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:
- 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
Where difference of pressure heads at sections 1 and 2.
Note that the above expression is for ideal condition and
is known as theoretical discharge.
Actual discharge will be less than theoretical discharge.
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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