In order to float, how much water must ship displace?

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AI Thread Summary
A ship with a mass of 10 million kg must displace an equivalent weight of water to float, which is 10 million N. The buoyant force, equal to the weight of the displaced water, must match the ship's weight for it to remain afloat. The density of fresh water is 1000 kg/m³, allowing for the calculation of the volume of water displaced. The discussion emphasizes the relationship between mass, volume, and buoyancy in determining how much water is needed for flotation. Ultimately, the correct answer to the displacement question is 10 million N.
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Homework Statement



A ship that has a mass 10 million kg must displace how much fresh water in order to float?

A. 10 million N
B. 9.8 million N
C. 98 million N
D. 980 million N
Wrong Points Earned: 0/1
Correct Answer: A
Your D

Homework Equations



p=f/a

density=rho
rho=mass/volume
rho(water)=1000kg/m^3 or 1g/cm^3


The Attempt at a Solution



to float the buoyant force must equal the weight of the boat?

so rho*V*g=m*g

rho=m/v

1000=10million/v
v=1000/10million


1000kg/m^3*(1000/10million)*9.8)=10million*9.8

??wait, where am i solving for?? there is no open variable that needs solving egh...
 
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