QSL Card Distance Calculator
Calculate great circle distance and bearing between two Maidenhead grid squares for QSL cards and contest logging.
Inputs
Results
Distance (Short Path)
10,777.9 km
≈ 255 marathons
Bearing (Short Path)
86.2°
How to Use This Calculator
- Enter your grid square using the field number, square digit, sub-square letter, and sub-digit.
- Enter the DX station's grid square in the same format.
- Review short-path distance (km and miles) and bearing toward the DX station.
- Use long-path distance and bearing to point your beam in the opposite direction if propagation favors it.
How the result changes with DX Grid: Field (1-18)
| DX Grid: Field (1-18) | Distance (Short Path) | Bearing (Short Path) |
|---|---|---|
| 2.7 | 3,876.4 km | 216° |
| 6.95 | 3,768.6 km | 58.8° |
| 12 | 15,386.4 km | 98.6° |
| 16 | 16,934.5 km | 334.1° |
What each input means
- Your Grid: Field (1-18 = A-R)
- First character of your grid (A=1, B=2...R=18). E.g., EN34 → E=5
- Your Grid: Square (0-9)
- Second character of your grid (digit 0-9)
- Your Grid: Subsquare (1-24 = a-x)
- Third character of your grid (a=1, b=2...x=24)
- Your Grid: Sub-digit (0-9)
- Fourth character of your grid (digit 0-9)
- DX Grid: Field (1-18)
- First character of remote station grid
- DX Grid: Square (0-9)
- Second character of remote station grid
- DX Grid: Subsquare (1-24)
- Third character of remote station grid
- DX Grid: Sub-digit (0-9)
- Fourth character of remote station grid
How this is calculated
Formula
Haversine: d = R × arccos(sin φ₁·sin φ₂ + cos φ₁·cos φ₂·cos Δλ)Worked example, using the default values
- Identify Input Parameters4 parametersYour Grid: Field (1-18 = A-R) = 5, Your Grid: Square (0-9) = 9, Your Grid: Subsquare (1-24 = a-x) = 13, Your Grid: Sub-digit (0-9) = 4 = 8 input(s) provided
- Calculate DistanceDistance10777.9 = 10777.9
- Calculate BearingBearing86.2 = 86.2
- Calculate DistanceDistance6697.1 = 6697.1
- Calculate Long Path DistanceLong Path Distance29252.3 = 29252.3
Engine last updated . Checked against 1 independently-derived test — how we verify calculators.
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