Cities near Kumakura
Kumakura is a city of 20,808 inhabitants in Japan. The most populous cities near Kumakura within 100 km are Utsunomiya, Iwaki, Kōriyama. Distances are measured as the crow flies.
Use the map and table below to explore the cities near Kumakura.
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The dashed circle shows the selected radius. Click a marker for details.
Nearby cities 80 cities found
Sorted by population, from largest to smallest. Distances are measured as the crow flies.
| City | Country | Distance | Population |
|---|---|---|---|
| Utsunomiya | Japan | 69.9 km | 518,757 |
| Iwaki | Japan | 64.4 km | 357,309 |
| Kōriyama | Japan | 33.4 km | 327,692 |
| Fukushima | Japan | 71.5 km | 294,237 |
| Mito | Japan | 92.7 km | 270,685 |
| Hitachi | Japan | 74.9 km | 174,508 |
| Tochigi | Japan | 93.9 km | 159,056 |
| Hitachi-Naka | Japan | 90.2 km | 156,581 |
| Katsuta | Japan | 91.5 km | 155,968 |
| Aizu-Wakamatsu | Japan | 42.5 km | 118,159 |
| Nasushiobara | Japan | 21.5 km | 115,794 |
| Chikusei | Japan | 94.5 km | 100,753 |
| Kanuma | Japan | 77.4 km | 94,903 |
| Yonezawa | Japan | 84.4 km | 94,486 |
| Mooka | Japan | 81.1 km | 78,720 |
| Nikkō | Japan | 66.4 km | 77,661 |
| Sukagawa | Japan | 24.0 km | 74,992 |
| Kasama | Japan | 86.0 km | 73,664 |
| Ōtawara | Japan | 34.0 km | 72,087 |
| Imaichi | Japan | 64.9 km | 64,323 |
| Shimodate | Japan | 96.2 km | 63,666 |
| Kuroiso | Japan | 23.2 km | 61,230 |
| Shimotsuke | Japan | 86.5 km | 60,274 |
| Date | Japan | 79.4 km | 59,625 |
| Shirakawa | Japan | 9.1 km | 59,491 |
| Minami-Sōma | Japan | 89.1 km | 59,005 |
| Nihommatsu | Japan | 53.3 km | 53,557 |
| Inada | Japan | 85.8 km | 53,502 |
| Yūki | Japan | 98.1 km | 50,645 |
| Hitachi-ota | Japan | 74.1 km | 48,602 |
| Kitakata | Japan | 61.4 km | 46,269 |
| Sakura | Japan | 50.6 km | 44,712 |
| Kitaibaraki | Japan | 65.7 km | 41,801 |
| Mibu | Japan | 88.2 km | 39,474 |
| Hitachiomiya | Japan | 68.6 km | 39,267 |
| Iwase | Japan | 89.4 km | 39,122 |
| Tokai | Japan | 83.2 km | 37,891 |
| Tomobe | Japan | 90.0 km | 37,146 |
| Yaita | Japan | 44.4 km | 36,275 |
| Funaishikawa | Japan | 84.1 km | 35,318 |
| Tamura | Japan | 49.4 km | 35,169 |
| Sōma | Japan | 97.9 km | 34,865 |
| Okunoya | Japan | 99.1 km | 34,627 |
| Kaminokawa | Japan | 83.1 km | 31,243 |
| Nanyō | Japan | 99.2 km | 30,420 |
| Ujiie | Japan | 55.2 km | 30,366 |
| Motomiya | Japan | 45.1 km | 30,236 |
| Hōshakuji | Japan | 60.0 km | 29,229 |
| Takahagi | Japan | 68.7 km | 27,699 |
| Ōmiya | Japan | 70.5 km | 27,588 |
| Mashiko | Japan | 76.5 km | 26,045 |
| Nasukarasuyama | Japan | 55.6 km | 24,875 |
| Hobaramachi | Japan | 81.2 km | 24,515 |
| Nasu | Japan | 14.0 km | 23,956 |
| Funehikimachi-funehiki | Japan | 48.8 km | 23,524 |
| Takahata | Japan | 94.5 km | 23,367 |
| Namie | Japan | 82.2 km | 21,866 |
| Yanagawamachi-saiwaichō | Japan | 86.4 km | 20,807 |
| Makabe | Japan | 98.7 km | 19,293 |
| Aizu-misato Machi | Japan | 42.4 km | 19,014 |
| Ishikawa | Japan | 25.0 km | 18,817 |
| Karasuyama | Japan | 55.9 km | 18,488 |
| Ishitsuka | Japan | 76.8 km | 18,097 |
| Miharu | Japan | 41.8 km | 17,471 |
| Yabuki | Japan | 14.2 km | 17,287 |
| Daigo | Japan | 45.8 km | 15,736 |
| Ogawa | Japan | 44.9 km | 15,215 |
| Bange | Japan | 55.1 km | 15,068 |
| Ubagai | Japan | 67.6 km | 14,961 |
| Komatsu | Japan | 95.2 km | 14,558 |
| Mizunashi | Japan | 32.8 km | 14,451 |
| Tanagura | Japan | 23.4 km | 13,827 |
| Inawashiro | Japan | 46.3 km | 13,810 |
| Marumori | Japan | 100.0 km | 13,092 |
| Kasaishi | Japan | 17.9 km | 12,318 |
| Yamakiya | Japan | 66.5 km | 12,170 |
| Motegi | Japan | 70.7 km | 11,891 |
| Koori | Japan | 81.7 km | 11,679 |
| Ichikai | Japan | 68.0 km | 11,262 |
| Ōmiya | Japan | 53.8 km | 10,354 |
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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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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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