" Using another relation of this name, Torricelli's theorem can be derived, and this relation itself can be derived by integrating over all space and assuming that the body force is only due to gravity.
One relation bearing this name is the differential equation "y-prime plus p of x times y equals q of x times y to the nth power." Using another relation of this name, Torricelli's theorem can be derived, and this relation itself can be derived by integrating over all space and assuming that the body force is only due to gravity. Since it is only applicable to stead, incompressible, inviscid flows, all time derivatives in the Navier-Stokes equations can be set to zero, and this relation, which expresses the conservation of energy, may be obtained through integration along a streamline. For ten points, identify this theorem as a consequence of which pressure drops with increased fluid velocity, named for Swiss physicist Daniel.
One relation bearing this name is the differential equation "y-prime plus p of x times y equals q of x times y to the nth power.
{Bernoulli} equation or principle