This principle is based on the conservation of energy along a streamline, including the energy attributable to pressure.
This principle, which can be derived from Euler's [OY-ler's] continuity and momentum equations, is used to explain the Venturi effect. This applies to inviscid [in-VIH-sid] situations, meaning a lack of viscosity, and can be derived from the Navier-Stokes equation. This principle is based on the conservation of energy along a streamline, including the energy attributable to pressure. Identify this equation named for a Swiss scientist showing that a decrease in pressure leads to an increase in speed for fluid flow.
This principle, which can be derived from Euler's [OY-ler's] continuity and momentum equations, is used to explain the Venturi effect.
Bernoulli's Principle (accept Bernoulli Equation or similar answers)