Why Are Longitudes Great Circles

Have you ever looked at a globe and wondered about the lines running from the North Pole to the South Pole? These lines are called lines of longitude, or meridians. Understanding why they are shaped the way they are is key to grasping global geography. So, Why Are Longitudes Great Circles? Because of the way that great circles are defined, and the shape of the earth, lines of longitude are *always* great circles, making them the shortest distance between two points along that meridian.

The Great Circle Route Unveiled

To truly understand why longitudes are great circles, we first need to understand what a great circle *is*. A great circle is simply the largest possible circle that can be drawn on a sphere. Imagine slicing an orange perfectly in half, right through the center. The cut edge of the orange would form a great circle. More formally, it’s a circle on a sphere whose center coincides with the center of the sphere. Any other circle you might draw on the sphere would be smaller, and therefore not a great circle. Importantly, the arc of a great circle between two points on the sphere represents the shortest distance between those points along the surface.

Now, consider the Earth. Because the Earth is very nearly a sphere (it’s slightly flattened at the poles, but close enough for this explanation), we can apply the great circle concept. A longitude, or meridian, is defined as a line running from the North Pole to the South Pole, passing through a specific point on the equator. When these lines are extended around the other side of the globe, they form a complete circle. This circle encompasses the entirety of the sphere and, by definition, passes through its center. This leads to the following conclusions:

  • Longitudes are lines connecting the North and South Poles.
  • These lines, when extended, form a complete circle around the Earth.
  • The center of this circle is also the center of the Earth.

Let’s consider what this means in practical terms. When you are traveling from one location to another on Earth, it’s important to consider the shortest route. If you’re flying, for instance, the shortest path isn’t always a straight line on a flat map. Instead, it is often an arc of a great circle. Because longitudes are great circles, they represent the shortest distance between two points with the same longitude value but different latitudes. It makes sense that if you move from point A to point B along the same longitude, you are following a section of the Great Circle. Think of cities lying on a line like this:

  1. Alert, Nunavut, Canada (Near the North Pole)
  2. London, United Kingdom
  3. Accra, Ghana (Near the Equator)

All these places lie on or very close to the Prime Meridian (0 degrees longitude).

The table to show a conceptual difference:

Circle Type Center Relationship to Earth’s Center
Great Circle (Longitude) Center of the Earth Coincides with Earth’s Center
Small Circle (e.g., Latitude not at Equator) Not the Center of the Earth Does not Coincide

Want to delve deeper into understanding great circles and their role in geography? Take a look at the source material. It provides a comprehensive overview of spherical geometry and its application to our planet.