A car of mass `1500kg` is moving with a speed of `12.5ms^(-1)` on a circular path of radius `20m` on a level road What should be the frictional force to avoid slipping of car Calculate the cofficient of friction .

A car is moving with speed of 2ms^(-1) on a circular path of radius 1 m and its speed is increasing at the rate of 3ms(-1) The net acceleration of the car at this moment in m//s^2 is

When a car of mass 1000kg is moving with a veocity of 20ms^(-1) on a rough horizontal road its engine is switched off. Hwo for does the car move before it comes to rest if the coefficient of kintic friction between the road and tyres of the car is 0.75 ? .

A car is moving with speed 20 ms ^(-1) on a circular path of radius 100 m. Its speed is increasing at a rate of 3 ms^(-2) . The magnitude of the acceleration of the car at that moment is

A car of mass 1200 kg is travelling around a circular path of radius 250 m with a steady speed of 72 km/hour. What is its angular momentum ?

A car of mass 2500 kg is moving in a circular track of diameter 100m with a speed of 72 km//h . What is the angular momentum of the car ?

A car is moving with speed v and is taking a turn on a circular road of radius 10 m. The angle of banking is 37^(@) . The driver wants that car does not slip on the road. The coefficient of friction is 0.4 (g = 10 m//sec^(2)) The speed of car for which no frictional force is produced is :

A 100 kg car is moving with a maximum velocity of 9 m//s across a circular track of radius 30 m . The maximum force of friction between the road and the car is

A car is moving with speed v and is taking a turn on a circular road of radius 10 m. The angle of banking is 37^(@) . The driver wants that car does not slip on the road. The coefficient of friction is 0.4 (g = 10 m//sec^(2)) The friction force acting when v=10 m//sec and mass of car is 50 kg is :

A car is moving with speed v and is taking a turn on a circular road of radius 10 m. The angle of banking is 37^(@) . The driver wants that car does not slip on the road. The coefficient of friction is 0.4 (g = 10 m//sec^(2)) If the car were moving on a flat road and distance between the front tyres is 2 m and the height of the centre of the mass of the car is 1m from the ground, then, the minimum velocity for which car topples is :