Find the buoyant force on the iceberg

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Homework Help Overview

The discussion revolves around a problem involving buoyant forces, specifically concerning a 6500-kg iceberg floating in seawater. The problem includes finding the buoyant force, the volume of water displaced, and the fraction of the iceberg's volume that is submerged.

Discussion Character

  • Exploratory, Conceptual clarification, Problem interpretation

Approaches and Questions Raised

  • Participants explore the relationship between the weight of the iceberg and the buoyant force, questioning how the densities of the iceberg and seawater affect the submerged volume. Some participants suggest that the buoyant force equals the weight of the iceberg when it is afloat, while others discuss the implications of density ratios for determining submerged volume.

Discussion Status

The discussion is active, with participants sharing insights and confirming each other's reasoning. Some guidance has been offered regarding the relationships between weight, buoyant force, and volume, leading to a clearer understanding of the problem components.

Contextual Notes

Participants express uncertainty about their approaches and the complexity of the problem, indicating a need for further exploration of the concepts involved. There is a mention of the challenge in setting up equations and the potential for simultaneous equations, highlighting the complexity of the problem.

ombudsmansect
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Homework Statement



A 6500-kg iceberg with density 931kg/m^3 is afloat in seawater with density 1030kg/m^3. a) Find the buoyant force on the iceberg b) the volume of water displaced by the iceberg c) The fraction of the icebergs volume that is below the waterline.

Homework Equations



Fb = pgV

V = (mg -Wa)/pg

The Attempt at a Solution



I have tried everything this is one of the hardest questions for this part. All solutions i have attempted end up equalling themselves or 1 or 0 or something u knw. I am guessing some sort of simultaneous equation setup is need or find the fraction of the Volume that is underwater first somehow but i just can't get there. If someone who has done this sort of prob bfore can tell me the secret ill b happy :D. CHeers.
 
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i'll have a go

a) It says its afloat right? So therefore the buoyant force must be pushing up the entire weight of the iceberg. How much does the iceberg weigh?

b)volume of water displaced by the iceberg will equal the fraction of the iceberg's volume that is under the ocean. only some of the iceberg is under the sea and some is above. this fraction is determined by the densities: 931/1030. so now we know the fraction, we just multiply it by the volume of the iceberg (determined by density and mass of berg).

c) fraction below the water is as mentioned 931/1030 and hence fraction above the water will be 1 minus the above fraction.

sounds about right to me but I'm not willing to bet a testicle
 
nice one thanks for the reply. I didn't think anyone was game enough to give it a go lol. You are actually right for a) i didn't think that it would be the equivalent of the whole weight but it was! after that everything else falls into place. thanks heaps for ur help mate :D
 
no problemo I'm learning too so its fun when i can actually do problems lol
 

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