A car of mass 2400 kg moving with a velocity of 20 m `s^(-1)` is stopped in 10 seconds on applying brakes Calculate the retardation and the retarding force.

A train moving with a velocity of 20 m s^(-1) ' is brought to rest by applying brakes in 5 s. Calculate the retardation.

A bus running at a speed of 18 km/h is stopped in 2.5 seconds by applying brakes. Calculate the retardation produced.

Find the initial velocity of a car which is stopped in 10 seconds by applying brakes. The retardation due to brakes is 2.5 m/ s^(2) .

A car is moving in a straight line with speed 18 km h^(-1) . It is stopped in 5 s by applying the brakes. Find the retardation

A motor car of mass 300 kg is moving with a velocity of 25 ms^(-1) , by applying brakes the car was brought to rest in a distance of 15 m. The force of retardation in Newton is

A body of mass 2kg moving with a velocity of 10m//s is brought to rest in 5 sec . Calculate the stopping force applied.

A car of mass 480 kg moving at a speed of 54 km per hour is stopped in 10 s. Calculate the force applied by the brakes.

A car of mass 1000 kg is moving with a velocity 20m /s on a horizontal straight road. If the driver applies brakes to produce a constant breaking force of 5000 Newton, the acceleration of the car i s ..... m / s^(2) .

A body of mass 10 kg is moving with a velocity of 100 m/s. find the force needed to stop it in 5 seconds.

A car is moving with a uniform velocity 30 "ms"^(-1) . It is stopped in 2 s by applying a force of 1500 N through its brakes. Calculate the following values: The retardation produced in car.