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Momentum and collisions
Ch 6 Momentum and collisions
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Momentum Mass in motion
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Momentum Mass in motion Vector units: kilograms x meters per second
Momentum = mass x velocity p = m v Vector units: kilograms x meters per second kg m s-1
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Momentum Momentum is related to kinetic energy KE = ½ mv2 KE = p2/2m
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Momentum Momentum is related to net force net F = ma
net F = m(Δv/Δt) = Δp/Δt
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Impulse Change in momentum vector
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Impulse Impulse = change in momentum I = Δp I = mv2 - mv1
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Impulse In order to change an object’s momentum, the velocity needs to change Change in velocity is acceleration Acceleration requires a net force The longer the object is exposed to that net force, the greater the change in momentum will be I = netF Δt netF Δt = Δp Units: Ns
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Impulse due to a variable force
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Conservation of Momentum
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Collisions Elastic https://www.youtube.com/watch?v=0LnbyjOyEQ8
Objects collide and separate after the collision e.g. pool balls “in a perfect world” Both momentum and kinetic energy are conserved p1i +p2i = p1f + p2f m1v1i + m2v2i = m1v1f + m2v2f KE1i + KE2i = KE1f + KE2f
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Collisions Inelastic https://www.youtube.com/watch?v=oQ7VR7QaG8A
Momentum is conserved, but kinetic energy is not Perfectly inelastic: objects collide and stick together p1i + p2i = p1f + p2f m1v1i + m2v2i = vf(m1 + m2)
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