Speedometer Principle: Measuring Air/Water Speed

  • Thread starter Thread starter pixel01
  • Start date Start date
AI Thread Summary
Ships determine their speed using turbine flow meters that measure the rotation of a paddle-wheel, converting this to speed in knots, while GPS is used for true speed relative to the Earth. Airplanes utilize Pitot-static tubes to measure airspeed by assessing velocity pressure, with corrections for wind necessary to calculate ground speed. The concept of absolute speed is dismissed, as all speeds are relative to the surrounding fluid. Air density affects indicated airspeed (IAS), which decreases with altitude, but the mass flow rate remains constant, ensuring consistent lift. Understanding these principles is crucial for accurate navigation in both maritime and aviation contexts.
pixel01
Messages
688
Reaction score
1
Hi there,

I ask about the speedometer of a ship or an airplane. The water (or air) flows so how do they know the absolute speed of the ship (plane)?
 
Physics news on Phys.org
There is no such thing as absolute speed.

Ships use turbine flow meters. They are basically a paddle-wheel sticking through the hull. A sensor measures the rate of rotation and converts that to speed in knots. If the navigator wants "true" speed (referenced to the Earth instead of the water), s/he uses GPS or adds a correction based on known currents.

[subsonic] Airplanes use pito-static tubes that measure the velocity pressure of the air and convert to speed via Bernoulli's equation. That gives airspeed. If they want ground speed, they can use GPS or make corrections to airspeed based on altitude and wind (airspeed drops with altitude, according to Bernoulli's equation).
 
russ_watters said:
There is no such thing as absolute speed.
that is to say; all speeds must be measured relative to something else. Ships and aircraft measure their speed relative to the fluid through which they travel.

(airspeed drops with altitude, according to Bernoulli's equation).
Please doublecheck my reasoning on this, but Pitot tubes measure both ambient air pressure and velocity air pressure, displaying the difference between the two. I believe this means that no "correction for altitude" is required for giving ground speed; only a correction for wind.
 
LURCH said:
Please doublecheck my reasoning on this, but Pitot tubes measure both ambient air pressure and velocity air pressure, displaying the difference between the two. I believe this means that no "correction for altitude" is required for giving ground speed; only a correction for wind.
Jeff said:
Indicated air speed. Affected by density; essentially reports based on mass flow, at any given IAS (Indicated Air Speed), the relative mass flow is the same regardless of altitude (density or temperature).
Sorry Jeff, I guess I got my aviation terms wrong (or just not specific enough). Affected by altitude is what I meant, so IAS, it is.

Bernoulli's equation has only three terms here: velocity, pressure, and density. Density drops with altitude, so IAS drops with altitude. What it means for a pilot is that for, say, 100 kts ias at 5,000 ft, the actual speed of the air over the wings is higher than for 100 kts ias at 1,000 ft. But the lift of the wing is the same because, as Jeff said, the mass flow rate of air over the wing is the same.
 
I have recently been really interested in the derivation of Hamiltons Principle. On my research I found that with the term ##m \cdot \frac{d}{dt} (\frac{dr}{dt} \cdot \delta r) = 0## (1) one may derivate ##\delta \int (T - V) dt = 0## (2). The derivation itself I understood quiet good, but what I don't understand is where the equation (1) came from, because in my research it was just given and not derived from anywhere. Does anybody know where (1) comes from or why from it the...
Back
Top