Powers of 'P': Balancing a Helicopter at N Times the Scale

In summary, the conversation discusses the power needed to keep a helicopter in equilibrium and how it would change if the scale was increased by a factor of n. It is determined that the power would also need to increase by a factor of n^3 and the formula for calculating power is also provided.
  • #1
kishtik
100
0
We have a helicopter flying and use the power "P" to keep it in equilibrium. But if the scale was greater n times, what would be the power to keep it there?
 
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  • #3
Thanks, but didn't need such detail. I thought that if the scale was greater n times then the volume of the helicopter had to be proportional to n^3. So with the same density, its mass also had to be proportional to n^3.
[tex]
P= \Delta W/t
[/tex]

[tex]
P=F \Delta x/t
[/tex]

[tex]
P=mg \Delta x/t
[/tex]

So if m increases n^3 times, P must increase n^3 times and the new power would be n^3P.
Was I wrong?

for latex.
 

Related to Powers of 'P': Balancing a Helicopter at N Times the Scale

What is meant by "Powers of 'P'"?

The "Powers of 'P'" refers to the principle of balancing a helicopter at N times the scale, where N is a multiple of the helicopter's weight. It is a technique used in engineering to determine the amount of power needed to balance a helicopter at different scales.

How is the power needed to balance a helicopter determined?

The power needed to balance a helicopter is determined by multiplying the helicopter's weight by N, the scale at which it is being balanced. This allows for a proportional increase in power as the scale increases, ensuring proper balance and stability.

Why is balancing a helicopter important?

Balancing a helicopter is important because it ensures proper flight performance and safety. A balanced helicopter is able to fly smoothly, without any unnecessary strain on the engine or other components, and is less likely to experience unexpected movements or crashes.

What factors affect the power needed to balance a helicopter?

The factors that affect the power needed to balance a helicopter include the weight of the helicopter, the scale at which it is being balanced, the altitude and air density, and external forces such as wind or turbulence. These factors must be taken into consideration when determining the appropriate power for balancing a helicopter.

Can the "Powers of 'P'" principle be applied to other aircraft?

Yes, the "Powers of 'P'" principle can be applied to other aircraft, such as planes and drones. However, the specific calculations and factors may differ depending on the design and mechanics of the aircraft. It is important to consult with an engineer or specialist to determine the appropriate power needed for balancing other types of aircraft.

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