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Fluids at Rest

Density, hydrostatic pressure, Pascal's principle, buoyancy, and surface tension

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Fluids at Rest

Pressure

Pressure in a static fluid grows with depth, not container shape: P=P0+ฯghP = P_0 + \rho gh Gauge pressure leaves out the atmosphere; absolute pressure includes it. Pascal's principle transmits a pressure change undiminished, so a hydraulic lift multiplies force by the area ratio.

Buoyancy and Surface Tension

The buoyant force equals the weight of the fluid displaced, Fb=ฯfluidVsubgF_b = \rho_{fluid}V_{sub}g. An object floats when its average density is below the fluid's, and the submerged fraction equals the density ratio. Cohesion at a surface gives surface tension; adhesion to the walls drives capillary rise.

Key Takeaways

  • Depth, not shape, sets static pressure.
  • Buoyancy depends on the fluid displaced, not on the object's weight.
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๐Ÿ“Œ Related Topics in Chemical & Physical Foundations

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What is Fluids at Rest?โ–พ
Density, hydrostatic pressure, Pascal's principle, buoyancy, and surface tension
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Fluids at Rest is part of the MCAT Prep course on Study Mondo, specifically in the Chemical & Physical Foundations section. You can explore the full course for more related topics and practice resources.