This equation states that in conservative force fields, the sum of kinetic energy per mass, the force potential, and the ratio of pressure to density is constant.
This equation states that in conservative force fields, the sum of kinetic energy per mass, the force potential, and the ratio of pressure to density is constant. It can also be written as the integral of an equation named for Euler. Its application to constricted conditions describes the Venturi effect. Derived from conservation of energy and only applicable to inviscid flow, it is often used incorrectly to explain how airplanes fly or sailboats travel. For 10 points, name this equation inversely relating pressure and velocity, first expounded in Hydrodynamica by a Dutch-Swiss mathematician.
This equation states that in conservative force fields, the sum of kinetic energy per mass, the force potential, and the ratio of pressure to density is constant.
Bernoulli's equation [or Bernoulli's principle, or Bernoulli's theorem]