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Propellers and momentum theory

1.[2p]

In momentum theory, why does a larger propeller need less power to make the same thrust?

Correct
The answer is: It throws a larger mass of air more gently, and the induced velocity is what costs power
The answer is: It throws a larger mass of air more gently, and the induced velocity is what costs power
The answer is: It throws a larger mass of air more gently, and the induced velocity is what costs power

2.[2p]

Ideal hover power goes as T3/2. If the thrust a propeller must make increases by a factor of 4, by what factor does the ideal power increase?

CorrectNot quite: 8

3.[2p]

Doubling a propeller's disc area, at constant thrust, cuts the ideal hover power by a factor of the square root of two.

Correct
The answer is: True

4.[3p]

A propeller must make 1.23 N of thrust with a disc area of 0.0129 m² in air of density 1.225 kg m⁻³. What is the induced velocity vi=T/(2ρA), in metres per second?

CorrectNot quite: 6.24

5.[2p]

Propeller thrust scales as n2D4 and power as n3D5. A practical reading of these is that

Correct
The answer is: raising rotation rate buys thrust cheaply but raising it far becomes expensive in power
The answer is: raising rotation rate buys thrust cheaply but raising it far becomes expensive in power
The answer is: raising rotation rate buys thrust cheaply but raising it far becomes expensive in power

6.[1p]

The pitch of a propeller, the second number in a size like 5x4.3, sets

Correct
The answer is: how far it would advance per turn, and so how aggressively it bites and loads the motor
The answer is: how far it would advance per turn, and so how aggressively it bites and loads the motor
The answer is: how far it would advance per turn, and so how aggressively it bites and loads the motor

7.[2p]

A propeller's figure of merit, around 0.7 for a good small propeller, measures

Correct
The answer is: how close its real power is to the loss-free ideal of momentum theory
The answer is: how close its real power is to the loss-free ideal of momentum theory
The answer is: how close its real power is to the loss-free ideal of momentum theory