After lots of measurements and calculations, your friend has derived a correlation for connecting velocity (V) with convection coefficient (h) for flow over a flat plate. The correlation involves density (p), specific heat (cp), thermal conductivity (k), and dynamic viscosity (u) of the fluid. But you have your doubts about the equation. How can you prove, without any access to your friend's calculation, that the equation is indeed wrong. h = 0.0592 p¹/5c/3 4/5 ¹/3 ²/3 -7/15 V4/5.

Physics for Scientists and Engineers: Foundations and Connections
1st Edition
ISBN:9781133939146
Author:Katz, Debora M.
Publisher:Katz, Debora M.
Chapter19: Temperature, Thermal Expansion And Gas Laws
Section: Chapter Questions
Problem 18PQ
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After lots of measurements and calculations, your friend has derived a correlation for connecting
velocity (V) with convection coefficient (h) for flow over a flat plate. The correlation involves density
(p), specific heat (cp), thermal conductivity (k), and dynamic viscosity (μ) of the fluid. But you have
your doubts about the equation. How can you prove, without any access to your friend's calculation,
that the equation is indeed wrong.
h = 0.0592 p¹/5 1/³ k²/3 μ-7/15 V/4/5.
Cp
Transcribed Image Text:After lots of measurements and calculations, your friend has derived a correlation for connecting velocity (V) with convection coefficient (h) for flow over a flat plate. The correlation involves density (p), specific heat (cp), thermal conductivity (k), and dynamic viscosity (μ) of the fluid. But you have your doubts about the equation. How can you prove, without any access to your friend's calculation, that the equation is indeed wrong. h = 0.0592 p¹/5 1/³ k²/3 μ-7/15 V/4/5. Cp
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