What is the volumetric flow rate through at 4 inch (10 cm) diameter pipe containing chocolate milk (p= 1010 kg/m³, µ = 0.00202 Pa.s). Along this section of pipe, there are two 90° pipe bends (K = 0.2) and a fully open gate valve (K = 0.1). The average roughness height of the pipe is ɛ = 0.1 mm. You measure the pressure at the two gauges shown below and find that the pressure decreases between them by 802.8 kPa. %3D 1m- Valve -1m- What is tbe volumetric flow rate through this section of pining?
What is the volumetric flow rate through at 4 inch (10 cm) diameter pipe containing chocolate milk (p= 1010 kg/m³, µ = 0.00202 Pa.s). Along this section of pipe, there are two 90° pipe bends (K = 0.2) and a fully open gate valve (K = 0.1). The average roughness height of the pipe is ɛ = 0.1 mm. You measure the pressure at the two gauges shown below and find that the pressure decreases between them by 802.8 kPa. %3D 1m- Valve -1m- What is tbe volumetric flow rate through this section of pining?
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
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Transcribed Image Text:What is the volumetric flow rate through at 4 inch (10 cm) diameter pipe containing chocolate milk p =
1010 kg/m³, u= 0.00202 Pa.s). Along this section of pipe, there are two 90° pipe bends (K = 0.2) and a
fully open gate valve (K = 0.1). The average roughness height of the pipe is ɛ = 0.1 mm. You measure
the pressure at the two gauges shown below and find that the pressure decreases between them by
802.8 kPa.
-1m-
Valve
-1m-
What is the volumetric flow rate through this section of piping?
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