Calculating Final Speed in Elastic Collision: Uranium Atom and Hydrogen Molecule

AI Thread Summary
In an elastic collision between a uranium atom traveling at 4 m/s and a stationary hydrogen molecule, the final speed of the hydrogen molecule is approximately 8 * 10^4 m/s. The discussion emphasizes the importance of using conservation laws and relevant equations for elastic collisions. It highlights the need to consider the relative masses of the particles involved in the calculation. The attempt to solve the problem involved misconceptions about momentum and direction post-collision. Understanding these principles is crucial for accurately determining the final speeds in such collisions.
weizhi li
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Homework Statement


a uranium atom traveling at speed 4 *
cramster-equation-20095141845396337792353984075008046.gif
m/s collides elastically with astationary hydrogen molcule. head on. what is the approximate finalspeed of the hydrogen molecule?

Homework Equations


The answer is about 8*10^4 m/s

But, i tried many times and failed.

The Attempt at a Solution


MY thought is that the speed of uranium atom after collision should be the same but in different direction, which means the momentum of hydrogen after collision is 2*p1(p1 is uranium momentum before collision). and use this to calculate the speed by plugging into the formula k = p^2 / 2m
 
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The problem is an exercise in elastic collision. Your relevant equations should include formulas that pertain to elastic collisions. In particular, the conservation laws that are applicable. You also need to look up the relative masses of the particles in question.
 
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