Fluid mechanics formulas
What is the formula of fluid?
Fluid Power Formulas
| Variable | Word Formula w/ Units | Simplified Formula |
| Fluid Pressure – P | (PSI) = Force (Pounds) / Area ( Sq. In.) | P = F / A |
| Fluid Flow Rate – Q | GPM= Flow (Gallons) / Unit Time (Minutes) | Q = V / T |
| Fluid Power in Horsepower – HP | Horsepower = Pressure (PSIG) × Flow (GPM)/ 1714 | HP = PQ / 1714 |
| Actuator Formulas |
How do you solve problems with fluid mechanics?
1:0331:42Bernoulli’s Equation Example Problems, Fluid Mechanics – PhysicsYouTubeStart of suggested clipEnd of suggested clipSo a 1 is 4 v1 is 5 a 2 is 2 and we're looking for v2. So v2 is going to be 4 times 5 which is 20MoreSo a 1 is 4 v1 is 5 a 2 is 2 and we're looking for v2. So v2 is going to be 4 times 5 which is 20 divided by 2 which is 10. So at point B the speed of water is 10 meters per second.
What is V in fluids?
Vimm = Immersed volume of body in fluid. Fb = Buoyant force. Fg = Gravitational force. Wapp = Apparent weight of immersed body.
How do you calculate H in fluid mechanics?
Pressure due to the weight of a liquid of constant density is given by p=ρgh p = ρ g h , where p is the pressure, h is the depth of the liquid, ρ is the density of the liquid, and g is the acceleration due to gravity.
What is G in PGH?
P = F/A = pgh Where F is weight of the liquid in the container, p is liquid density, g is gravity. Note that this equation can also be derived from the Bernoulli's Equation. Also note that that pressures of the fluid at different depths are different does not go against Pascal's principle.
What is rho in fluid mechanics?
The density of a fluid, designated by the Greek symbol (ρ, rho), is defined as its mass per unit volume.
What is Rho in Bernoulli’s equation?
On the graphic, the Greek symbol rho is used for the dair density. In this text, we will use the letter r. Bernoulli's equation states that the static pressure plus one half the density times the velocity V squared is equal to the total pressure. … So pitot-static tubes don't work very well for very low velocities. 2.
