leedwpilot
Member
- Joined
- Sep 30, 2002
- Posts
- 8
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I’m going to have to say excellent explanation!midlifeflyer said:This is the explanation I use. The mathemeticians will no doubt cringe.
Vy is based on how much power you have in excess of the amount of power you have to maintain straight and level flight. Think about flying straight and level at 70 kts in a 172. Very little power is needed. Increase power, maintaining the 70 kts, and you climb. More power, higher rate of climb. Vy is the airspeed at which the difference between power available and power required for straight and level flight is the greatest. As you increase in altitude, there is less power available, so the airspeed at which the difference is the greatest goes down.
On the other hand, Vx is based on available thrust. Vx is the airspeed in which the greatest amount of thrust is available. An airplane with virtually unlimited thrust could fly straight up and the distance it can climb within a set horizontal distance be "infinite" (very loosely speaking). Think of our cartoon view of a rocket ship - straight up to outer space with no horizontal movement at all - forward airspeed is zero. (Of course, we don't fly airplanes that go straight up, but it helps visualize the concept.) As altitude increases, the amount of thrust also decreases - less power available to produce the thrust, more propeller "slippage" as air density gets thinner, etc. So, the airplane can't go straight up any more. In order to climb, we now have to lower the nose. Which in turn means an increase in airspeed.
Are you saying "the maximum rate of climb would occur where there exists the greatest difference between power available and power required," is an incorrect premise?Lead Sled said:Nice explanation, too bad it's misleading. The premise is wrong.
midlifeflyer said:Are you saying "the maximum rate of climb would occur where there exists the greatest difference between power available and power required," is an incorrect premise?
or that
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The effect of altitude on climb performance is illustrated by the composite graphs of Figure 2.22. Generally, an increase in altitude will increase the power required and decrease the power available. Hence, the climb performance of an airplane is expected to be greatly affected by altitude. The composite chart of climb performance depicts the variation with altitude of the speeds for maximum rate of climb, maximum angle of climb, and maximum and minimum level flight airspeeds. As altitude is increased, these various speeds finally converge at the absolute ceiling of the airplane. At the absolute ceiling, there is no excess of power or thrust and only one speed will allow steady level flight. The variation of rate of climb and maximum level flight speed with altitude for the typical propeller powered airplane give evidence of the effect of supercharging. Distinct aberrations in these curves take place at the supercharger critical altitudes and blower shift points. The curve of time to climb is the result of summing up the increments of time spent climbing through increments of altitude. Note that approach to the absolute ceiling produces tremendous increase in the time curve.
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is incorrect?
I don't disagree at all. It's pretty obvious that with all the power in the world, if you point the nose down so that you have a negative AoA, you will descend, not climb. And that if you don't optimize the AoA, you won't have the best climb. But by the same token, give me optimum AoA with no power and you won't climb an inch.Lead Sled said:I don't care how much "surplus" power you have, you're not going to climb without some amount of positive AoA. And if you want to climb at the maximum possible rate or angle then you MUST optimize the AoA.