The frictional pressure drop p for a fluid of density p and viscosity p flowing with a velocity V through a circular pipe of inside diameter d. length L and surface roughness ɛ can be given by the dimensionless groups, where: AP = f(p,V,D,µ, L, ɛ) A half-scale model is used to simulate the flow of a liquid hydrocarbon in a pipeline., Determine the expected pressure drop along the full-scale pipe if the average velocity of the hydrocarbon in the full-scale pipe is expected to be 1.8 m/s. The model uses water where the pressure drop per meter length is noted to be 4 kPa. The respective densities of water and hydrocarbon are 1000 kg/m³ and 800 kg/m3, and dynamic viscosities are 103 kg/m.s and 9x104 kg/m.s. Note: Take (p,V,d ) as repeating variables. Select one: O a. 1.025 kPa O b. 4.025 kPa Oc. 3.025 kPa
The frictional pressure drop p for a fluid of density p and viscosity p flowing with a velocity V through a circular pipe of inside diameter d. length L and surface roughness ɛ can be given by the dimensionless groups, where: AP = f(p,V,D,µ, L, ɛ) A half-scale model is used to simulate the flow of a liquid hydrocarbon in a pipeline., Determine the expected pressure drop along the full-scale pipe if the average velocity of the hydrocarbon in the full-scale pipe is expected to be 1.8 m/s. The model uses water where the pressure drop per meter length is noted to be 4 kPa. The respective densities of water and hydrocarbon are 1000 kg/m³ and 800 kg/m3, and dynamic viscosities are 103 kg/m.s and 9x104 kg/m.s. Note: Take (p,V,d ) as repeating variables. Select one: O a. 1.025 kPa O b. 4.025 kPa Oc. 3.025 kPa
Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
ChapterMA: Math Assessment
Section: Chapter Questions
Problem 1.1MA
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![The frictional pressure drop p for a fluid of density p and viscosity u flowing with a velocity V through a circular pipe of inside diameter d, length L,
and surface roughness & can be given by the dimensionless groups, where:
AP = f(p,V,D,µ, L, ɛ)
A half-scale model is used to simulate the flow of a liquid hydrocarbon in a pipeline. Determine the expected pressure drop along the full-scale
pipe if the average velocity of the hydrocarbon in the full-scale pipe is expected to be 1.8 m/s. The model uses water where the pressure drop per
meter length is noted to be 4 kPa. The respective densities of water and hydrocarbon are 1000 kg/m² and 800 kg/m3, and dynamic viscosities are
10-3 kg/m.s and 9x104 kg/m.s
Note: Take (p,V,d ) as repeating variables.
Select one:
Oa. 1.025 kPa
Ob. 4.025 kPa
O c. 3.025 kPa
d 2
025kPa](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fb3bec37b-b92d-4ec5-8431-b7313a9dd9cc%2F6283607a-e22a-4c2a-a73b-1d35189ce62d%2Frpwosl_processed.jpeg&w=3840&q=75)
Transcribed Image Text:The frictional pressure drop p for a fluid of density p and viscosity u flowing with a velocity V through a circular pipe of inside diameter d, length L,
and surface roughness & can be given by the dimensionless groups, where:
AP = f(p,V,D,µ, L, ɛ)
A half-scale model is used to simulate the flow of a liquid hydrocarbon in a pipeline. Determine the expected pressure drop along the full-scale
pipe if the average velocity of the hydrocarbon in the full-scale pipe is expected to be 1.8 m/s. The model uses water where the pressure drop per
meter length is noted to be 4 kPa. The respective densities of water and hydrocarbon are 1000 kg/m² and 800 kg/m3, and dynamic viscosities are
10-3 kg/m.s and 9x104 kg/m.s
Note: Take (p,V,d ) as repeating variables.
Select one:
Oa. 1.025 kPa
Ob. 4.025 kPa
O c. 3.025 kPa
d 2
025kPa
Expert Solution
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Step 1
Dimensional analysis is a method of reducing the number of relevant variables in a physical problem by appealing to dimensional homogeneity. It comes in handy when it comes to presenting and evaluating experimental findings.
When a precise functional relationship is unknown, dimensional analysis is usually used to determine the relationships between various variables, i.e. to calculate the force as a function of other variables. We assume a given functional shape based on our understanding of the situation.
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