Physics
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OpenStudy (plasmataco):
Haaalp. If a block of plastic is 0.6 as dense as water and weighs 100kg, what additional force will it take to poke it so that it is barely submerged
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OpenStudy (plasmataco):
@ganeshie8 @Vincent-Lyon.Fr @Farcher
OpenStudy (plasmataco):
I can't figure out the equation
OpenStudy (vincent-lyon.fr):
Overall mass must be that of the displaced water, that is the mass of the amount of water having the same volume as the block.
OpenStudy (vincent-lyon.fr):
Think in terms of equilibrium
OpenStudy (plasmataco):
60kg
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OpenStudy (plasmataco):
i think
OpenStudy (plasmataco):
cause it displaces the amount of weight of the submerged part
OpenStudy (vincent-lyon.fr):
What is the volume of the block?
OpenStudy (plasmataco):
... dunno
OpenStudy (plasmataco):
it just gives me the weight
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OpenStudy (vincent-lyon.fr):
You are given mass and density of the block. Working out the volume is easy.
OpenStudy (plasmataco):
waaaait
OpenStudy (plasmataco):
demsity=mass/volume
OpenStudy (plasmataco):
so 0.6=100/x
OpenStudy (plasmataco):
so 166.666 repeating
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OpenStudy (plasmataco):
i hope
OpenStudy (vincent-lyon.fr):
Yep. What is the mass of that volume of water?
OpenStudy (plasmataco):
166.66?
OpenStudy (plasmataco):
cause 1.667*0.6 is 100
OpenStudy (vincent-lyon.fr):
Yep, but please add units for volume and mass.
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OpenStudy (plasmataco):
166.666 meters?
OpenStudy (vincent-lyon.fr):
metre is a unit of length, neither volume nor mass
OpenStudy (plasmataco):
meter cubed
OpenStudy (plasmataco):
and 100 kg
OpenStudy (vincent-lyon.fr):
No, it's liters here, or dm\(^3\)
For water (density 1) : 1 kg has a volume of 1 liter
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OpenStudy (plasmataco):
oh
OpenStudy (plasmataco):
so 166.66 liters
OpenStudy (vincent-lyon.fr):
Yes! Now, what is the corresponding mass of water?
OpenStudy (plasmataco):
whut do you mean
OpenStudy (vincent-lyon.fr):
I mean What is the mass of water displaced by the block?
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OpenStudy (plasmataco):
100 kg
OpenStudy (vincent-lyon.fr):
??
The question states that the block is submerged in water.
OpenStudy (plasmataco):
cause of the principle of floatation
OpenStudy (vincent-lyon.fr):
By the way, have you drawn a sketch of the situation?
OpenStudy (plasmataco):
yeah
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OpenStudy (plasmataco):
not a very good one
OpenStudy (vincent-lyon.fr):
There is no floatation here since there is an extra force pushing down on the block, in order to put it entirely under water.
OpenStudy (plasmataco):
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