Australian Capital Territory is 1.71× the size of Mexico City
Australian Capital Territory (territory of Australia) covers about 2,350 km² (907 mi²) and Mexico City (federal entity of Mexico) about 1,380 km² (531 mi²). Below, both outlines are drawn at one scale and centred on each other.
- 2,350km²Australian Capital Territory
- 1,380km²Mexico City
10 km
- Australian Capital Territory
- Mexico City
What fits
- Mexico City is 59% of the size of Australian Capital Territory.
- Australian Capital Territory is larger by 974 km² (376 mi²), which is 71% of the area of Mexico City.
- Measured in Belgiums: Australian Capital Territory is about 0.08, Mexico City about 0.04.
How they differ
- Australian Capital Territory is larger, but Mexico City has the larger population: 8.9 million against 482,000, 18.5× as many people.
- Per square kilometre that is 6,486 in Mexico City against 205 in Australian Capital Territory: Mexico City is 31.6× as densely populated.
- Their centres are about 13,200 km apart.
- A standard web map misstates the comparison: Australian Capital Territory at 35°S is drawn about 1.5× too large and Mexico City at 19°N about 1.1×, so the map shows Australian Capital Territory as 2.30× the size of Mexico City instead of 1.71×.
- Together Australian Capital Territory and Mexico City cover 3,720 km², close to the size of Cape Verde (3,930 km², 5.4% bigger).
- The gap between them, 974 km², is about the size of Åland (942 km²).
- At Mexico City's density, Australian Capital Territory would have 15.2 million people (it has 482,000). At Australian Capital Territory's density, Mexico City would have 282,000 (it has 8.9 million).
- Mexico City's centre is 54.8° of latitude, about 6,090 km, farther north than Australian Capital Territory's.
- Australian Capital Territory is the 8th largest of the 8 states and territories of Australia and covers less than 0.1% of its area; it is the most densely populated of them.
- Mexico City is the 32nd largest of the 32 states of Mexico and covers less than 0.1% of its area; it is the most densely populated of them.
- Mexico City lies about 55° of latitude (roughly 6,090 km) north of Australian Capital Territory, on the other side of the equator.
- Shared out evenly, each person in Australian Capital Territory would have about 4,880 m² and each person in Mexico City about 150 m².
- Laid side by side, Australian Capital Territory and Mexico City would cover 3,720 km², 95% of the size of Cape Verde.
- Together they have 9.4 million people, about as many people as Tajikistan.
- Australian Capital Territory is drawn from 52 points and Mexico City is drawn from 42 points: at sizes under 2,500 km² the outlines are a sketch, so the overlap shows the proportions rather than the exact shape.
Side by side
| Australian Capital Territory | Mexico City | |
|---|---|---|
| Is a | TerritoryAustralia | Federal entityMexico |
| Area, measured | 2,350 km²907 mi² | 1,380 km²531 mi² |
| Official area | 2,360 km²Wikidata | 1,490 km²Wikidata |
| Rank by area | 8th of 8in Australia | 32nd of 32in Mexico |
| Population | 482,000Wikidata, 2024 | 8.9 millionWikidata, 2015 |
| Rank by population | 7th of 8in Australia | 2nd of 32in Mexico |
| Density | 205 per km² | 6,486 per km² |
| Capital | Canberra | – |
| Latitude range | 36°S to 35°S | 19°N to 20°N |
Population: Wikidata 2024 and Wikidata 2015. Official figures: Wikidata (CC0).
- Wikidata's official figure of 2,360 km² agrees with our measured area of 2,350 km², to within 2%.
- Our measured 1,380 km² is 7.4% below Wikidata's official figure of 1,490 km². Official figures can include inland water or count land that an outline draws differently. This difference is flagged for review.
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Similar in size to Mexico City
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Sources and method
- Outlines
- Natural Earth, 1:10m Admin 1 - States, Provinces, public domain
- Boundary
- De facto, as drawn by Natural Earth. A region is drawn whole, every island included; a country is its main territory.
- Area
- Measured on the WGS84 ellipsoid from the full-detail outlines, shown rounded.
- Drawing
- Each outline is projected with an equal-area projection centred on its own centroid, so areas stay true and the two can be laid over each other.
- Data built
- 2026-11-12
