Convert EAS to TAS: Equations and Solution for a Boeing 747 at 10,000m Altitude

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To convert Equivalent Airspeed (EAS) to True Airspeed (TAS) for a Boeing 747 at 10,000m altitude, the relevant equation is EAS = TAS * sqrt(actual air density / standard air density). The pilot's EAS reading is 450 knots, and the sea level pressure is 101530 Pa with a temperature of 20°C. A suggested formula for calculating TAS is TAS = 2 x EAS x (T + 460)/P, which incorporates temperature and pressure. Participants in the discussion are struggling to fit their values into the equations provided. Accurate conversion requires understanding the relationship between EAS, TAS, air density, and environmental conditions.
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Homework Statement



Hi, I am really stuck on this problem, I've been finding equations to convert the EAS to TAS but none of them have temperature involved.




2) A Boeing 747 is cruising at an altitude of 10,000m the pilot looks at the air speed indicator (calibrated for ISA) which shows an EAS of 450 knts. If the sea level pressure is 101530 Pa and the temperature is 20 oC, calculate the True Air Speed (TAS) of the aircraft.

Homework Equations




the equation I've found is

EAS = TAS * sqrt(actual air density / standard air density)


The Attempt at a Solution



the values I've got don't fit into the equation ?
 
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