A solid cylinder is free to rotate about an axis through its center. If the rotational inertia of the cylinder is .56 kg m^2, and the cylinder is initially at rest, how long must a net torque of 2.1 Nm act on the cylinder to bring it up to an angular speed of 44 rad/s?
Solution:
Using the concept of Angular system
= I
Where
= f - i/t where i = 0 [rest]
Now substitute in above equation,
= If/t
t = If/
= 0.56 *44/2.1
= 11.73 s.
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