Archimedes Principle Quick Question

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Homework Help Overview

The problem involves determining the average density of an object (Bob) based on his weight in air and water, utilizing Archimedes' principle. The context is centered around buoyancy and density calculations.

Discussion Character

  • Exploratory, Assumption checking

Approaches and Questions Raised

  • The original poster attempts to relate buoyancy force to the weights in air and water, questioning if their approach is correct. They also consider the implications of Bob's potential partial submersion in water.

Discussion Status

Some participants affirm the original poster's reasoning, while others emphasize the importance of assumptions regarding Bob's submersion to proceed with the calculations. There is an acknowledgment of the need for clarity on the problem's conditions.

Contextual Notes

The discussion highlights the lack of specification regarding Bob's submersion level, which is critical for accurately applying the principles involved.

jumbogala
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Homework Statement


In air, Bob's weight is 687 N. In water, it is 34.7 N.

Determine Bob's average density.


Homework Equations





The Attempt at a Solution


Is it correct to say that (buoyancy force) + 34.7 N = 687 N?

If so then buoyancy force = (density of water)(volume)*9.81 m/s

I can solve for the volume.

Then I can use (density of Bob)(volume)(9.81 m/s) = 687 N do solve for Bob's average density.

Is that right? I just want to make sure it's okay before doing the rest of the problem.
 
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You are on the right track.
 
I was just kind of confused because Bob isn't necessarily all under water. If he was half submerged, wouldn't that change things?

I guess because the question doesn't specify, I should just assume Bob's entirely under water...
 
Yes, you should assume that. You cannot solve the problem otherwise, unless you know what percent of his volume is under water.
 
Okay, thank you!
 

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