Lift, drag & the wing
A bag of nylon becomes a wing the moment air fills it.
A paraglider wing is two skins of ripstop fabric joined by ribs into dozens of cells. Openings at the leading edge let air in, and that ram-air pressure inflates the cells into an aerofoil: a curved shape, thicker at the front, that turns the oncoming air slightly downward. By Newton's third law, pushing air down pushes the wing up. The same effect also shows up as lower pressure over the top surface than under the bottom (Bernoulli's principle). They are two descriptions of one flow.
The lift equation
Every wing, from a paraglider to a jet, obeys L = ½ × ρ × v² × S × CL: air density ρ, airspeed v, wing area S, and a lift coefficient CL set mostly by the angle of attack (the angle between the wing and the oncoming air). The pilot changes CL with the brakes and the speed bar.
Pilot + gear + wing ≈ 100 kg, so weight ≈ 100 × 9.81 = 981 N. At trim, 37 km/h = 10.3 m/s at sea level (ρ = 1.225 kg/m³):
| Step | Calculation | Result |
|---|---|---|
| Dynamic pressure q | ½ × 1.225 × 10.3² | ≈ 65 Pa |
| Lift needed | ≈ weight (lines are close to vertical) | 981 N |
| Lift coefficient needed | 981 ÷ (65 × 21 m²) | CL ≈ 0.72 |
A CL around 0.7 is an ordinary, comfortable value for a wing at a moderate angle of attack. Pull brake and CL rises while speed falls; push the speed bar and the reverse happens. Lift stays roughly equal to weight either way.
Speed squared: small changes, big effects
Because v is squared, 20% more airspeed means 1.2² = 1.44× the lift at the same angle of attack, and 20% less means only 0.64×. Drag follows the same law. This is why gusts feel so strong, and why a wing that loses airspeed close to the ground loses its lift quickly.
Drag: the cost of making lift
Drag is the force pulling backwards along the flight path. Part is parasitic (lines, pilot, harness, fabric), part is induced (the unavoidable cost of making lift with a finite wing, including the swirling wingtip vortices). In steady glide the pilot's weight is balanced by lift (up) and drag (back), and the glider descends at exactly the angle where they balance. For the reference wing, drag = weight ÷ glide ratio = 981 ÷ 8.5 ≈ 115 N.
A pilot flies at 30 km/h instead of 37 km/h at the same weight. Roughly what lift coefficient is needed now?
Lift must still equal weight, so CL scales with 1/v²: 0.72 × (37/30)² ≈ 1.1. That's a much higher angle of attack, closer to the stall (Chapter 5). Slow flight is not "safer" by default.