Chapter 9: Problem 13
Two identical satellites are going in opposite directions in the same circular orbit when they collide head-on. Describe their subsequent motion if the collision is (a) elastic or (b) totally inelastic.
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Chapter 9: Problem 13
Two identical satellites are going in opposite directions in the same circular orbit when they collide head-on. Describe their subsequent motion if the collision is (a) elastic or (b) totally inelastic.
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A car moving at speed \(v\) undergoes a one-dimensional collision with an identical car initially at rest. The collision is neither elastic nor fully inelastic; \(5 / 18\) of the initial kinetic energy is lost. Find the velocities of the two cars after the collision.
Two 140 -kg satellites collide at an altitude where \(g=8.7 \mathrm{m} / \mathrm{s}^{2}\) and the collision imparts an impulse of \(1.8 \times 10^{5} \mathrm{N}\) -s to each. If the collision lasts \(120 \mathrm{ms}\), compare the collisional impulse to that imparted by gravity. Your result should show why you can neglect the external force of gravity.
A plutonium-239 nucleus at rest decays into a uranium-235 nucleus by emitting an alpha particle ( \(^{4} \mathrm{He}\) ) with kinetic energy 5.15 MeV. Find the speed of the uranium nucleus.
How is it possible to have a collision between objects that don't ever touch? Give an example of such a collision.
Masses \(m\) and \(3 m\) approach at the same speed \(v\) and undergo a head-on elastic collision. Show that mass \(3 m\) stops, while mass \(m\) rebounds at speed \(2 v\)
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