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1. Experimental principle and calculation formula of Venturi flowmeter
Unveil the mystery of Venturi flowmeter: Detailed explanation of the principle and calculation formula of Venturi flowmeter. As a treasure of fluid mechanics, its working principle is based on the profound Venturi effect. When the fluid passes through a gradually contracting pipeline, the flow velocity will dramatically increase, which is supported by the continuity equation and Bernoullis law. Lets explore the scientific principles behind this precision measuring tool together. The Magic of Bernoullis Equation Bernoullis Law, proposed by the genius scientist Daniel Bernoulli in the 18th century, tells us that when a fluid flows at an equal height, an increase in velocity will be accompanied by a decrease in pressure. The formula is succinctly expressed as: Equation 1: p1+1/2 ρ v1 ²+ρ gh1=p2+1/2 ρ v2 ²+ρ gh2, where p represents pressure, v is flow velocity, ρ is fluid density, g is gravitational acceleration, and h represents height. This formula reveals the core equilibrium of fluid dynamics, and the Venturi tube uses this principle to measure flow rate. The journey of accurate calculation formula in the Venturi tube, through a series of calculations, we can obtain the theoretical value of flow rate. Firstly, by using the inner diameter d of the pipeline and the head difference Δ h, we can obtain equation 5: Q=(π/4) d ² (v2 ² - v1 ²)/Δ h. Then, considering the existence of resistance in practice, the actual flow rate Q will be smaller than the theoretical value. In this case, we need to introduce the flow coefficient μ: equation 12: Q actual=Q theory/μ. By experimentally measuring the flow rate and head difference, the value of μ can be ca

2. Advantages and disadvantages of Venturi flowmeter
Venturi flowmeter is a high-precision, low-pressure differential pressure flow measurement device. Compared with other differential pressure flow meters, the core advantages and disadvantages of Shimin are as follows:
1. Advantages • High measurement accuracy: the error can be controlled within ± 1% under standard operating conditions, suitable for industrial measurement scenarios with high precision requirements • Small pressure loss: compared with orifice plate flo

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