navbar-top.gif
btn_spacer.gifHomeTopicsLatestRandomAboutFAQsParticipateAuthoring Areabtn_spacer.gif

The Venturi Effect

A fluid flowing through a constricted section of a tube undergoes a decrease in pressure, which is known as the Venturi effect. This is fundamentally a consequence of Bernoulli's principle, which relates the pressure of a fluid to its velocity , :
,
where is the density, assumed constant for an incompressible fluid. The equation of continuity determines the velocity of a fluid of given density through a section of tube with radius . You can vary the radius of the constriction between 1 and 5 cm. Quantitative details depend on additional factors, such as the viscosity of the fluid and the roughness of the tube walls. The results given in this Demonstration can be considered as representative.
The drop of fluid pressure is indicated by the difference in fluid levels in the two vertical capillary tubes. The Venturi-tube flowmeter operates on this principle.


Reference: H. Lamb, Hydrodynamics, ed., Cambridge: Cambridge Univ. Press, 1953.
Free Download: Mathematica Player--Runs all Demonstrations & more


Share & Bookmark This Demonstration


Powered by Wolfram Mathematica
Give us your feedback
Give us your feedback

Source page:




 often  occasionally  never

Note: Please do not include anything you consider confidential or proprietary. We will keep your information private. We will not give it to any third party.
Privacy Policy »

©  2008 The Wolfram Demonstrations Project & Contributors    Wolfram Research    Site Index    Terms of Use    Privacy Policy    RSS    Atom