals velocity.

Motion in magnetic and electric fields Magnetic fields The force (F) on wire of graphicgth L carrying a current I in a magnetic field of strength B is given by the equation F BIL But Q It and since Q e for an electron and v Lt you can show that Magnetic force on an electron BIL B[et][vt] Bev where v is the electron velocity 5861 When an electron is in motion it generates a magnetic field. 140 The Ampre-Maxwell law relates the magnetic field to the mgraphic motion of electrons (the current) with respect to an observer. This property of induction supplies the magnetic field that drives an electric motor. Motion of an Electron in Magnetic Field Safety and Equipment This lab involves high voltage. o Do not touch the metal parts of the high voltage wires or connectors. o The equipment should already be connected. If any connections come loose turn off the power supplies and get the instructors attention.

Electrons can move at any speed depending on the strength of the electro-magnetic field that is acting on them. Inside atoms electrons seem to move around at about one-tenth of the speed of light. You might want to check me on this number. The si Chapter 2 Particle Motion in Electric and Magnetic Fields Considering E and B to be given we study the trajectory of particles under the inuence of Lorentz force F q (E v B) (2.1) 2.1 Electric Field Alone dv m qE (2.2) dt Orbit depends only on ratio qm. Uniform E uniform acceleration. In one-dimension z E z trivial. In Deflection of Electrons in an Electric Field Purpose In this lab we use a Cathode Ray graphic (CRT) to measure the effects of an electric field on the motion of a charged particle the electron. Re-read pages 661-664 in your text. Theory A charged particle experiences a force when it is in a region where there exists an electric field. From the