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AE 301 Design ProjectFall 2000 ForDr. Tom Gally College of Engineering Embry-Riddle Aeronautical
University, Prescott Arizona December 4, 2000 Induced Efforts Edgar Orsi Filho Kreg R. Voorhies Jeff Ballenski Chris Matsuno |
1.
Objective
Design, build and test an aerodynamic vehicle capable of efficiently lifting a 200 gm payload when traveling at a velocity of approximately 73 ft/sec (dynamic pressure of approx. 5.2 psf). The goal of the design is to lift the payload weight and vehicle weight while producing the least possible drag.
2.
Concepts
The basic layout of the model was chosen for maximum
lift to drag ratio and ease of construction.
Because the test flow would be low subsonic, we chose not to sweep the
wings. The design requirements did not
call for roll stability, so no dihedral angle was used. We did consider winglets, but chose to go
with a full 16” wingspan instead.
The airfoil was selected using the Airfoil
Comparison Tool on the web at: http://soaring.cnde.iastate.edu/calcs/frames.shtml
The polar graph shown below was generated using this
tool. Out of the airfoils available,
the MA409 and S6063 had the lowest drag at about Cl = 0.2. The NACA 2414 is shown here for
comparison. The S6063 was slightly
better and easier to construct, so we chose to use the Selig S6063 low Reynolds
number airfoil as our wing cross section.

To design the wing dimensions, we fixed the lift coefficient at 0.2 and the span at 16 in. We estimated the total weight to be about 0.55 lb. The Wing Vortex program was used to estimate the span efficiency to be about 0.992. Using the equation:
![]()
We found AR = 3.35, c = 4.78 in. The result was checked using the lift
equation.
Reduced Reynolds number is a way to factor out the
velocity dependence of the Reynolds number.
According to the information on the website, the reduced Reynolds number
is given by:
![]()
Inserting RRe = 75648 and Cl = 0.2, we
got Re = 1.69 x 105. Using
the equation for Reynolds number we estimated the Reynolds number at test
conditions to be about 1.58 x 105.
The numbers are close enough to validate the graph data. Since the polar graph is taken from wind
tunnel data based off our wing span, area, and weight, we assumed that the drag
shown is total drag. Note that our
estimated drag came directly from the graph and did not include any allowance
for the payload and tail structure.
Because the airfoil is 7.05% thick, there was not
enough thickness to hide the payload inside the wing. We also needed to attach a tail surface to provide the required
yaw stability. The twin boom layout provided good structural support for
carrying the payload behind the wing.
To minimize wetted area, we opted not to construct a fuselage or fairing
around the weight. Since we had no numerical
method to determine the appropriate tail area and distance behind the wing,
those dimensions were “eyeballed.”

3.
Construction
Allowable
materials:
·
Wood
·
Glue
·
Fishing
String
·
Masking
Tape
·
Paper
Materials
used:
·
Wood
·
Glue
Table of Materials |
Material |
Use |
|
|
Balsa Wood |
Wing Spar |
|
|
|
Wing Ribs |
|
|
|
Tail Sections |
|
|
|
Tail Booms |
|
|
|
Leading edge |
|
|
|
Trailing edge |
|
|
|
Payload Cradle |
|
|
1/64” Balsa Wood Sheet |
Airfoil Cover |
|
|
Glue |
Assembly |
Construction
of wing
1)
Build
template of airfoil.
2)
Build
wing ribs and sand them to match template.
3)
Build
wing spar to hold wing ribs.
4)
Build
leading edge and trailing edge and sand them to match template.
5)
Glue
ribs and spar to the leading edge and trailing edge.
6)
Cover
the airfoil with 1/64” balsa wood sheet.
7)
Finish
fit and sand airfoil to match template.
Construction
of tails
1)
Construct
template.
2)
Rough
cut balsa to templates
3)
Streamline
edges.
Construction
of tail booms
1)
Rough
cut to size specifications
2)
Cut
slits for tails
3)
Taper
top edge to match bottom of airfoil
4)
Smooth
edges and streamline
Assembly
1)
Insert
tails into slits in tail boom and secure with glue
2)
Glue
booms to wing structure
3)
Glue
payload cradle between tail booms

Picture 1. Bottom View of the wing without the tails

Picture 2. View of the wing ribs and spar

Picture 3. Right View of the wing

Picture 4. Isometric View of the wing

Picture 5. Top View of the wing
4.
Estimated Calculations
Design Requirements |
|
|
|
Payload Weight |
Wp = 0.200 Kg |
0.441 lbf |
|
Dynamic Pressure |
q = 1.000 inH2O |
5.197 Psf |
Wing Characteristics |
|
|
Span |
b = 16.00 in |
|
|
Chord |
c = 4.78 in |
|
|
Area |
S = 76.41 in2 |
|
|
Aspect Ratio |
AR = 3.35 |
|
|
Airfoil Thickness (S6063) |
7.05% |
0.33667 in |
Weight Approximation |
|
|
Approximate Wing Volume |
V1 = 20.58 in3 |
|
Approximate Structural
Volume |
V2 = 1.00 in3 |
|
Total Approximate Volume |
V = 21.58 in3 |
|
Approximate Balsa Wood
Density |
Rhob = 16.00 lbf/ft3 |
|
Model Weight |
Wm = 0.200 lbf |
|
Total Weight |
W = 0.641 lbf |
Performance Estimation |
|
|
Coefficient of Lift |
CL = 0.232 |
|
Span Efficiency |
e = 0.993 |
|
Coefficient of Drag |
CD = 0.009 |
|
L/D ratio |
L/D = 25.8 |
5.
Wind Tunnel Results
Experimental Data |
|
Total Weight |
W = 279 gm |
|
Dynamic Pressure |
q = 1.000 inH2O |
|
Normal Force |
N = 324 gm |
|
Lift |
L = (610 gm – 324 gm) =
286 gm |
|
Wind Tunnel Drag with
model |
D = 54 gm |
|
Wind Tunnel Drag without
model |
D = 31 gm |
|
Total Drag |
DT = 23 gm |
|
L/D ratio |
L/D = 12.4 |
Angle of Attack at L = W |
a = -0.6 degrees |
Experimental Calculations |
|
|
Coefficient of Lift |
CL = 0.229 |
|
Coefficient of Drag |
CD = 0.0184 |

Picture 6. Wing in the wind tunnel

Picture 7. Wing during the wind tunnel testing

Picture 8. Another picture of the wing during the wind tunnel testing
6.
Conclusion
Our project was found to be below expectation, the
anticipated L/D was 25.8, the coefficient of lift was 0.232, and the
coefficient of drag was expected to be 0.009.
Our actual results from the experiment were, L/D of 12.4, a coefficient
of lift was calculated at 0.229, and the coefficient of drag was calculated as
0.0184.
From this data we concluded that the drag coefficient was much higher than anticipated. The tail section and the payload support were not estimated for initial drag calculations. This was most likely the reason our preliminary calculations varied from the actual data.
Further improvements on our project would include, redesign of the tail section, redesign of the payload support. We also found that we would be able to reduce the overall wing area, to decrease induced and parasite drag associated to oversized wing structures.