Questions
A solid sphere rolls down two different inclined planes of the same heights but different angles of inclination. In both cases
detailed solution
Correct option is B
Speed of the rolling body at the bottom of inclined plane isv = 2gh1+k2R2where h is height of the inclined plane, k and R be radius of gyration and radius of the body respectively.For solid sphere, k2R2 = 25v = 2gh1+25 = 107ghAs h is same in both the cases, therefore speed will be same in both cases.Time of descent, t = 1sinθ2hg(1+k2R2)Where θ is angle of inclination?For solid sphere, k2R2 = 25t = 1sinθ14 h5 gAs h is same but θ is different in both the cases, hence time of descend will be different in both the cases.Talk to our academic expert!
Similar Questions
A solid cylinder of mass 2 kg and radius 50 cm rolls up an inclined plane of angle inclination 300. The centre of mass of cylinder has speed of 4 ms-1. The distance travelled by the cylinder on the inclined surface will be
(Take, g = 10 ms-2
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