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Consider fully developed axisymmetric Poiseuille flow in a round pipe of radius R with a pressure gradient (∂p/ ∂x) driving the flow as shown in figure (∂p/ ∂x is uniform and negative). The flow is steady, incompressible and axisymmetric about the x-axis. The velocity components are given byuz = 1 / 4μ ( ∂p / ∂x ) (r2 − R2 ); ur = 0; uθ = 0a)Flow is irrotationalb) Flow is rotational and vorticity component is 1 / 4μ (∂p / ∂x ) (2r) clockwise.c) Flow is rotational and vorticity component is 1 /4μ (∂p ∂/ x ) (2r) anti clockwised) Flow is rotational and vorticity component is 1 / 2μ (∂p / ∂x ) (2r)Correct answer is option 'C'. Can you explain this answer? for Civil Engineering (CE) 2024 is part of Civil Engineering (CE) preparation. The Question and answers have been prepared
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the Civil Engineering (CE) exam syllabus. Information about Consider fully developed axisymmetric Poiseuille flow in a round pipe of radius R with a pressure gradient (∂p/ ∂x) driving the flow as shown in figure (∂p/ ∂x is uniform and negative). The flow is steady, incompressible and axisymmetric about the x-axis. The velocity components are given byuz = 1 / 4μ ( ∂p / ∂x ) (r2 − R2 ); ur = 0; uθ = 0a)Flow is irrotationalb) Flow is rotational and vorticity component is 1 / 4μ (∂p / ∂x ) (2r) clockwise.c) Flow is rotational and vorticity component is 1 /4μ (∂p ∂/ x ) (2r) anti clockwised) Flow is rotational and vorticity component is 1 / 2μ (∂p / ∂x ) (2r)Correct answer is option 'C'. Can you explain this answer? covers all topics & solutions for Civil Engineering (CE) 2024 Exam.
Find important definitions, questions, meanings, examples, exercises and tests below for Consider fully developed axisymmetric Poiseuille flow in a round pipe of radius R with a pressure gradient (∂p/ ∂x) driving the flow as shown in figure (∂p/ ∂x is uniform and negative). The flow is steady, incompressible and axisymmetric about the x-axis. The velocity components are given byuz = 1 / 4μ ( ∂p / ∂x ) (r2 − R2 ); ur = 0; uθ = 0a)Flow is irrotationalb) Flow is rotational and vorticity component is 1 / 4μ (∂p / ∂x ) (2r) clockwise.c) Flow is rotational and vorticity component is 1 /4μ (∂p ∂/ x ) (2r) anti clockwised) Flow is rotational and vorticity component is 1 / 2μ (∂p / ∂x ) (2r)Correct answer is option 'C'. Can you explain this answer?.
Solutions for Consider fully developed axisymmetric Poiseuille flow in a round pipe of radius R with a pressure gradient (∂p/ ∂x) driving the flow as shown in figure (∂p/ ∂x is uniform and negative). The flow is steady, incompressible and axisymmetric about the x-axis. The velocity components are given byuz = 1 / 4μ ( ∂p / ∂x ) (r2 − R2 ); ur = 0; uθ = 0a)Flow is irrotationalb) Flow is rotational and vorticity component is 1 / 4μ (∂p / ∂x ) (2r) clockwise.c) Flow is rotational and vorticity component is 1 /4μ (∂p ∂/ x ) (2r) anti clockwised) Flow is rotational and vorticity component is 1 / 2μ (∂p / ∂x ) (2r)Correct answer is option 'C'. Can you explain this answer? in English & in Hindi are available as part of our courses for Civil Engineering (CE).
