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Engineering Bernoulli Equation - Clarkson University

1 Engineering Bernoulli Equation R. Shankar Subramanian Department of Chemical and Biomolecular Engineering Clarkson University The Engineering Bernoulli Equation can be derived from the principle of conservation of energy. Several books provide such a derivation in detail. The interested student is encouraged to consult White (1) or Denn (2). Here, I have merely summarized the important forms of this Equation for your use in solving problems. Whenever you use this Equation , be sure to draw a sketch and clearly mark the datum from which heights are measured. When setting a term to zero, indicate the reason for doing so. For example, when the free surface of the liquid in a tank is exposed to the atmosphere, or when it is issuing as a free jet into the atmosphere, the pressure at that location is set equal to zero gage.

V ft s 2 =15.3 / (from specified data) z ft 2 =25 (specified) Let us write the Engineering Bernoulli Equation. We use location 1 for “in” and location 2 for “out.” 22 2 2 11 21 loss 22 s p V pV gz gz w ρ ρ + + =+ +− −. Substituting some of the known information into the above equation, we obtain . 2 2 0 21 0 0 loss 2 s V ...

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