The diagram shows an aerofoil.
Which condition needs to be achieved for lift to occur?
- Pressure 1<Pressure 2
- Pressure 1= Pressure 2
- Pressure 1> Pressure 2
- Pressure 1+ Pressure 2=0
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The diagram shows an aerofoil.
Which condition needs to be achieved for lift to occur?
`A`
→ For a net upwards force, the force from pressure below (pushing up) must exceed the force from pressure above (pushing down).
→ Therefore Pressure 1<Pressure 2.
`=A>`
An image of a small drone is shown.
Explain how this drone achieves flight. (3 marks)
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→ The weight of the drone is counteracted by rotating propellers that produce vertical thrust (lift).
→ The drone will achieve flight if the vertical thrust exceeds the weight.
→ Controlled climb or descent is achieved by varying the speed of the motor.
→ The direction of flight or thrust can be affected by a change in the rotational speed of the propellers.
→ Power for flight is supplied by battery systems.
→ The weight of the drone is counteracted by rotating propellers that produce vertical thrust (lift).
→ The drone will achieve flight if the vertical thrust exceeds the weight.
→ Controlled climb or descent is achieved by varying the speed of the motor.
→ The direction of flight or thrust can be affected by a change in the rotational speed of the propellers.
→ Power for flight is supplied by battery systems.
A two-engine aircraft with mass 330 tonnes is climbing at 15°. Each engine produces 510 kN of thrust. The aircraft maintains a constant velocity.
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i.
ii. `text{Find Induced drag} (D):`
`text{Weight}\ (W)` | `=text{m} xx text{g} ` | |
`=330 xx 10^3 xx 10` | ||
`=33 xx 10^5\ text {N}` |
`text{Thrust}\ (T)` | `=510 xx 10^3 xx 2` | |
`=102 xx 10^4` N |
`T` | `= D + W\ sin\ gamma` | |
`D` | `= T-W\ sin\ gamma` | |
`=102 xx 10^4 – 33 xx 10^5\ sin15^\circ` | ||
`=165\ 897.1512` | ||
`=166 xx 10^3` | ||
`=166\ text{kN}` |
An image of a glider is shown.
The glider is currently on a descent at an angle of 19 degrees. The total lift force is 6250 N.
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i. Free-body diagram
iii. | `(text{Lift})/(text{Drag})` | `=(Wcos19°)/(Wsin19°)` |
`=1/(tan19°)` |
`:.\ text{Lift : Drag}\ = 2.9 : 1`
A 3000 kg aircraft is flying in level flight at constant speed.
Using a free-body diagram, calculate the thrust on the plane if the lift to drag ratio of the aircraft is 11:1. (3 marks)
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`2.73\ text{kN}`
`text{Lift} = 30\ 000\ text{N}↑`
`text{Find drag}\ (D):`
`L/D` | `= 11/1\ \ text{(given)}` | |
`(30\ 000)/D` | `= 11/1\ text{N}` | |
`D` | `= (30\ 000)/11` | |
`= 2730\ text(N)` |
`:.\ text{Plane’s thrust} = 2.73\ text(kN)`