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Aerodynamics of a Rocket

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These fin shapes with angle varying from 45 to 90 (in increasing steps of 5 ) ... An empirical relation between the resulting drag force and the angle would be ... – PowerPoint PPT presentation

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Title: Aerodynamics of a Rocket


1
Aerodynamics of a Rocket
  • Mentor A/P Andrew Wee
  • Group Members
  • Darwin Gosal
  • Martin Lee
  • Tan Hai Siong
  • Tan Kim Seng

2
Outline
  • Introduction
  • Theoretical Background
  • Procedure / Set Up
  • Results and Analysis
  • Conclusion
  • Improvements
  • Further Experiment

3
Introduction
  • These fin shapes with angle ? varying from 45º to
    90º (in increasing steps of 5º) will be inserted
    onto the rocket body shaft during the experiment.
    A wind tunnel will be used to channel moving air
    currents upward towards the rocket body. An
    empirical relation between the resulting drag
    force and the angle ? would be obtained from the
    experimental results. The interdependence between
    the wind speed with these two variables was
    investigated.

4
Introduction
5
Theoretical Background
  • Viscous Drag - drag due to skin friction
  • Form Drag - drag due to the separation of the
    flow from the body which results in the
    alteration of pressure distribution.

6
Theoretical Background
  • The expressions for the coefficient of viscosity
    ? and the shearing stress ? in terms of the
    properties of the fluid of the flow are
  • ? 1/3 ? c L
  • ? ? ?u / ?y

7
Theoretical Background
  • The concept of a shearing stress isRate of
    transfer of downstream momentum in a direction
    lateral to the flow.
  • The shearing stress at the surface
    ? ? ?u / ?y is the skin friction (Force per
    unit area.)
  • This is exerted by the fluid on the surface in
    the tangential direction.

8
Theoretical Background
1. Eulers Equation may be written as
2. After summing up the pressure and shear forces
on an element in a boundary layer -
3. We thus obtain the boundary layer equation of
motion
9
Theoretical Background
4. The continuity equation for incompressible
flow -
5. The boundary layer equation of motion and the
continuity equation are the equations available
for the solution of our aerodynamic problem.
10
Theoretical Background
  • For the steady flow of the incompressible viscous
    fluid along a flat plate

2. Upon solving these differential equations, we
obtained an expression for the drag force drag
per unit area
Figure 3.3 - Boundary Layer on a flat plate
where ue is the speed of wind of the wind tunnel
as measured by the anemometer.
11
Procedure / Set Up
12
Results Analysis
13
Results Analysis
14
Results Analysis
15
Results Analysis
16
Results Analysis
17
Results Analysis
18
Results Analysis
19
Results Analysis
20
Conclusion .
  • There is a clear, direct relationship between
    resistive force and the variables and furthermore
    more that it is an increasing function of both of
    them.
  • It has also been observed that with higher wind
    speed, the resistive force increases more quickly
    with increasing angles.

21
Problems Improvements
22
Problems Improvements
23
Problems Improvements
24
Problems Improvements
q
25
Problems Improvements
26
Further Experiment
27
Further Experiment
28
Further Experiment
29
Further Experiment
30
THE END
31
Weight Balance
32
Pulley
33
Anemometer
34
Rocket Body
35
Force Transducer
36
Wind Tunnel
37
Pivot
38
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