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  1. The rate of change of momentum of a body is proportional to the resultant force acting on the body and is in the same direction. The change in momentum of a particle during a time interval equals the impulse of the net force that acts on the particle during that interval.

  2. Using our de nition of impulse from Eq.4, we arrive at the impulse-momentum theorem: ~J = ~p 2 ~p 1 (impulse-momentum theorem) (5) The change in momentum of a particle equals the net force multiplied by the time interval over which the net force is applied. If the P~ P F is not constant, we can integrate both sides of Newton’s second law

  3. Momentum and impulseThe momentum of a particle at a given time is defined as the product of its mass with its velocity and is measured in N. ⃗p = m ⃗v. Impulse is defined as the definite integral of force with respect to time and is equal to the change in momentum. t2 t2 t2. ⃗J = ∫ ⃗F dt d ⃗v = ∫ m = ∫ m d ⃗v = Δ ⃗p.

  4. Dec 17, 2019 · Define impulse. Describe effects of impulses in everyday life. Determine the average effective force using graphical representation. Calculate average force and impulse given mass, velocity, and time.

  5. Impulse Momentum The impulse on an object in a time interval equals the object’s change of momentum.

  6. To determine the momentum of a particle. To add time and study the relationship of impulse and momentum. To see when momentum is conserved and examine the implications of conservation. To use momentum as a tool to explore a variety of collisions. To understand the center of mass.

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  8. Define impulse. Describe effects of impulses in everyday life. Determine the average effective force using graphical representation. Calculate average force and impulse given mass, velocity, and time.

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