Given data
*The given mass of the car is m = 1670 kg
*The given initial speed of the car is u = 15 m/s
*The given distance is s = 57 m
*The final speed of the car is v = 0 m/s
The formula for the acceleration of the car is given by the kinematic equation of motion as

Substitute the known values in the above expression as

The formula for the net force that is required to bring the car to a halt in the distance of 57 meters is given as

Substitute the known values in the above expression as

Here the negative sign indicates that the force is opposing the direction of motion. Hence, the magnitude of the net force is f_net = 3290 N