Maximizing Jump Distance from a Small Exploding Boat

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    Boat Jump
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Discussion Overview

The discussion revolves around the optimal strategy for a person to jump off a stationary small wooden boat that is about to explode, with the goal of maximizing the distance from the boat upon jumping. The scope includes theoretical considerations of momentum and practical factors affecting the jump distance.

Discussion Character

  • Exploratory
  • Technical explanation
  • Debate/contested

Main Points Raised

  • One participant suggests that jumping off the back of the boat would yield the greatest distance due to conservation of momentum, where the momentum imparted to the boat and the jumper balances out.
  • It is noted that in a frictionless environment, the jump would maximize distance, but practical factors such as water resistance on the boat and air resistance on the jumper complicate the scenario.
  • Another participant raises a question about the use of a minus sign in the momentum equation, seeking clarification on its significance.

Areas of Agreement / Disagreement

Participants express differing views on the mechanics of the jump and the implications of momentum conservation, indicating that multiple competing perspectives remain in the discussion.

Contextual Notes

The discussion does not resolve the implications of water resistance on the boat's movement versus the jumper's distance, nor does it clarify the assumptions behind the momentum equation presented.

k3l
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hi all,
i am just wondering... if there is a guy has to jump off a small boat (u know... those have no engine, and etc... just a small wooden boat) which is stay stationary in calm water and is about to explode (for some reason... ). so yeh, that guy has to jump off the boat from one of the side. Which side should he jump off from in order to achieve the longest distance? and why?

thx in advance guys
 
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Assuming the explosives are in the boat, the best way to the most distance between him and the boat is to jump off the back.

Thanks to conservation of momentum, the net will be zero. In other words, however much momentum the person converts to velocity is balanced by momentum imparted to the boat. Both move opposite directions with the lighter object moving further in a given amount of time.

[tex]v_{boat}m_{boat}-v_{man}m_{man}=0[/tex]

That only works in a frictionless environment. In practice, the water will slow the boat's velocity more than the air will slow the man's velocity, so the best option is too make sure the boat will moves with as little resistance as possible.

You might note that if the man jumps off the side, the resistance provided by the keel of the boat against the water will allow the man to jump further, but the resistance of the keel also means the boat continues to slow even after the man has left. The net distance between the two will be less even if the man's absolute distance was greater.

In other words, pushing the boat away from the man is more important than how far the man can jump.

It's always important to be prepared for anything, eh? :smile:
 
ahaha, yeh
thank you very much for the answer :D
 
BobG said:
[tex]v_{boat}m_{boat}-v_{man}m_{man}=0[/tex]

why is the minus sign there? instead of plus?
thx
 

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