To study the applications of the Bernoulli’s equation
- Venturimeter
- Orifice meter
- Pitot - tube
Venturimeter :
Venturimeter : is a device used for measuring the rate of
flow of a fluid flowing through a pipe. It consists of three parts:
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- A short converging part
- Throat
- Diverging part
Let d1 = diameter at the inlet (section 1)
p1 = pressure at section 1
v1 = velocity at section 1
A1= area at
section 1
d2, p2, v2, A2 are the corresponding values at the throat
(section 2)
Applying Bernoulli’s equations at sections 1 and 2, we
get
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Where
difference of pressure heads at sections 1 and 2.
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Note that the above expression is for ideal condition and
is known as theoretical discharge.
Actual discharge will be less than theoretical discharge.
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Cd is the coefficient of venturimeter and its value is
always less then 1.
Expression of ‘h’ given by differential
U-tube manometer:
Case 1 : The liquid in the manometer is heavier than the
liquid flowing through the pipe
Sh: Specific gravity of the heavier liquid.
S0: Specific
gravity of the flowing liquid.
Case 2 : The liquid in the manometer is lighter than the
liquid flowing through the pipe
SL: Specific gravity of the lighter liquid.
X: difference of the liquid columns in U-tube
Practical applications of Bernoulli’s equation ( Venturimeter )
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