A thin wing with a parabolic chord distribution is flying at speed U∞ and zero angle of attack, as shown below. The fluid has density p and viscosity μ. Determine the drag force, D, and the drag coefficient, Cp = D(US), where S is the planform area of the wing. Assume laminar flow and express your drag coefficient answer in terms of the Reynolds number based on a, Re₁ = U∞a/v. U∞ TOP VIEW S = area b |c(y) = quadratic y

Elements Of Electromagnetics
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Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
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A thin wing with a parabolic chord distribution is flying at speed U∞ and zero angle of attack, as
shown below. The fluid has density p and viscosity μ. Determine the drag force, D, and the drag
coefficient, Cp = D(US), where S is the planform area of the wing. Assume laminar flow and
express your drag coefficient answer in terms of the Reynolds number based on a, Re₁ = U∞a/v.
U∞
TOP VIEW
S = area
b
|c(y) = quadratic
y
Transcribed Image Text:A thin wing with a parabolic chord distribution is flying at speed U∞ and zero angle of attack, as shown below. The fluid has density p and viscosity μ. Determine the drag force, D, and the drag coefficient, Cp = D(US), where S is the planform area of the wing. Assume laminar flow and express your drag coefficient answer in terms of the Reynolds number based on a, Re₁ = U∞a/v. U∞ TOP VIEW S = area b |c(y) = quadratic y
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