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7. Momentum and impulse Momentum: π=ππ£ (unit: kg m s-1)
Change in momentum (βπ) is called impulse (πΌ): βπ=πΌ=πΉπ‘ Momentum is ALWAYS conserved!
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Ex 1: What is the momentum of a hockey puck with mass 170 g moving at 10 m s-1?
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Ex 2: Which action requires more force, to block the puck (m = 0,17 kg, u = 10 m s-1) or to catch it? Both actions take 0.10 s. (041217)
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Ex. 3: A force of 100 N from a racket acts on a tennis ball (m = 0
Ex. 3: A force of 100 N from a racket acts on a tennis ball (m = kg, u =20 ms-1) for s. Calculate: The impulse The change in velocity The final velocity
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8. Collisions Total momentum before and after the collision are the same! Inelastic collisions: Momentum is conserved Formula: π 1 π’ 1 + π 2 π’ 2 = π 1 π£ 1 + π 2 π£ 2 Elastic collisions: βPerfect bounceβ Momentum and kinetic energy conserved Totally inelastic collisions: βStick togetherβ Formula becomes: π 1 π’ 1 + π 2 π’ 2 = (π 1 + π 2 )π£ The direction is important!
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Example 1: An ice skater (m = 49 kg) at rest catches a ball (m = 1 kg) with velocity 10 m s-1. What happens? Totally inelastic: π 1 π’ 1 + π 2 π’ 2 = (π 1 + π 2 )π£ π 1 =49 kg, π’ 1 =0 m s-1 π 2 =1 kg, π’ 2 =10 m s-1 49 kgβ0 m s β1 +1 kgβ10 m s β1 =(49 kg+1 kg)βπ£ π£= 1 kgβ10 m s β1 49 kg+1 kg =0.2 m s β1 Answer: the skater (holding the ball) will start moving with 0.2 m s-1 in the same direction as the ball that hit her
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Example 2: A car (m = 1000 kg, v = 100 km h-1) and a truck (m = kg, v = 80 km h-1) collide head on and stick together. What happens? Totally inelastic: π 1 π’ 1 + π 2 π’ 2 = (π 1 + π 2 )π£ π 1 =1000 kg, π’ 1 =100 km h-1 π 2 = kg, π’ 2 = - 80 km h-1 1000 kgβ100 km h β1 β15000 kgβ80 km h β1 =(1000 kg kg)βπ£ π£= 1000 kgβ100 km h β1 β15000 kgβ80 km h β kg kg =β68.75 km h β1 Answer: The combined wreck will move at 69 km h-1 in the direction of the truck
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P. 23: 7.1, 7.2, 7.3, 7.4, 7.5, (extra 7.7) P. 27-: 8.1 (b) means the first puck stops the energy from the push is converted to kinetic energy shared between them (extra 8.9)
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