Which expression represents Archimedes' buoyant force on a submerged object?

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Multiple Choice

Which expression represents Archimedes' buoyant force on a submerged object?

Explanation:
Buoyant force comes from the pressure differences in the fluid surrounding a submerged object, and the net upward force equals the weight of the fluid that would occupy the submerged volume. So the force is determined by how much fluid is displaced: F_b = ρ_fluid g V_submerged. This means if the object is fully under water, V_submerged is the object's total volume, giving F_b = ρ_fluid g V_total. If only part of the object is submerged, the buoyant force is smaller because less fluid is displaced. The object’s own weight m g is not the buoyant force, and using the total volume instead of the submerged volume would incorrectly assume full immersion. Dividing density by a volume would not produce a correct force either.

Buoyant force comes from the pressure differences in the fluid surrounding a submerged object, and the net upward force equals the weight of the fluid that would occupy the submerged volume. So the force is determined by how much fluid is displaced: F_b = ρ_fluid g V_submerged.

This means if the object is fully under water, V_submerged is the object's total volume, giving F_b = ρ_fluid g V_total. If only part of the object is submerged, the buoyant force is smaller because less fluid is displaced. The object’s own weight m g is not the buoyant force, and using the total volume instead of the submerged volume would incorrectly assume full immersion. Dividing density by a volume would not produce a correct force either.

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