Cannon shoots a bullet. What if it's not fixed to the platform?

AI Thread Summary
The discussion focuses on the complexity of a proposed solution regarding a cannon and bullet scenario, highlighting the need for clearer presentation, such as using plain white paper for images. Participants agree that while the solution is correct, it could benefit from additional explanatory sentences to enhance understanding. There is a specific correction suggested regarding the notation used in the equations, emphasizing the importance of accurate representation. The poster expresses gratitude for the feedback and acknowledges their inexperience in forum communication. Overall, the conversation underscores the importance of clarity and precision in mathematical discussions.
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Homework Statement
A cannon is initially attached to a fixed platform (ignore the recoil). Its mass is 5800 kg.
The cannon shoots a bullet(mass=85 kg), and its speed is 551 m/s.
If the cannon is not fixed to the platform anymore, what is the speed of the bullet now?


Is the attempt at the solution shown in the attached photo well organized and correct? Should I add other explanation or diagrams to improve it?
Relevant Equations
K=K' (kinetic energy)
q=q' (momentum)
241029
 
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First it's not easy to read your solution with all the squares interfering. Please use plain white paper if you post more photos of your work.

Your solution is not easy to follow but it is correct. You may consider using sentences here and there to explain what you are doing. For example, you might say something like "The same amount of energy that is imparted to only the bullet in the first case is divided between the bullet and the cannon in the second case."

I congratulate you on deriving the expression in terms of symbols before substituting the numbers. That's as it should be.
 
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kuruman said:
I congratulate you on deriving the expression in terms of symbols before substituting the numbers. That's as it should be.
I second that, but I think you have ##v_{B_2}## on the right instead of ##v_{B_1}##, and you could simplify to ##\frac{v_{B_1}}{\sqrt{1+\frac{m_B}{m_C}}}##.
 
Thank you so much for your replies kuruman and haruspex despite the wrong organization of the post, I'm so sorry about that, I'm new to the forum but I promise I will learn from my mystakes.
 
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