Solving Cathode Ray Tube Homework with Mass, Speed & Magnetic Field

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SUMMARY

The discussion focuses on a physics homework problem involving a positively charged particle with a mass of 7.2 x 10^-8 kg traveling at 85 m/s in a 0.31 T magnetic field. The particle exits the field after 2.2 x 10^-3 seconds, moving one-quarter south while maintaining its speed. To find the charge of the particle and the magnetic force, the relationship between centripetal force and magnetic force is utilized, specifically the equations Fc = Fm and Fm = qvB. The participant suggests calculating the radius using the time provided to determine the charge and magnetic force.

PREREQUISITES
  • Understanding of magnetic fields and forces, specifically Fm = qvB
  • Knowledge of centripetal force and its relationship to circular motion
  • Familiarity with kinematic equations and circular motion concepts
  • Basic algebra skills for manipulating equations
NEXT STEPS
  • Calculate the radius of the particle's circular path using the time and speed provided
  • Learn about the relationship between charge, mass, and velocity in magnetic fields
  • Explore the concept of magnetic force on charged particles in uniform magnetic fields
  • Study the principles of circular motion and centripetal acceleration in physics
USEFUL FOR

Students studying physics, particularly those focusing on electromagnetism and circular motion, as well as educators looking for problem-solving strategies in magnetic field applications.

soul5
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Homework Statement


A positively charged particle of mass 7.2 * 10^-8kg is traveling east with speed of 85 m/s. The particle enters a 0.31 T uniform magnetic field, and 2.2 * 10^-3 secounds later leaves the field one-quarter south with speed of 85 m/s. What is the charge of the particle and magnetic force?


Homework Equations



Fc=Fm

mv^2/r=qvB

Fm=qvB

The Attempt at a Solution



I tried but I don't have radius and charge what do I do?
 
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I think because they give you a time here you can calculate the period for what would be a complete circular orbit, and then extrapolate the radius. From there, I think you should be able to solve it.
 

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