Max L/D Ratio: Aircraft Drag Polar Explained

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SUMMARY

The discussion focuses on understanding the Drag Polar for aircraft, specifically the equation CD = 0.025 + 0.08 CL^2. To determine the maximum Lift to Drag (L/D) ratio, participants are advised to plot the curve of CL versus CD and subsequently calculate and plot L/D as a function of CL. This methodical approach aids in visualizing the relationship between lift and drag, facilitating a clearer understanding of aircraft performance. The Wikipedia article on Drag Curve is recommended as a supplementary resource.

PREREQUISITES
  • Understanding of basic aerodynamics principles
  • Familiarity with plotting graphs and interpreting curves
  • Knowledge of Lift (L) and Drag (D) forces in aviation
  • Basic mathematical skills for manipulating equations
NEXT STEPS
  • Research how to plot drag polar curves using software tools like MATLAB or Python
  • Learn about the implications of the Lift to Drag ratio on aircraft performance
  • Explore the concept of aerodynamic efficiency in aviation
  • Study the Wikipedia article on Drag Curve for deeper insights
USEFUL FOR

Aerospace engineers, aviation students, and anyone interested in optimizing aircraft performance through a better understanding of drag polars.

Engineering77744
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TL;DR
Would like help as to the method rather than the answer please. Classes havent been very clear therefore everything is self taught. Many thanks.

' The Drag polar for an aircraft is given by:

CD = 0.025 + 0.08 C^2L

What is the maximum Lift to Drag ratio '
Would like help as to the method rather than the answer please. Classes haven't been very clear therefore everything is self taught. Many thanks. ' The Drag polar for an aircraft is given by:

CD = 0.025 + 0.08 C^2L What is the maximum Lift to Drag ratio '
 
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Given that you are trying to understand the concept, a good approach is to:

1) Plot the curve of ##C_L## vs ##C_D##,
then
2) Calculate and plot L/D as a function of ##C_L##.

When finished with that, search drag polar. The Wikipedia Drag Curve article looks pretty good.
 
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