The Physics of Fluids: Hydraulic Systems and Buoyancy

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Vocabulary flashcards covering pressure types, hydraulic principles, and fundamental equations of fluid mechanics based on lecture notes.

Last updated 11:09 PM on 7/27/26
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14 Terms

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Pressure

The continuous physical force applied to or against an object by something in contact with it; scientifically, the force exerted perpendicular to a surface divided by the total area (P=FAP = \frac{F}{A}).

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Pascals (Pa)

One of the units used to measure pressure, along with pounds per square inch (psi).

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Atmospheric Pressure

The pressure of the air around us, with a standard value of 101.3kPa101.3\,kPa.

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Gauge Pressure

Pressure measured relative to atmospheric pressure; it represents pressure above the atmospheric level.

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Absolute Pressure

Total pressure measured from a zero reference, calculated as the sum of Gauge+Atmospheric\text{Gauge} + \text{Atmospheric} pressure.

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Differential Pressure

The difference in pressure between two points, represented by the formula ΔP=P1P2\Delta P = P_1 - P_2.

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Hydrostatic Pressure

The pressure in a fluid due to its depth (hh), calculated using the formula ρgh\rho gh (Density ×\times Gravity ×\times Height).

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Pascal’s Principle

The principle stating that pressure applied to a confined liquid is transmitted equally and undiminished in all directions throughout the liquid and to the walls of its container.

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Hydraulic System

A system using fluid principles to enhance machines, where force applied to a smaller area is transmitted through a confined liquid to a larger surface area to produce a greater output force.

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Continuity Equation

A principle stating that for an incompressible fluid, the mass flow rate remains constant throughout a streamline (what flows in must equal what flows out).

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Bernoulli’s Principle

The fundamental law describing the relationship between fluid speed and pressure: as fluid velocity increases, pressure decreases.

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Navier-Stokes Equations

Partial differential equations that model how velocity, pressure, temperature, and density of a moving viscous fluid are interrelated across space and time.

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Aerospace Engineering

A field that applies Bernoulli’s equation and Navier-Stokes equations to optimize lift, reduce drag, and improve fuel efficiency in aircraft and spacecraft.

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Civil Engineering

A field that utilizes fluid mechanics for the design of pipe systems and hydraulic networks, focusing on flow rate calculations, pressure management, and turbulence control.