Aerodynamics Exam 3: Lift Coefficient Calculations - Prof. Dana G. Haugli, Exams of Aerospace Engineering

Information and instructions for exam 3 of an aerodynamics course, focusing on the calculation of lift coefficients using experimental data and equation (1). Students are required to use a spreadsheet to find the average lift coefficient and standard deviation from the given data, and to write a program to solve equation (1) for various angles of attack and output the results.

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Pre 2010

Uploaded on 09/02/2009

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Aer E 160 Spring 2009 Exam 3 Name: _________________________________
1. For this problem, use a spreadsheet to complete all calculations. The lift coefficient,
CL
, relates the lift generated by an
airfoil to air density, airspeed and the shape of the airfoil. Table 1 shows the result of an experiment repeated 7 times to obtain
an estimate of the lift coefficient under identical conditions.
Table 1. Five wind tunnel measurements of CL at the same angle of
attack, airspeed and air density for an airfoil.
Reading
CL
1 1.005
2 1.060
3 .955
4 .993
5 1.061
6 1.036
7 .900
a) What is the average lift coefficient?
b) What is the standard deviation?
c) Make a histogram with the following ranges:
0.900
Cl
0.925
,
0.926
Cl
0.950
,
0.951
Cl
0.975
,
0.976
Cl
1.000
,
1.001
Cl
1.250
2. Equation (1) has been derived for
CL
as a function of angle of attack,
α
, over
5˚ ≤≤15 ˚
.
CL
=−0.00220.109 0.550
(1)
Place the following data, representing angles of attack, in an input file called alpha.dat. Include the total number of angles
at the top of the file. Then, write a program that reads the values of
α
from the input file, solves Equation (1) at each angle of
attack, and writes, with headings,
α
and
CL
to an output file called cl.dat. Display the input file in one window, the code in a
second window and the output file in a third window for the grader.
,˚
-5.00
-2.50
0.00
2.50
5.00
7.50
10.00
12.50
15.00

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Aer E 160 Spring 2009 Exam 3 Name: _________________________________

  1. For this problem, use a spreadsheet to complete all calculations. The lift coefficient, CL, relates the lift generated by an airfoil to air density, airspeed and the shape of the airfoil. Table 1 shows the result of an experiment repeated 7 times to obtain an estimate of the lift coefficient under identical conditions. Table 1. Five wind tunnel measurements of CL at the same angle of attack, airspeed and air density for an airfoil. Reading CL 1 1. 2 1. 3. 4. 5 1. 6 1. 7. a) What is the average lift coefficient? b) What is the standard deviation?

c) Make a histogram with the following ranges: 0.900≤^ C^ l ≤0.925^ , 0.926≤^ C^ l ≤0.950^ , 0.951≤^ C^ l ≤0.975^ ,

0.976≤ C (^) l ≤1.000 (^) , 1.001≤ C (^) l ≤1.

  1. Equation (1) has been derived for CL as a function of angle of attack, α, over −^5 ˚^ ≤≤^15 ˚^. C (^) L=−0.002  2 0.109 0.550 (1) Place the following data, representing angles of attack, in an input file called alpha.dat. Include the total number of angles at the top of the file. Then, write a program that reads the values of α from the input file, solves Equation (1) at each angle of attack, and writes, with headings, α and CL to an output file called cl.dat. Display the input file in one window, the code in a second window and the output file in a third window for the grader.  , ˚ -5. -2.