#5 - If the field from problem #4 is tilted to make a 30 degree angle with the z-axis (i.e. the field is now in the X-Z plane), which expression gives the magnitude of the charge on the particle? B = B (ti + 4:) mv rB CORRECT 2mv PC rB 2mv PC V3r B q = V3mv 2rB
#5 - If the field from problem #4 is tilted to make a 30 degree angle with the z-axis (i.e. the field is now in the X-Z plane), which expression gives the magnitude of the charge on the particle? B = B (ti + 4:) mv rB CORRECT 2mv PC rB 2mv PC V3r B q = V3mv 2rB
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I don't understand how my professor got his answer he used the equation circular acceleration is a = (v^2) / r where v is velocity and r is the radius. Also a = (qvB) / m. Can you please explain why the magnitude is mv/rB

Transcribed Image Text:#5 - If the field from problem #4 is tilted to make a 30
degree angle with the z-axis (i.e. the field is now in the X-Z
plane), which expression gives the magnitude of the
charge on the particle?
B = B (ti +)
mv
rB
CORRECT
2mv
PC
rB
2mv
q =
V31B
PC
V3mv
q =
2r B
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