Rw(1+k2)4Ï€g k(1+k)?????????????????????
A uniform cylinder of radius R is spinning about its axis to an angular velocity w0 and then placed in a corner.The coefficient of friction beween the orner walls and the cylinder is k.How many turns will the cylinder accomplish before it stops.
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4 Answers
Dear Account Blocked
It should be w raise to the power 2.And 8 in the denominator.Rest is absolutely correct.And would you like to show me your working?
oh yeah ! sorry for that error !! ( i wrote energy as Iw lol )
let normal and friction due to horizontal surface be denoted by 1 and due to vertical surface be denoted by 2
mg = N1+f2
N2=f1
f1=μN1, f2=μN2=μf1
so μmg = f1(1+μ2)
and (f1+f2)Rθ = 1/2 I w2
then no of rotations = theta /2pi
u will get ans = Rw2(1+μ28pigμ(1+μ)