Tasmania (Australia) is 18.4× the size of Tottori
Tasmania (Australia) (state of Australia) covers about 68,100 km² (26,300 mi²) and Tottori (prefecture of Japan) about 3,700 km² (1,430 mi²). Below, both outlines are drawn at one scale and centred on each other.
- 68,100km²Tasmania (Australia)
- 3,700km²Tottori
100 km
- Tasmania (Australia)
- Tottori
What fits
- Tottori fits inside Tasmania (Australia) about 18.4 times by area.
- Tasmania (Australia) is larger by 64,400 km² (24,900 mi²), which is 1,739% of the area of Tottori.
- Measured in Belgiums: Tasmania (Australia) is about 2.22, Tottori about 0.12.
How they differ
- Tasmania (Australia) is larger, but Tottori has the larger population: 550,000 against 540,000, 1.02× as many people.
- Per square kilometre that is 148 in Tottori against 7.9 in Tasmania (Australia): Tottori is 18.7× as densely populated.
- Their centres are about 8,690 km apart.
- A standard web map misstates the comparison: Tasmania (Australia) at 42°S is drawn about 1.8× too large and Tottori at 35°N about 1.5×, so the map shows Tasmania (Australia) as 22.1× the size of Tottori instead of 18.4×.
- Together Tasmania (Australia) and Tottori cover 71,800 km², close to the size of Sierra Leone (71,600 km², 0.3% smaller).
- The gap between them, 64,400 km², is about the size of Latvia (64,600 km²).
- At Tottori's density, Tasmania (Australia) would have 10.1 million people (it has 540,000). At Tasmania (Australia)'s density, Tottori would have 29,000 (it has 550,000).
- Tottori's centre is 77.3° of latitude, about 8,590 km, farther north than Tasmania (Australia)'s.
- Tasmania (Australia) is the 7th largest of the 8 states and territories of Australia and covers 0.9% of its area; it is the 4th most densely populated of them.
- Tottori is the 41st largest of the 47 prefectures of Japan and covers 1.0% of its area; it is the 37th most densely populated of them.
- Tottori lies about 77° of latitude (roughly 8,590 km) north of Tasmania (Australia), on the other side of the equator.
- Shared out evenly, each person in Tasmania (Australia) would have about 126,230 m² and each person in Tottori about 6,740 m².
- Laid side by side, Tasmania (Australia) and Tottori would cover 71,800 km², about the same size as Sierra Leone.
- Together they have 1.1 million people, 94% as many people as Djibouti.
Side by side
| Tasmania (Australia) | Tottori | |
|---|---|---|
| Is a | StateAustralia | PrefectureJapan |
| Area, measured | 68,100 km²26,300 mi² | 3,700 km²1,430 mi² |
| Official area | 68,400 km²Wikidata | 3,510 km²Wikidata |
| Rank by area | 7th of 8in Australia | 41st of 47in Japan |
| Population | 540,000Wikidata, 2020 | 550,000Wikidata, 2021 |
| Rank by population | 6th of 8in Australia | 47th of 47in Japan |
| Density | 7.9 per km² | 148 per km² |
| Capital | Hobart | Tottori |
| Latitude range | 44°S to 40°S | 35°N to 36°N |
Population: Wikidata 2020 and Wikidata 2021. Official figures: Wikidata (CC0).
- Wikidata's official figure of 68,400 km² agrees with our measured area of 68,100 km², to within 2%.
- Our measured 3,700 km² is 5.6% above Wikidata's official figure of 3,510 km². Official figures can include inland water or count land that an outline draws differently. This difference is flagged for review.
Similar in size to Tasmania (Australia)
Similar in size to Tottori
More from the same country
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- Mississippi vs Tasmania (Australia)
- Durango vs Tasmania (Australia)
- Fujian vs Tasmania (Australia)
- Louisiana vs Tasmania (Australia)
- Pennsylvania vs Tasmania (Australia)
- Ohio vs Tasmania (Australia)
- Telangana vs Tasmania (Australia)
- Tennessee vs Tasmania (Australia)
- Prachuap Khiri Khan vs Tottori
- Cape Verde vs Tottori
- Tottori vs Samoa
- Tottori vs Luxembourg
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
