Calculating Buoyant Force for a Submerged Beach Ball

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Homework Help Overview

The discussion revolves around calculating the buoyant force acting on a submerged beach ball, with a specific focus on the relationship between the ball's volume, density, and the forces involved when it is held underwater.

Discussion Character

  • Exploratory, Assumption checking

Approaches and Questions Raised

  • Participants discuss the method of calculating buoyant force using the volume of the ball and the density of water. Questions arise regarding the accuracy of the calculations and the underlying principles of buoyancy.

Discussion Status

Some participants have provided feedback on the original poster's calculations, questioning the assumptions made about density and buoyancy. There is an ongoing exploration of the correct approach to determine the buoyant force, with no explicit consensus reached yet.

Contextual Notes

The original poster initially provided an incorrect understanding of the relationship between the densities of the object and the liquid, which has been challenged by other participants. The volume of the beach ball is noted as 0.050 m³, which is relevant to the calculations being discussed.

jsalapide
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1.A beach ball has a volume ofHow much force would you have to exert to hold this beach completely under water?

I learned that for an object that is completely submerged in a liquid, the density of the object is equal to the density of the liquid.

I used the formula p=m/v to get the mass of the ball. I set p as the density of water which is 1000 kg/m^3. The answer I got was 50 kg. Then I multiply it to 9.8 m/s^2 to get the buoyant force.

My answer was 490 N...

Am I correct?
 
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jsalapide said:
I learned that for an object that is completely submerged in a liquid, the density of the object is equal to the density of the liquid.

No. The buoyant force on the object is equal to the weight of the liquid displaced. Holding the beach ball under water replaces the volume of water with the volume of air. The difference in the weight of the air and the water displaced is what gives the ball lift.

If this is what you are doing with your calculation, (I can't see your volume), then you have the right method, if only the wrong expression of what you are doing.
 
ooops.. sorry I forgot.

The volume of the ball is 0.050 m^3..

Is my answer correct?
 
jsalapide said:
ooops.. sorry I forgot.

The volume of the ball is 0.050 m^3..

Is my answer correct?

.05 m³ is 50 kg is 490 N Looks ok then.
 
Thanks for the help sir...!
 

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