A person stands in contact against the inner wall of
a rotor of radius r. The coefficient of friction between
the wall and the clothing is p and the rotor is rotating
about vertical axis. The minimum angular speed of
the rotor so that the person does not slip downward is
Answers
Answered by
4
Hence the angular speed ω = g μ r and linear speed V= g r μ
Explanation:
As we know that:
Normal force = Centripetal force acting on the person
N = mω^2 r
Frictional force "f" = μ N = μ m ω^2 r
Weight of the person "w" = m g f
f = W μ m ω^2
r = m g
Or we can say that:
W = g μ r
Required linear speed, V = r w = r g μ r = g r μ
Hence the angular speed ω = g μ r and linear speed V= g r μ
Answered by
20
Answer:
here
Explanation:
refer to attachment.......
Attachments:
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