Understanding Buoyant Force: Impact of Density on Objects Immersed in Water

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Buoyant force is determined by the volume of fluid displaced and the density of the fluid, not the density of the object itself. When two objects have the same volume but different densities, the buoyant force remains unchanged if both are immersed in water, as it depends solely on the fluid's density and the volume displaced. Objects with a density greater than water will sink, while those with a density less than water will float, demonstrating different buoyant behaviors. Interactive simulations help visualize these principles, showing that buoyant force is consistent for objects with densities greater than one when compared to water. Understanding Archimedes' principle clarifies these concepts further.
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If two objects are the same shape and have the same dimensions, but one object has a bigger density, does that affect the buoyant force? Will the object with a bigger density have a greater buoyant force? They're both immersed in water.

I say no because the buoyant force depends on the volume of fluid displaced and the density of the liquid. Since I don't know whether the objects are more or less dense than water, then the density of the objects wouldn't matter, right?
 
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If two objects have the same volume but one is made of a more dense substance how does that affect the mass of said object? How does the buoyant force relate to volume displaced? Which body will displace more liquid?

I'd recommend delving into the above questions then when you have an answer go here: http://www.walter-fendt.de/ph11e/buoyforce.htm play around with the density only and see how the buoyant force changes.

Good luck.
 
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I went to the website and changed only the density. It did not affect the buoyant force at all. Thank you. That was a good site!
 
I'm sorry it worked when I first tried it. There seems to be a bug in the applet. It's funny, you can find that applet in dozens of places and each one is broken...

Anywho,

<br /> F_B=\rho_{water}V_{displaced}g<br />

or

<br /> F_B=m_{object}g<br />

Look into archimedes principle. Eurecha!

Here: this works a lot better:
http://www.phy.ntnu.edu.tw/java/buoyant/buoyant.html

Use the mouse to pick the grey block on the right up and place it in the water. The density is initiall 2. The block sinks. There is a label below the textfields that indicates buoyant force. Now play with the density. If density is made less than 1 the block will float. wath buoyant force. If density is greater than 1 the block sinks. Watch the force. The block will bob up and down a few times but eventually stabilize.

Here's another one. Select different materials (don't change the volume) and watch the change in buoyant force. http://www.xmission.com/~locutus/applets/Buoyancy.html

Hopefully everything will work correctly this time.

Good Luck.
 
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I used the first site, but I'm still a little confused. If I don't put a density less than one in the space, the buoyant force is the same. I put in 4 and then 10, it showed that the buoyant force was the same, but when I put less than one, it showed a smaller buoyant force. The question that I was asked was just if a bigger density made a larger buoyant force than a smaller density. It never specified if it was less than one, so how should I answer this question?
 
What happened to the block when you had a density greater than 1 (ie greater than the density of the fluid)? Now compare that to what happened to the block when density was less than 1 (ie less than the density of the fluid)? The block behaved differently in both situations.

I presented two equations each of which corresponds to the response of the block. If you think about it (analyze what is happening with the buoyant force for various densities above and below 1).
 
The book claims the answer is that all the magnitudes are the same because "the gravitational force on the penguin is the same". I'm having trouble understanding this. I thought the buoyant force was equal to the weight of the fluid displaced. Weight depends on mass which depends on density. Therefore, due to the differing densities the buoyant force will be different in each case? Is this incorrect?

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