Originally posted by Crump:
Why? Explain the science behind that statement.
The high mucketymuck number figurin' is past me. I'm just doing simple logic deductions here.
If the Spitfire obtains it's best climb rate by using a high angle of climb and it's peak climb rate of 4,700fpm is obtained at 170mph then in order for it to be unable to match the Fw190's climb angle only at only 12mph faster when the Fw190's climb angle is significantly shallower the Spitfire would have to have lost more than 700fpm.
If the Spitfire is losing 750fpm of climb rate for every 12mph it gains in speed it will be down to a 0fpm climb rate at about the time it hits 250mph. Since climb and acceleration are functionally the same the Spitfire will also have reached a state of null acceleration.
These are only crude guestimates as I don't have the knowledge to calculate the drag effects, but it gets the idea across.
EDIT:
Why are the power curves the same? They are different aircraft with different engines, wings and drag profiles. Wouldn't the power curves also be different?
EDIT2:
Why does the flat part of the power curve not represent a ability to significantly increase flight speed while only slightly reducing the rate of climb rather than the reverse?
You seem to be saying that by lowering the climb angle the speed and climb rate don't change much until you get out of the flat portion of the power curve. It seems that:
A) The Spitfire is climbing faster at the flat part of the power curve
B) With only 12mph separating the flat part of thew power curve the Fw190 and Spitfire are going to mostly overlap at their respective flat points
C) The Spitfire climbs faster at the flat points
D) Because they mostly overlap the Spitfire will climb faster than the Fw190 at 182mph.