Particle motion in a Magnetic Field 1

AI Thread Summary
A charged particle with a mass of 6x10^-8 kg moves in a magnetic field of 2.8T, entering at (0.58 m, 0) and exiting at (0, 0.58 m) after 884 μs. The x-component of the force on the particle at 294.7 μs is sought, using the equation F = qv * B, acknowledging the perpendicular nature of the vectors. The user initially calculated the total force as 0.109 N using the centripetal force formula, m*(v^2)/R. After some confusion regarding the approach, the user ultimately resolved the problem. The discussion highlights the application of magnetic force principles in calculating particle motion.
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Homework Statement


A charged particle of mass m = 6X10-8 kg, moving with constant velocity in the y-direction enters a region containing a constant magnetic field B = 2.8T aligned with the positive z-axis as shown. The particle enters the region at (x,y) = (0.58 m, 0) and leaves the region at (x,y) = 0, 0.58 m a time t = 884 μs after it entered the region.

What is Fx, the x-component of the force on the particle at a time t1 = 294.7 μs after it entered the region containing the magnetic field.

Homework Equations


F=qv*B (i realize it is the cross product, but since they are perpendicular i can just multiply them since the angle is 90)
M*a=F
a=(v^2)/R

The Attempt at a Solution



Well i think i can find the total Force by just doing m*(v^2)/R. I got that F=.109N
I assume this question has to with trig, but its not popping out to me how to attack it.
 
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I've also tried to take the velocity times the time to me give distance.
 
Nevermind, figured it out.
 
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