Homework Parts A and Part B Problem statement: A simply supported beam of diameter D, length L, and modulus of elasticity E is subjected to a fluid crossflow of velocity V, density p, and viscosity µ. Its center deflection d is assumed to be a function of all these variables. Part A - Rewrite this proposed function in dimensionless form. (Hint: Take L, p , and V as repeating variables.) Part B - Suppose it is known that & is independent of µ, inversely proportional to E, and dependent only upon pV², not p and separately.

Principles of Heat Transfer (Activate Learning with these NEW titles from Engineering!)
8th Edition
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Author:Kreith, Frank; Manglik, Raj M.
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Chapter5: Analysis Of Convection Heat Transfer
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Problem 5.19P: 5.19 Suppose that the graph below shows measured values of for air in forced convection over a...
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Homework Parts A and Part B
Problem statement: A simply supported beam of diameter D, length L, and modulus of
elasticity E is subjected to a fluid crossflow of velocity V, density p, and viscosity u. Its
center deflection ô is assumed to be a function of all these variables.
Part A - Rewrite this proposed function in dimensionless form. (Hint: Take L, p, and V as
repeating variables.)
Part B - Suppose it is known that 8 is independent of µ, inversely proportional to E, and
dependent only upon pV², not p and separately.
Simplify the dimensionless function accordingly.
Transcribed Image Text:Homework Parts A and Part B Problem statement: A simply supported beam of diameter D, length L, and modulus of elasticity E is subjected to a fluid crossflow of velocity V, density p, and viscosity u. Its center deflection ô is assumed to be a function of all these variables. Part A - Rewrite this proposed function in dimensionless form. (Hint: Take L, p, and V as repeating variables.) Part B - Suppose it is known that 8 is independent of µ, inversely proportional to E, and dependent only upon pV², not p and separately. Simplify the dimensionless function accordingly.
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