Depends on the mass of the vehicle, as well as the coefficient of friction of the brake pads, as well as requires an assumption that the braking system is in perfect working order. We would also need to know if you're wanting a measurement on dry pavement or wet.. The best place I think to find out is to decide the make and model and look in the back issues of Car and Driver or a similar publication.
about 22 metres
To calculate the stopping distance, we need more information such as the mass of the car and the acceleration. The force alone is not sufficient to determine the stopping distance.
The stopping distance for a 3000kg car if 3000 N of force is applied when the car is traveling 10 ms is 50 meter. This is based on Newton's second law of force.
The overall stopping distance would be around 122m (400ft) This is made up of a thinking distance of 24m (79ft) and an actual stopping distance of 98m (321ft). The thinking distance is around 3m for every 10mph of speed and the overall stopping distance is calculated as follows: 2x20 ft at 20mph 2.5x30 ft at 30mph 3x40 ft at 40mph 3.5x50 ft at 50mph 4x60 ft at 60mph 4.5x70 at 70mph 5x80 at 80mph = 400 ft james s
Braking distance is usually measured by how fast you can stop at 60mph, 60-0, the make of a car is the factor of the stopping distance, each car varies. Your car can have disc brakes or drum brakes or both. Disc brakes are more effective than drum brakes. But braking distance is usually showed by how many feet it takes to stop from 60mph
The stopping distance can be calculated using the equation: stopping distance = (initial velocity^2) / (2 * deceleration). The deceleration can be calculated using the formula: deceleration = force / mass. Plugging in the values and calculating will give you the stopping distance.
50m
The stopping distance of a car traveling uphill can be less than on a level road due to gravity assisting in the deceleration process. When driving uphill, the incline can help slow down the car as it works against the forward momentum. This can lead to a shorter stopping distance compared to a level road where the car solely relies on its brakes to stop.
200 m
25 m
200 m
The stopping distance of a car traveling at 60 MPH can vary based on factors like road conditions and the vehicle's braking system. On average, the total stopping distance is about 180 feet, which includes the reaction distance (approximately 66 feet) and the braking distance (around 114 feet). This means it takes time for the driver to react and then for the car to come to a complete stop. Always consider safety measures and maintain a safe following distance.