Rocket problem -- separated fuel tank in free fall

AI Thread Summary
The discussion centers on a physics problem involving a fuel tank detaching from a rocket and falling to the ground. The main issue is the lack of information regarding the height at which the tank separates, which is crucial for solving the problem. Participants suggest that without knowing this height or having additional data, the problem cannot be fully resolved. They recommend assuming a height variable in the calculations to demonstrate that the solution depends on this unknown. Ultimately, the consensus is that more information is necessary to accurately determine the final time and speed of the falling tank.
Adeopapposaurus
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Homework Statement
The fuel tank detaches from the rocket rising vertically upwards when it has velocity v_1. Calculate the final time t and the speed with which the tank falls to the ground. Given is the gravitational acceleration g, the air resistance should be omitted
Relevant Equations
v = v₀ + gt
s = v₀t + (1/2)gt²
I know that this should be a very simple problem, but I don't understand how to solve it without knowing the height at which the tank is separated from the rocket. I will be very grateful for any hint.
 
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Have you reproduced the entire question exactly as it's written? It reads like part two of a question and there may be more relevant information in the earlier parts.

If there is not more information then I don't see how the problem can be solved.
 
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Adeopapposaurus said:
Homework Statement:: The fuel tank detaches from the rocket rising vertically upwards when it has velocity v_1. Calculate the final time t and the speed with which the tank falls to the ground. Given is the gravitational acceleration g, the air resistance should be omitted
Relevant Equations:: v = v₀ + gt
s = v₀t + (1/2)gt²

I don't understand how to solve it without knowing the height at which the tank is separated from the rocket.
Clearly you need that or some other additional information. You can prove that by supposing it happens at height h, getting a solution in which h appears, and checking that your solution does not violate any of the given info.
 
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