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In a simple Atwood machine, the masses are released from rest and accelerate at a rate a. If the radius of the pulley is r, through what angle does the pulley rotate in time t after the masses are released? a) (ra)/t b) (ra)/(2t^2) c) (at)/r d)(at^2)/(2r)
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\[a=\alpha \times r\] This is the relation between linear acceleration a and angular acceleration alpha. Find alpha. Then use this to find angular distance \[\theta=\alpha timest ^{2}/2\] ok?
@maniwould that make it d?
@mani_jha
Yes.
thanks
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