rank the resulting angular velocities from smallest to large
rank the resulting angular velocities from smallest to largest given the scenarios
Solution
For circular motion,
force of magnetic force must provide the necessary centripetal force
So, qvB = mv^2/R
So, v/R = qB/m
Now, in the figure:
a)
for the CD to make on complete revolution every second,
angular velocity, W = 2*pi/1 = 2*pi rad/s
So, angular velocity at position 4 = 2*pi rad/s
b)
for W = 2*pi/0.5 = 4*pi rad/s
c)
here W = 2*pi/2 = pi rad/s
d)
here W = 2*pi/2 = pi rad/s
e)
W = 2*pi/2 = pi rad/s
So, ranking is : { (e) = (d) = (c) } < (a) < (b)
