Venturi Pressure Drop Equation:
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The Venturi effect describes the reduction in fluid pressure that results when a fluid flows through a constricted section (throat) of a pipe. The pressure drop is calculated using the Bernoulli principle and continuity equation for incompressible flow.
The calculator uses the Venturi pressure drop equation:
Where:
Explanation: The equation calculates the theoretical pressure drop across a Venturi tube based on fluid properties and geometry.
Details: Accurate pressure drop calculation is crucial for designing fluid systems, sizing pumps, optimizing energy consumption, and ensuring proper operation of Venturi meters and other flow measurement devices.
Tips: Enter all values in SI units. Ensure density is positive, flow rate is positive, and both areas are positive with A₂ < A₁ for valid Venturi operation.
Q1: What assumptions does this equation make?
A: The equation assumes incompressible flow, steady state, no friction losses, and uniform velocity profiles at both sections.
Q2: When is this equation not applicable?
A: Not applicable for compressible flows, highly viscous fluids, or when A₂ ≥ A₁ (no constriction).
Q3: How does density affect pressure drop?
A: Pressure drop increases linearly with fluid density - denser fluids experience greater pressure drops.
Q4: What are typical applications of Venturi tubes?
A: Flow measurement, carburetors, atomizers, injectors, and various industrial fluid handling systems.
Q5: How accurate is this calculation?
A: This gives theoretical ideal pressure drop. Actual pressure drop may be higher due to friction and other real-world factors.