Free Converter

GPS Distance Calculator

Calculate the great-circle distance between two GPS coordinates using the Haversine formula. Free and instant.

Point 1 (Origin)

Point 2 (Destination)

Multi-stop distance

Calculate total distance across 3+ waypoints with Any-Tools Pro.

About GPS Distance Calculator

This tool computes the great-circle distance between two latitude/longitude points using the Haversine formula — the standard method for sphere-surface distance. It also calculates the initial bearing (direction you would head from point 1 to reach point 2). Output is shown in kilometers, miles, and nautical miles. Accuracy is typically within 0.5% of Vincenty (the more complex ellipsoidal method) for any pair of points on Earth.

How to Calculate Distance

  1. Enter the latitude and longitude of the origin point (Point 1).
  2. Enter the latitude and longitude of the destination (Point 2). Or click 'Use my location' to autofill either point.
  3. The distance and bearing update live as you type.
  4. Copy the result using the value shown — switch units (km / mi / nautical) with the toggle.

Frequently Asked Questions

What is great-circle distance?
The shortest distance between two points on the surface of a sphere — the path an airplane follows when flying long distances. It is shorter than the equivalent flat-map straight line because Earth is curved.
Why use the Haversine formula?
Haversine is numerically stable, simple, and accurate to within ~0.5% for any two points on Earth. Vincenty's formula is more accurate but more complex; the difference rarely matters outside surveying.
Where do I find lat/lng?
Right-click any location in Google Maps and the coordinates appear at the top of the menu. Or use our coordinates-to-address tool.
Does this include road distance?
No — this is the straight-line great-circle distance. For driving distance, use a routing service like Google Maps or OpenStreetMap.
What is bearing?
The initial compass direction (0–360°, with 0° = North) you would head from Point 1 to travel to Point 2 along the great-circle path.