A particle of mass 1 kg is rotated by means of a string in vertical circle with a constant speed the difference in the tension at the bottom and top would be
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The tension at any point on the circular path is given by T=(m/R)(u
2
+gr−3gh); h is the height of the point from the horizontal
For a full circle, h=2R Substituting, we get, T
H
=(m/R)(u
2
−5gR) and
at the bottom point of the circle , h=0 and thus, T
L
=(m/R)(u
2
+gR)
The difference in tension will be (T
L
−T
H
)=(m/R)(6gR)=6mg
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