<font color="yellow">"...the SR-71 has at least theoretical chances of flying..."</font><br /><br />You're just determined to force me to work out the math. OK -- let's calculate the relative lifts involved here.<br /><br />Googling up an equation for aerodynamic lift, I find:<br /><br />L = Cl * p * V^2/2 * A<br /><br />L = Lift<br />Cl = Coefficient of lift<br />p = Air density<br />V = freestream velocity (i.e. airspeed at the lifting surface)<br />A is the surface area of the lifting surface<br /><br />Cl and A will both be constant -- since we're not changing the plane. The change in Lift then between Mars and Earth can be calculated using the following:<br /><br />L = p * V^2/2<br /><br />Since the SR-71 will only weigh 38% of what it does on Earth -- so long as lift is 38% of what it is on Earth, the SR-71 should be able to fly. The SR-71 has a max airspeed 'above 2000 mph', so we'll use 2,000 as the airspeed for maximum altitude on Earth. Using the above equation, and using dimensionless numbers for lift at max altitude on Earth:<br /><br />L = p * V^2/2<br />L = .034 * 2000^2/2<br />L = .034 * 2000000<br />L = 68000<br /><br />So on Mars -- to be able to fly, we must be able to produce 38% of 68,000 or 25,840. Since that and density are known, we'll solve for the minimum airspeed:<br /><br />L = p * V^2/2<br />25,480 = .020 * S^2/2<br />1,292,000 = S^2/2<br />2,584,000 = S^2<br />1607 = S<br /><br />So -- The SR-71 can get off the ground on Mars once it hits a speed of 1607 mph. Note this is using the 0.020kg/m3 figure that you found, rather than the 0.015kg/m3 figure that I get from the NASA calculator. If we were to assume that the NASA figure is correct, then the calculation would be:<br /><br />L = p * V^2/2<br />25,480 = .015 * S^2/2<br />1,698,666 = S^2/2<br />3,397,332 = S^2<br />1,843 = S<br /><br />So the SR-71 would need to hit 1,843 mph to make it off the ground. That better be one frigging long theoretical runway. <img src="/images/icons/smile.gif" />