Cities near Komusan Il-tong
Komusan Il-tong is a city of 12,242 inhabitants in North Korea. The most populous cities near Komusan Il-tong within 100 km are Chongjin, Yanji, Longjing. Distances are measured as the crow flies.
Use the map and table below to explore the cities near Komusan Il-tong.
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Nearby cities 25 cities found
Sorted by population, from largest to smallest. Distances are measured as the crow flies.
| City | Country | Distance | Population |
|---|---|---|---|
| Chongjin | North Korea | 35.6 km | 327,000 |
| Yanji | China | 88.0 km | 326,957 |
| Longjing | China | 76.9 km | 117,185 |
| Hwasŏng | North Korea | 96.6 km | 99,557 |
| Ŭndŏk | North Korea | 69.3 km | 89,244 |
| Ŏrang | North Korea | 73.7 km | 87,757 |
| Helong | China | 74.9 km | 85,756 |
| Tumen | China | 95.8 km | 78,719 |
| Hunchun | China | 100.0 km | 77,028 |
| Rajin | North Korea | 50.8 km | 66,224 |
| Namyang-nodongjagu | North Korea | 94.7 km | 65,956 |
| Puryŏng-ŭp | North Korea | 5.3 km | 48,958 |
| Hoeryŏng | North Korea | 37.0 km | 43,831 |
| Yŏnsa-ŭp | North Korea | 61.1 km | 37,876 |
| Kyŏngsŏng | North Korea | 58.6 km | 35,604 |
| Aoji-ri | North Korea | 73.3 km | 34,248 |
| Ranam | North Korea | 44.1 km | 34,055 |
| Sŏnbong | North Korea | 62.4 km | 27,331 |
| Unggi | North Korea | 64.0 km | 27,331 |
| Namyang | North Korea | 94.3 km | 22,218 |
| Musan-ŭp | North Korea | 42.5 km | 21,739 |
| Onsŏng | North Korea | 97.2 km | 19,806 |
| Sŏngnae-ri | North Korea | 86.5 km | 12,650 |
| Hoemul-li | North Korea | 75.2 km | 11,681 |
| Sŭngam-nodongjagu | North Korea | 49.0 km | 11,406 |
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The Cities Near tool lets you explore all populated places within a chosen radius of any city in the world. Enter a city, pick a radius (50, 100, 200, or 500 km), and get an instant interactive map and list — sorted from most to least populous.
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How far is Komusan Il-tong from other cities?
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How does the distance calculation work?
Distances are calculated using the Haversine formula, which gives the great-circle distance between two points on a sphere — the shortest path over the Earth's surface. The result is accurate to within a few kilometres for most city pairs. Note that the Haversine formula assumes a perfectly spherical Earth; the true Earth is slightly flattened, so very long distances may differ by up to 0.5% from the exact geodetic distance.
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