Help with linear momentum conservation problem

AI Thread Summary
The discussion revolves around a linear momentum conservation problem involving a fireworks rocket that breaks into two pieces. The rocket, initially moving at 45.0 m/s, splits into two equal masses flying off at angles of 30 degrees and 60 degrees from the original path. Participants emphasize the importance of applying the conservation of momentum in both the x and y directions, leading to two equations with two unknowns for the velocities V1 and V2. A step-by-step approach is suggested for solving the problem, highlighting the need to present work if confusion arises. The key takeaway is that the final momentum of the system must equal the initial momentum to find the unknown velocities.
bananan
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I have been screwing around with this problem for, I kid you not, almost four hours. Please walk me through to the answer... this is driving me crazy!

The problem:

A fireworks rocket is moving at a speed of 45.0 m/s. The rocket suddenly breaks into two pieces of equal mass, which fly off with velocities V1 (offset 30 degrees to the left of the initial flight path of the rocket) and V2 (offset 60 degrees to the right of the initial flight path of the rocket). What are the magnitudes of V1 and V2?

A step-by-step walkthrough would be enormously appreciated...
 
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bananan said:
I have been screwing around with this problem for, I kid you not, almost four hours. Please walk me through to the answer... this is driving me crazy!

The problem:

A fireworks rocket is moving at a speed of 45.0 m/s. The rocket suddenly breaks into two pieces of equal mass, which fly off with velocities V1 (offset 30 degrees to the left of the initial flight path of the rocket) and V2 (offset 60 degrees to the right of the initial flight path of the rocket). What are the magnitudes of V1 and V2?

A step-by-step walkthrough would be enormously appreciated...

As you named the thread, linear momentum is conserved. Linear momentum is a vector. So, if it is conserved, that means you can apply that fact in both directions. That makes two equations with two unknowns. Present your work if you get stuck.
 
Have you tried to apply Conservation of Momentum? Remember that the final momentum of the system is equal to the initial momentum.
 
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