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A motor cyclist rides around the well wi...

A motor cyclist rides around the well with a round vertical wall and does not fall down while riding because

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In a cylindrical well of death , a motor cyclist rides around the inner wall in horizontal circles. If the diameter of well of death is 18 m , then the minimum speed of cyclist , so as to prevent him from sliding down will be (mu=0.8 and g=10 m//s^(2))

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A motor cyclist rides along a horizontal circle on the certicle cylindrical wall of a metal cylinder the radius of the cylinder is 10 m .If the speed is 20 m//s and accele ration due to gravity is 10 m//s ^(2) then the least value of the coefficient of friction will be ,

A motor cyclist is to undertake horizontal circles inside the cylindrical wall of a well of inner radius 4m . Coefficient of static friction between the tyres and the wall is 0.4. Calculate the minimum speed and frequency necessary to perform this stunt.

In a well of death, motor cycle rides round the inner wall of a hollow cylindrical chamber. If the radius of the cylindrical chamber is 8 m . What would be minimum speed of the rider to prevent him from sliding down? (g=10 m//s^(2), mu =0.2)

The 'well of death' in a circus consists of a vertical hollow cylinder of radius 9 m A motor cyclist rides on its wall with sufficient speed to prevent him from sliding down . If coefficient of friction is 0.9, the minimum speed the motor cyclist should he is (g=10ms^(-2))

A motor cyclist in a circus , drives in a vertical loop inside a death well . What is the minimum speed required to complete the vertical circle , without falling down to complete the vertical circle , without falling down at the highest point , if the radius of the death well is 5 m?

A motor cyclist is going in a vertical circle what is the necessary condition so that he may not fall down ?

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