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Grades 9–12 · Machines

How does a wing create lift?

An airliner can weigh many tonnes, yet the air around its wings supports it. Air is easy to overlook because it is invisible, but it has mass and exerts pressure. A moving wing changes the motion of that air. The resulting forces can hold an aircraft up even though no solid surface supports it from below.

As air passes a lifting wing, the surrounding flow is redirected so that the downstream air has a net downward change in momentum. The wing exerts a force on the air, and the air exerts an opposite force on the wing. Lift is the part of the aerodynamic force perpendicular to the incoming airflow. In level flight through still air, that direction is approximately upward; lift need not always point vertically.

The contact between wing and air works mainly through pressure. Pressure pushes perpendicular to each small patch of surface. Around a lifting wing, these pushes vary in strength from place to place. Adding them over the surface gives a net aerodynamic force. Pressure differences in the surrounding air also accelerate the air, changing its speed and direction. The pressure account and the momentum account describe the same interaction at different scales.

A wing's shape and its angle to the incoming flow help establish this pattern. Both upper and lower surfaces matter. In common attached lifting flow, air moves faster over much of the upper surface and the pressure there is lower than below. Bernoulli's relationship connects speed and pressure under suitable flow conditions, but it does not require two air parcels that separate near the leading edge to reunite at the trailing edge. That equal-travel-time story is not a law of flight.

Engineers summarize lift with L = ½ρV²ACL. Here ρ is air density, V is speed relative to the air, A is wing area and CL is the lift coefficient. The coefficient packages the effects of shape, angle and flow conditions. For density 1.2 kilograms per cubic meter, speed 20 meters per second, area 10 square meters and CL = 0.5, lift is 1,200 newtons. If the other quantities truly stay fixed, doubling speed multiplies lift by four.

Increasing the wing's angle can increase lift over part of its operating range. Beyond a critical angle, however, the flow can separate extensively from the surface and the wing stalls. The lift coefficient then drops; it cannot be treated as a constant while the flow pattern changes. A stall is therefore a change in airflow, not simply an engine stopping.

Compare the incoming horizontal flow with the downward-turning outgoing flow. In the pressure detail, shorter downward pushes above and longer upward pushes below combine into a net upward force.

Lift connects pressure with redirected airflowThe upper view shows horizontal incoming air being turned downward as it passes a wing. A net lift arrow points upward, perpendicular to incoming flow. A lower surface-pressure view shows smaller downward pressure pushes above and larger upward pushes below. A fixed-coefficient numerical example gives twelve hundred newtons.Air turns; the wing feels a forceIncoming flow →LiftDownstream air has gaineddownward momentum.Pressure pushes on both sidesUnequal pushes combineinto a net upward force.L = ½ρV²ACL½ × 1.2 × 20² × 10 × 0.5= 1,200 NStated conditions; fixed coefficient.
The wing redirects airflow downward and experiences lift in the opposite sense. Unequal pressure pushes on its surfaces are the local connection. The separate example with ρ = 1.2 kg/m³, V = 20 m/s, A = 10 m² and CL = 0.5 gives 1,200 N.

A wing is a device for organizing a large flow of air. Its support depends on relative motion, pressure and the momentum carried away downstream. This is why aircraft designers care about wing shape, speed and angle together, and why understanding lift requires looking at the air around the wing as well as the wing itself.

About this explanation

The pressure arrows are illustrative, not measured values. Lift is perpendicular to the incoming airflow; real wings have three-dimensional flow and coefficients that change with conditions.

Starting knowledge: Use algebra and distinguish a model coefficient from a universal constant.

Sources

  • NASA Glenn Research Center — What is Lift?
  • NASA Glenn Research Center — Lift Equation
  • NASA Glenn Research Center — Bernoulli and Newton
  • NASA Glenn Research Center — Aerodynamic Forces
  • NASA Glenn Research Center — Inclination Effects on Lift
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