This law can be found for compressible barotropic fluids by integrating the arclength component of the momentum part of the Euler equations.
This law follows directly from the RankineHugoniot conditions in the case of a stationary shock. This law can be found for compressible barotropic fluids by integrating the arclength component of the momentum part of the Euler equations. A direct consequence of this law states that the speed of a fluid exiting a hole at the bottom of a tank filled to a height h is equal to the square root of 2gh; that is (*) Torricelli's law. Conservation of energy leads to this law by considering that total energy is the same all along a streamline. One statement of this law is that v squared over two plus g z plus p over rho is equal to a constant. For 10 points, name this law of fluid dynamics that states that an increase in the speed of a fluid will result in a decrease in the pressure or the fluid's potential energy.
This law follows directly from the RankineHugoniot conditions in the case of a stationary shock.
Bernoulli's principle