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  1. Force of Impulse

    Force of Impulse

    1965 · Romance · 1h 24m

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  2. The impulse delivered by a varying force is the integral of the force F with respect to time: The SI unit of impulse is the newton second (N⋅s), and the dimensionally equivalent unit of momentum is the kilogram metre per second (kg⋅m/s).

  3. Impulse is a useful concept because it quantifies the effect of a force. A very large force acting for a short time can have a great effect on the momentum of an object, such as the force of a racket hitting a tennis ball.

  4. A force acting upon an object for some duration of time results in an impulse. The quantity impulse is calculated by multiplying force and time. Impulses cause objects to change their momentum. And finally, the impulse an object experiences is equal to the momentum change that results from it.

  5. The product of a force and a time interval (over which that force acts) is called impulse, and is given the symbol →J. Impulse. Let →F(t) be the force applied to an object over some differential time interval dt ( Figure 9.6 ). The resulting impulse on the object is defined as. d→J ≡ →F(t)dt. 9.2.

  6. The product of average force and the time it is exerted is called the impulse of force. From Newton's second law the impulse of force can be extracted and found to be equal to the change in momentum of an object provided the mass is constant:

  7. Impulse is the area under a force vs. time graph. This graph can be analyzed as two separate areas to find the total impulse over time t 1 + t 2 . A 1 is a rectangle of height F 0 and width t 1 . A 2 is a triangle of height F 0 and base t 2 . The total impulse on the object over t 1 + t 2 is.

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