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<strong>Mig</strong>-<strong>21</strong>-FM-Identification-Rev. 14<br />
Maximum After-Burner Power, Altitude of 3,000m<br />
Vcas<br />
(Km/h)<br />
Vcas<br />
(Kts)<br />
Mach<br />
Sustained<br />
Ng<br />
(read)<br />
Sustained<br />
Ng<br />
(computed)<br />
Error<br />
500 270 0.489 2.33 2.64 13%<br />
550 297 0.538 2.70 2.95 9%<br />
600 324 0.587 2.97 3.25 9%<br />
650 351 0.634 3.23 3.53 9%<br />
700 378 0.682 3.50 3.78 8%<br />
750 405 0.730 3.80 4.11 8%<br />
800 432 0.778 4.12 4.52 10%<br />
850 459 0.826 4.41 4.74 7%<br />
900 486 0.874 4.61 4.74 3%<br />
The error relative values are greater for 3,000m/9,843ft than for other altitude, I have no idea why. For<br />
other altitudes (1,000m and 5,000m), thrust law deduced from level flight acceleration combined with<br />
a unique aerodynamic model (independent from altitude) give the same range of values for relative<br />
error.<br />
Please note also that, even in the worst case, sustained load factor error remain less than 0.31G<br />
Let’s try to analyze the solving of one of this configuration (Vcas=650Km/h)<br />
We start from thrust definition by level flight acceleration at 3,000m, assuming that a Vcas of<br />
650Km/h is equivalent to a mach number of 0.634 (ISA at 9,843ft), we will use section b) data (raw)<br />
and the values after curve smoothing (fig.15),:<br />
Mach number Raw Ps Raw Thrust Smoothed Ps Smoothed Thrust<br />
0.600 309 ft/s 11,113 lbs 306 ft/s 11,114 lbs<br />
0.634 317 ft/s 11,118 lbs<br />
0.700 337 ft/s 11,127 lbs 334 ft/s 11,124 lbs<br />
The smoothed thrust values are computed in solving equation (3.3) for Mach=0.634 and Ps=317 ft/s<br />
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