How would you expect a positive particle approaching another positive particle to behave?
1 answer:
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Explanation:
The given data is as follows.
= 85 psig,
=
= 15 psia
Q = 1620 gpm, d = 2.5 inch, l = 8 ft = 2.4384 m
According to Darey-Weisbach equation,
......... (1)
Value of 'f' will be decided on the basis of Reynold number.
As, it is known that
where, =
kg/ms
As it is known that 1 gpm =
So, = 3.67 gpm
Therefore, Q =
=
= 0.1226
In, 1 inch = 2.54 cm = 0.0254 m
Therefore, d = 2.5 \times 0.0254 = 0.0635 m
V =
=
= 38.73 m/s
Hence, we will calculate Reynold number as follows.
=
= 2459355
As > 2000 then, it means that flow is turbulent.
As, f = 0.079
= 0.001994
Putting all the values into equation (1) formula as follows.
=
=
Thus, we can conclude that friction loss from the main to the discharge point is .