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Here you can find the meaning of Consider fully developed axisymmetric Poiseuille flow in a round pipe of radius R with a pressure gradient (∂p/ ∂x) driving the flow as shown in figure (∂p/ ∂x is uniform and negative). The flow is steady, incompressible and axisymmetric about the x-axis. The velocity components are given byuz = 1 / 4μ ( ∂p / ∂x ) (r2 − R2 ); ur = 0; uθ = 0a)Flow is irrotationalb) Flow is rotational and vorticity component is 1 / 4μ (∂p / ∂x ) (2r) clockwise.c) Flow is rotational and vorticity component is 1 /4μ (∂p ∂/ x ) (2r) anti clockwised) Flow is rotational and vorticity component is 1 / 2μ (∂p / ∂x ) (2r)Correct answer is option 'C'. Can you explain this answer? defined & explained in the simplest way possible. Besides giving the explanation of
Consider fully developed axisymmetric Poiseuille flow in a round pipe of radius R with a pressure gradient (∂p/ ∂x) driving the flow as shown in figure (∂p/ ∂x is uniform and negative). The flow is steady, incompressible and axisymmetric about the x-axis. The velocity components are given byuz = 1 / 4μ ( ∂p / ∂x ) (r2 − R2 ); ur = 0; uθ = 0a)Flow is irrotationalb) Flow is rotational and vorticity component is 1 / 4μ (∂p / ∂x ) (2r) clockwise.c) Flow is rotational and vorticity component is 1 /4μ (∂p ∂/ x ) (2r) anti clockwised) Flow is rotational and vorticity component is 1 / 2μ (∂p / ∂x ) (2r)Correct answer is option 'C'. Can you explain this answer?, a detailed solution for Consider fully developed axisymmetric Poiseuille flow in a round pipe of radius R with a pressure gradient (∂p/ ∂x) driving the flow as shown in figure (∂p/ ∂x is uniform and negative). The flow is steady, incompressible and axisymmetric about the x-axis. The velocity components are given byuz = 1 / 4μ ( ∂p / ∂x ) (r2 − R2 ); ur = 0; uθ = 0a)Flow is irrotationalb) Flow is rotational and vorticity component is 1 / 4μ (∂p / ∂x ) (2r) clockwise.c) Flow is rotational and vorticity component is 1 /4μ (∂p ∂/ x ) (2r) anti clockwised) Flow is rotational and vorticity component is 1 / 2μ (∂p / ∂x ) (2r)Correct answer is option 'C'. Can you explain this answer? has been provided alongside types of Consider fully developed axisymmetric Poiseuille flow in a round pipe of radius R with a pressure gradient (∂p/ ∂x) driving the flow as shown in figure (∂p/ ∂x is uniform and negative). The flow is steady, incompressible and axisymmetric about the x-axis. The velocity components are given byuz = 1 / 4μ ( ∂p / ∂x ) (r2 − R2 ); ur = 0; uθ = 0a)Flow is irrotationalb) Flow is rotational and vorticity component is 1 / 4μ (∂p / ∂x ) (2r) clockwise.c) Flow is rotational and vorticity component is 1 /4μ (∂p ∂/ x ) (2r) anti clockwised) Flow is rotational and vorticity component is 1 / 2μ (∂p / ∂x ) (2r)Correct answer is option 'C'. Can you explain this answer? theory, EduRev gives you an
ample number of questions to practice Consider fully developed axisymmetric Poiseuille flow in a round pipe of radius R with a pressure gradient (∂p/ ∂x) driving the flow as shown in figure (∂p/ ∂x is uniform and negative). The flow is steady, incompressible and axisymmetric about the x-axis. The velocity components are given byuz = 1 / 4μ ( ∂p / ∂x ) (r2 − R2 ); ur = 0; uθ = 0a)Flow is irrotationalb) Flow is rotational and vorticity component is 1 / 4μ (∂p / ∂x ) (2r) clockwise.c) Flow is rotational and vorticity component is 1 /4μ (∂p ∂/ x ) (2r) anti clockwised) Flow is rotational and vorticity component is 1 / 2μ (∂p / ∂x ) (2r)Correct answer is option 'C'. Can you explain this answer? tests, examples and also practice Civil Engineering (CE) tests.