Elastic collision, unknown masses & velocities, known displacements

AI Thread Summary
The discussion revolves around a physics problem involving an elastic collision between two blocks on a frictionless table. Block A collides with stationary Block B, causing B to fall a distance "D" and A to land "2D" away from the table's edge. The key points include the understanding that in elastic collisions, kinetic energy is conserved, and the time to reach the floor is the same for both blocks, implying that Block A's speed is double that of Block B. Participants suggest using the coefficient of restitution and conservation of momentum to analyze the problem, but note that the provided information does not allow for a numerical solution. The discussion emphasizes the need for a solid grasp of algebra to tackle the problem effectively.
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I am struggling with a problem that I could really use some assistance on. The problem sounds simple enough, but I am lost. here it is:

Block A is on a frictionless table with block B. Block B is at rest, block A heads toward B and collides in an elastic collision. Block B falls off of the table a horizontal distance "D" from the edge of the table. Block A flies off the table in the opposite direction and lands a distance of "2D" from the edge of the table.

Block A seems to be much smaller than B due to the displacements and with no friction, I don't think the length of the table matters...If you know of an example or tutorial I could get help from that would also be appreciated. Thanks
 
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I don't see a question...just remember that by "elastic" it means there's no loss of KE, and since the time taken to reach the floor by both blocks will be equal, the speed of A will indeed be double the speed of B.
 
I need to show the masses and velocities of the blocks, but I don't know hoe to start the problem with the given information. I think I am struggling to grasp the algebra needed for this problem. Do you know of any tutorials similar to this one that I could compare or how to get started on the problem? Thanks.
 
You can work out ratios of speeds/velocities of course, but there's no way you can reach a numerical answer with the information you're given...

if you do want to pursue the ratios though i'd advice using the coefficient of restitution (elastic so e = 1) and the conservation of momentum equations.
 
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