A car is moving along a circular track with tangential acceleration of magnitude `a_(0)`. It just start to slip at speed `v_(0)` then find radius of circle (Coeffecient of friction is `mu`) ?

A car starts from rest with a constant tangential acceleration a_(0) in a circular path of radius r. At time t, the car kids, find the value of coefficient of friction.

A car starts from rest with a constant tangential acceleration a_(0) in a circular path of radius r. At time t, the car kids, find the value of coefficient of friction.

A car is moving on a circular track of radius 0.1 km with a speed 60 km/h, angle of banking would be

A particle moves along a circle of radius r with constant tangential acceleration. If the velocity of the particle is v at the end of second revolution, after the revolution has started, then the tangential acceleration is

A particle moves along a circle of radius r with constant tangential acceleration. If the velocity of the particle is v at the end of second revolution, after the revolution has started, then the tangential acceleration is

A particle moves along a circle of radius'r' with constant tangential acceleration. If the velocity of the particle is 'v' at the end of second revolution , after the revolution has started then the tangential accleration is

If a body moves along circular path of constant radius, then the magnitude of its acceleration will be

A car moving along a circular track of radius 50.0m acceleration from rest at 3.00 ms^(2) Consider a situation when the car's centripetal acceleration equal its tangential acceleration

A car moving along a circular track of radius 50.0m acceleration from rest at 3.00 ms^(2) Consider a situation when the car's centripetal acceleration equal its tangential acceleration

A car is moving in a horizontal level circular track with uniform speed v. If R is the radius of circular path, then the minimum coefficient of friction to avoid over turning is