Change In Momentum Over Time Math

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How is f ma equal to f change in momentum over change in time.

Change in momentum over time math. If a large force is exerted over a small period of time a large change in momentum can occur. If a small force is applied over a long period of time the change in momentum can also be large. J δ p. Force applied change in momentum time taken.

Writing it out in the form f ma f ma we see that force is equal to the mass times the acceleration. Note that if p mv and m is constant then f dp dt m dv dt ma. The more momentum an object has the bigger the force required to change its velocity. When a force acts on an object that is moving or able to move there is a change in momentum.

The change in momentum of an object equals the impulse applied to it. F m v u t but a v u t. They are related by the fact that force is the rate at which momentum changes with respect to time f dp dt. The wall stops you in 0 05 s.

Force equals mass times acceleration also known as the force law. Practically momentum can be thought of as the tendency for an object to stay along its current path through space. In equations change in momentum is shown as m v v is the change in velocity is the greek letter. So the change in momentum or impulse also referred to as p can be calculated by multiplying the force by the time the force is exerted f x t.

In si units momentum is measured in kilogram meters per second kg m s. F δp δt. F final momentum initial momentum time. This theorem can be applied to a constant mass or to a changing mass.

Force can be calculated from the change in momentum over time called the time rate of change of momentum. This theorem is logically equivalent to newton s second law of motion. On the other hand you can also say that the change in momentum is equal to the force multiplied by the time in which it was applied or the integral of force with respect to time if the force is not constant over the time period. Where δm momentum change f force δt time change.

Thanks in advance for any help.

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