A 1000lb car travelling at 50mph crashes into another car head on...?
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I don't take physics so this will probably appear dumb to all you physics gods but anyway. A 1000lb car travelling at 50mph crashes into another car head on which weighs 500lb but is travelling at 100mph. Which car moves in which direction? Try and include a giant load of unnecessary formulas to make me look like a BAMF when I give my answer please
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Answer:
It depends on how elastic the collision is. If there is some amount of elasticity, the cars will "bounce" away from each other. If the collision is completely inelastic, the cars will move together as a single unit following the collision. That's the simplest case to consider: total(p(before)) = total (p(after)) sum (m(x)*v(x)) = sun (m(x)*v(x)) 1000lb * (-50mph) + 500lb * (100mph) = 1500lb * x mph 0 lb mph = 1500lb * x mph x = 0 So the momenta of the two cars cancel. If the collision is inelastic, they will remain stationary. If the collision is elastic, then the lighter car will move away at twice the velocity of the larger car, and that velocity will be between 0 and 100mph.
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Other answers
whichever has more momentum will push the other car, note, i will convert everything to SI units, i will just approximate momentum (p) = mass * velocity p = m*v p(car 1) = (500)*(20) = 10000 kg*m/s p(car 2) = 250*40 = 10000 kg*m/s since the cars are moving in opposite direction (its a headon collision), the vector sum of momentums will = 0, therefore, the cars will not move once they collide
piranhas rule
As the momentum of both cars is the same magnitude but in opposite directions then the total momentum is zero. After the collision either a) both cars bounce backwards to some extent. With the heavier car being slower or b) both cars come to a stop locked together or c) the cars bounce to some angle to each side.
Andrew Smith
There is a Law (Newton's Experimental Impact law) that states that the ratio of the relative velocities AFTER the collision is equal to e (coefficient of restitution) X the relative velocities before the collision) See http://www.scribd.com/doc/20802941/The-Coefficent-of-Restitution-momentum-impulse-mechanics-revision-notes-from-A-level-Maths-Tutor
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