Referring to the figure below, prove that the buoyant force on the cylinder is equal to the weight of the fluid displaced (Archimedes' principle). You may assume that the buoyant force is F2 − F1 and that the ends of the cylinder have equal areas A. Note that the volume of the cylinder (and that of the fluid it displaces) equals (h2 − h1)A. (Let h1 be the depth of the top of the cylinder and h2 be the depth of the bottom of the cylinder.) **Show work**
Referring to the figure below, prove that the buoyant force on the cylinder is equal to the weight of the fluid displaced (Archimedes' principle). You may assume that the buoyant force is F2 − F1 and that the ends of the cylinder have equal areas A. Note that the volume of the cylinder (and that of the fluid it displaces) equals (h2 − h1)A. (Let h1 be the depth of the top of the cylinder and h2 be the depth of the bottom of the cylinder.) **Show work**
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Referring to the figure below, prove that the buoyant force on the cylinder is equal to the weight of the fluid displaced (Archimedes' principle).
You may assume that the buoyant force is
F2 − F1
and that the ends of the cylinder have equal areas A. Note that the volume of the cylinder (and that of the fluid it displaces) equals
(h2 − h1)A. (Let h1 be the depth of the top of the cylinder and h2 be the depth of the bottom of the cylinder.)
**Show work**
Transcribed Image Text:Wob
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(a)
Free body
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(b)
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W₁
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