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OpenStudy (anonymous):
OpenStudy (anonymous):
@ganeshie8 @phi @Kainui
OpenStudy (phi):
we could make an "educated guess" that the answer is related to the area of the upper half of the sphere. otherwise, I assume it's a calculus problem ?
OpenStudy (anonymous):
what's next ?
OpenStudy (anonymous):
@phi
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OpenStudy (kainui):
@MasterLord What formulas do you know of that relate pressure with height
OpenStudy (anonymous):
\[\large \bf P=\rho g h\]
OpenStudy (anonymous):
@Kainui
OpenStudy (anonymous):
@phi
OpenStudy (anonymous):
@mathmale @freckles @agent0smith
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OpenStudy (anonymous):
@zepdrix @MrNood
OpenStudy (phi):
are you supposed to use integration for this problem ?
OpenStudy (anonymous):
i don't think so !
OpenStudy (phi):
as I posted up above, all the answers have the same structure , with a different multiplier out front. I would guess the multiplier is the area of half of a sphere.
But to derive the answer... that is more difficult. Off-hand, I would have to research it (which I don't have the time to do)
OpenStudy (anonymous):
okay !
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OpenStudy (mrnood):
I can only see that this could be done using calculus (although th eanswers don't look like they have been found that way)
this is not a solution but the beginning of how I would approach it - I'm not sure it will get us there...
The pressure at any given depth of fluid is rho gh
BUT the hemispere is at a range of depths so to get the FORCE you have to get the horizontal projected area and integrat from 0 to pi/2
|dw:1458833383134:dw|
OpenStudy (anonymous):
why not 0 to pi ?
OpenStudy (anonymous):
@imqwerty
OpenStudy (anonymous):
@Kainui
OpenStudy (anonymous):
@ganeshie8
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