Distance between Glasgow and Liverpool (straight line)

The straight-line distance between Glasgow and Liverpool, both in the United Kingdom, is 177 miles (285 km), as the crow flies, measured from one city centre to the other. It is the shortest path over the Earth's surface; any road between them is longer.

Straight-line distance

177 miles

285 km · straight line

Heading from Glasgow

163° (south-southeast)

initial compass bearing to Liverpool

Midpoint

54.6395° N, 3.5985° W

halfway along the straight line

Straight-line (great-circle) distance, as the crow flies. The road distance is longer.

GlasgowLiverpoolThe line is the great circle: straight over the globe, curved on a flat map.

Measure your own two places

Pick any two cities, addresses or coordinates in the calculator, or start from where you are standing. It gives the same straight-line distance, in miles and kilometres.

Glasgow to Liverpool at a glance

Straight-line distance
177 miles (285 km), as the crow flies
Heading from Glasgow
163° (south-southeast) to Liverpool
Heading from Liverpool
344° (north-northwest) to Glasgow
Midpoint
54.6395° N, 3.5985° W, halfway along the straight line
Glasgow, United Kingdom
55.8651° N, 4.2576° W (city centre)
Liverpool, United Kingdom
53.4106° N, 2.9779° W (city centre)

Nearby city pairs

Other distances from Glasgow

Other distances from Liverpool

Questions

Is 177 miles (285 km) the driving distance from Glasgow to Liverpool?

No. 177 miles (285 km) is the straight-line distance between the two city centres, as the crow flies. A road route is always longer, because roads bend around terrain and water, and MapGO does not measure driving distance or travel time.

How is the distance between Glasgow and Liverpool measured?

Along a great circle: the shortest line over the Earth's surface, from Glasgow's centre (55.8651° N, 4.2576° W) to Liverpool's (53.4106° N, 2.9779° W). This is what "straight-line distance" and "as the crow flies" mean on a globe. On a flat map the line can look curved.

How accurate is this distance?

Within about 0.5% for the two centre points. The figure treats the Earth as a sphere (the haversine formula), while the real Earth is slightly flattened, which shifts a long straight-line distance by up to about 0.5%. Measuring from another part of either city changes it more, since a large city can be tens of kilometres across.

Computed by MapGO from each city's centre point (GeoNames) with the haversine formula. All distances on this page are straight lines over the Earth's surface, not road distances.