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Potential Energy of a Fluid

Reference from the original Physics I textbook.

Potential Energy of a Fluid

The gravitational potential energy per unit volume of fluid at height H is ρgH, with units J/m³ = Pa. A fluid element of volume V has gravitational potential energy ρVgH relative to the chosen datum.

ug=ρgH

Related Glossary Terms

Bernoulli's Equation↗, Kinetic Energy of the Fluid

Index

Chapter 8 - Bernoulli’s Equation

Reviewed physics notes (2)

These corrections keep the original lesson’s purpose while fixing errors in the source edition.

  • Bernoulli’s term is energy density; g is its scalar magnitude. — Reference 1
  • Potential energy is scalar. — Reference 1

About this edition and its source ↗

Glossary and deeper reading · 3 refreshers

These editorial refreshers supplement the reading. Definitions and examples are added guidance; original source wording and recorded answers remain in their original context.

  • Potential energy

    Potential energy describes energy associated with the configuration of interacting parts of a system. Its numerical zero is a chosen reference, while differences in potential energy determine physical energy changes. For example, separating Earth and a ball changes their gravitational potential energy even though the energy belongs to their interaction.

    Read more: Potential energy →

  • Fluid

    A fluid is a material that flows and continuously deforms under a sustained shear stress. Liquids and gases are both fluids, although their compressibility and other properties can differ greatly. For example, both water in a pipe and air flowing through a duct are fluids.

    Read more: Fluid in detail →

  • Bernoulli’s equation

    Bernoulli’s equation relates pressure, fluid speed, and elevation along a streamline in steady ideal flow. Its usual form assumes an incompressible, nonviscous fluid and no added or removed mechanical energy along the path. For example, in a horizontal pipe narrowing under those assumptions, higher flow speed accompanies lower pressure.

    Read more: Bernoulli’s equation →

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