If one vehicle is going 20 mph and another is going 60 mph, the faster vehicle has how many times the force at impact compared to the slower vehicle?

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Multiple Choice

If one vehicle is going 20 mph and another is going 60 mph, the faster vehicle has how many times the force at impact compared to the slower vehicle?

Explanation:
In a crash, if the stopping distance is the same and the masses are similar, the force you need to stop a vehicle grows with the square of its speed. That means the ratio of forces is (60/20) squared. Since 60 mph is three times faster than 20 mph, the force increases by 3^2, which is 9. So the faster vehicle experiences nine times the impact force. This relies on the same stopping distance (crumple zone) and similar mass; if those change, the numbers would shift, but the squared-speed relationship under a fixed stopping distance is the standard takeaway.

In a crash, if the stopping distance is the same and the masses are similar, the force you need to stop a vehicle grows with the square of its speed. That means the ratio of forces is (60/20) squared. Since 60 mph is three times faster than 20 mph, the force increases by 3^2, which is 9. So the faster vehicle experiences nine times the impact force. This relies on the same stopping distance (crumple zone) and similar mass; if those change, the numbers would shift, but the squared-speed relationship under a fixed stopping distance is the standard takeaway.

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