Does wind power math show EF tornado wind speeds are overestimated?

Okay, so the real wind power formula is proportional to the Cube of Wind Speed, because Kinetic Energy is proportional to the square of the mass of a single object, but when a fluid or air is moving past you, another order of magnitude is represented by the horizontal row of consecutive masses moving past you.

d = Density of Air

V = Velocity of winds

A = Area facing the wind for the object being moved or destroyed

Power = (1/2)*d*(V^3)*A

95mph converted to metric in Meters per second is: 42.4m/s.

Density of Air is ~1.2kg/m^3.

Power = (1/2) * 1.2kg/m^3 * ((42.4m/s)^3) * A

= 45,843 Watts per Meter Squared.

Now this is winds speed at 10 meters above ground level or 10 meters above sea level when over water. The winds at ground level are never quite that strong. Your roof top is about 5 meters above ground level, so wind is also not quite that strong there either.

What I found after some other more complicated math is that a 95mph wind gust could lift and throw a heavyweight man at ~65mph within just one SECOND of acceleration.

This means 95mph probably is all that is needed to rip a roof off most people's houses, and the EF scale is actually OVER ESTIMATING wind speed... strangely.

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Correction. It would accelerate the man to 55mph in one second, not 65mph in one second.
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I also have come to think Hurricanes are being over-estimated by Dropsondes, because they measure 10-second gusts, while the actually Saffir-Simpson scale is supposed to be 1-minute sustained winds. This is probably why hurricanes almost always under-perform their over-water intensity during landfall.
Does wind power math show EF tornado wind speeds are overestimated?
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