Wind Correction Angle Calculator

Calculate wind correction angle (WCA), ground speed, crosswind, headwind/tailwind components for aviation navigation. Includes wind direction comparison table.

knots
° true (e.g., 270 = from west)
° true
knots
Wind Correction Angle
7.2°
Crab RIGHT
Ground Speed
119.1 kts
TAS: 120 kts (headwind penalty)
Crosswind
15.0 kts
From LEFT
Head/Tailwind
0.0 kts
Neither
Track (Course)
Ground track
Wind Components
Crosswind (15 kts)
Headwind (0 kts)
WCA & Ground Speed by Wind Direction
Wind FROMCrosswind (kts)Head/Tail (kts)WCA (°)GS (kts)
0°0.015.00.0105
30°7.513.03.6107
60°13.07.56.2112
90°15.0-0.07.2119
120°13.0-7.56.2127
150°7.5-13.03.6133
180°-0.0-15.0-0.0135
210°-7.5-13.0-3.6133
240°-13.0-7.5-6.2127
270°-15.00.0-7.2119
300°-13.07.5-6.2112
330°-7.513.0-3.6107
Planning notes, formulas, and examples

About the Wind Correction Angle Calculator

Wind correction angle (WCA) is the angle a pilot must crab into the wind to maintain a desired ground track. Without correction, crosswinds push the aircraft off its intended course. The WCA is calculated from the wind speed, wind direction, airspeed, and heading using the wind triangle — the same calculation pilots have done with E6B flight computers since the 1930s.

The crosswind component determines the WCA: WCA = arcsin(crosswind/TAS). The headwind/tailwind component determines ground speed: faster with a tailwind, slower with a headwind. Both components are derived from the angle between the wind direction and the aircraft heading.

This calculator solves two problems: given a heading, find the resulting ground track and WCA; or given a desired course, find the heading to fly. The wind direction table shows how WCA and ground speed change as wind shifts through 360°, useful for understanding how wind patterns affect flight planning across different legs of a route.

When This Page Helps

It is useful when you want a fast wind-triangle answer without working through an E6B or drawing vectors by hand. Seeing crosswind, headwind, and ground speed together also makes route planning easier to explain. That is especially useful when comparing several legs or changing winds in preflight planning, where a small wind shift can change the heading you need to fly.

How to Use the Inputs

  1. Select solve mode: WCA from heading, or heading needed for desired course.
  2. Enter wind speed and direction (FROM, in degrees true).
  3. Enter your heading (or desired course) and true airspeed.
  4. Review WCA, ground speed, crosswind, and headwind/tailwind components.
  5. Use the wind direction table to plan for wind shifts.
Formula used
WCA = arcsin(Vw×sin(wind_angle)/TAS). Crosswind = Vw×sin(wind_angle). Headwind = Vw×cos(wind_angle). Ground speed = TAS×cos(WCA) − headwind.

Example Calculation

Result: WCA = 7.2° left, GS = 119 kts, Crosswind = 15 kts from right

A 15-knot west wind hitting a northbound heading: full crosswind from the right. WCA = arcsin(15/120) = 7.2°. Crab 7° to the left. Ground speed barely affected since the wind is pure crosswind.

Tips & Best Practices

  • Wind "FROM 270" means the wind blows from the west. This is standard aviation convention.
  • If crosswind exceeds TAS, the aircraft cannot maintain the desired track — increase speed or change heading.
  • Always use true airspeed (TAS), not indicated airspeed (IAS), for wind triangle calculations.
  • Ground speed = TAS + tailwind component (approximate for small WCA).
  • A direct headwind creates zero crosswind but maximum groundspeed penalty.

Reading the Wind Triangle

Wind correction angle comes from vector addition: the airplane moves through the air at true airspeed, while the air mass itself is moving over the ground. If the wind has a sideways component, the nose has to point into that drift so the resulting ground track stays on course.

Crosswind and Headwind Components

Breaking the wind into crosswind and headwind or tailwind pieces makes the result easier to interpret. Crosswind determines how much crab angle is needed, and the along-track component determines whether the ground speed goes up or down. A pure crosswind changes heading but barely changes ground speed, while a direct headwind does the opposite.

Planning Use

Pilots usually run this calculation during preflight planning and again in flight when actual winds differ from the forecast. It is also helpful for comparing multiple route legs, because a wind that helps one leg can penalize the next. Keeping directions in true degrees and remembering that aviation winds are reported as the direction the wind is from will prevent the most common setup errors.

Sources & Methodology

Last updated:

Frequently Asked Questions

  • The angle between your heading and your ground track (course). You deliberately point the nose into the wind (crab) by this angle to maintain a straight ground track, so the aircraft does not drift off course.