Answer:
(a). The velocity head at elevation of 20 m is 6.52 m/s.
(b). The pressure head at elevation of 20 m is 26.42 m.
(c). The velocity is 6.52 m/s.
(d). The pressure head at elevation of 55 m is 16.42 m.
Explanation:
Given that,
Vertical diameter = 0.15 m
Rate =0.20 m³/s
Pressure = 210 kPa
Elevation = 25 m
We need to calculate the velocity
Using formula of velocity


Put the value into the formula



Since, Q is constant, A is constant so v will be constant everywhere.
(a). We need to calculate the velocity head at elevation of 20 m
Using formula of velocity head

Put the value into the formula


The velocity head at elevation of 20 m is 6.52 m/s.
(b). We need to calculate pressure head at elevation of 20 m,
Using Bernoulli equation


Here, velocity is constant
At h = 20 m



The pressure head at elevation of 20 m is 26.42 m.
(c). We need to calculate the velocity head at elevation of 55 m,
The velocity is v'=6.52 m/s.
(d). We need to calculate the pressure head at elevation of 55 m
Using formula again
At h = 55 m




The pressure head at elevation of 55 m is 16.42 m.
Hence, this is the required solution.