Cities near Narutochō-mitsuishi

Narutochō-mitsuishi is a city of 64,082 inhabitants in Japan. The most populous cities near Narutochō-mitsuishi within 100 km are Osaka, Kobe, Sakai. Distances are measured as the crow flies.

Use the map and table below to explore the cities near Narutochō-mitsuishi.

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Latitude: 34.1993° Longitude: 134.6093° Population: 64,082 Timezone: Asia/Tokyo
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Nearby cities 115 cities found

Sorted by population, from largest to smallest. Distances are measured as the crow flies.

City Country Distance Population
Osaka Japan 98.5 km 2,753,862
Kobe Japan 75.9 km 1,525,152
Sakai Japan 89.4 km 826,161
Okayama Japan 79.7 km 724,691
Himeji Japan 69.1 km 530,495
Nishinomiya Japan 87.7 km 485,587
Kurashiki Japan 88.3 km 483,576
Amagasaki Japan 93.7 km 459,593
Takamatsu Japan 53.5 km 418,994
Minato Japan 49.8 km 375,339
Wakayama Japan 51.4 km 356,729
Akashi Japan 62.4 km 303,601
Kakogawachō-honmachi Japan 66.5 km 271,634
Tokushima Japan 15.3 km 267,345
Takarazuka Japan 95.6 km 226,432
Kishiwada Japan 75.6 km 205,561
Itami Japan 97.5 km 198,138
Izumi Japan 82.0 km 184,615
Tondabayashichō Japan 97.1 km 132,873
Sandachō Japan 94.9 km 132,858
Matsubara Japan 95.5 km 130,855
Marugame Japan 76.5 km 109,513
Habikino Japan 98.3 km 109,479
Kawachi-Nagano Japan 93.4 km 101,692
Izumisano Japan 69.3 km 100,131
Ashiya Japan 86.6 km 93,922
Kaizuka Japan 73.5 km 92,632
Takasago Japan 64.9 km 87,722
Miki Japan 75.1 km 75,450
Izumiōtsu Japan 79.9 km 74,412
Tatsuno Japan 70.6 km 74,316
Tanabe Japan 87.0 km 70,972
Anan Japan 31.7 km 70,285
Sōja Japan 94.9 km 69,030
Tamano Japan 70.4 km 67,786
Mitoyo Japan 86.0 km 65,713
Fujiidera Japan 99.5 km 63,688
Hashimoto Japan 93.5 km 61,063
Kinokawa Japan 74.1 km 60,592
Takaishi Japan 83.5 km 60,511
Sennan Japan 62.8 km 60,102
Sayama Japan 94.4 km 58,435
Kan’onjichō Japan 89.0 km 57,438
Sakaidechō Japan 72.4 km 57,090
Iwade Japan 65.3 km 53,967
Hannan Japan 60.7 km 52,350
Kariya Japan 64.7 km 52,015
Kainan Japan 55.9 km 48,369
Ono Japan 78.2 km 47,609
Shido Japan 42.4 km 47,003
Minamiawaji Japan 17.4 km 45,489
Ōkubo-naka Japan 71.0 km 43,763
Akaiwa Japan 86.7 km 43,742
Kasai Japan 83.7 km 42,700
Awaji Japan 42.8 km 42,597
Sumoto Japan 30.3 km 42,094
Katō Japan 89.2 km 40,645
Tatsunochō-tominaga Japan 74.1 km 40,011
Bizen Japan 73.8 km 39,117
Yoshinogawa Japan 34.2 km 38,772
Nishiwaki Japan 93.4 km 38,673
Kawanoechō Japan 97.1 km 37,641
Komatsushimachō Japan 22.3 km 36,149
Setouchi Japan 66.7 km 36,048
Shisō Japan 87.0 km 35,639
Yakami Japan 12.0 km 35,246
Awa Japan 32.2 km 34,713
Higashinozoe Japan 62.8 km 33,604
Ikaruga Japan 70.7 km 33,477
Asakuchi Japan 99.6 km 32,772
Zentsujichó Japan 76.5 km 31,631
Inami Japan 67.1 km 30,268
Aioi Japan 68.4 km 28,355
Higashikagawa Japan 25.1 km 28,305
Mima Japan 46.1 km 28,055
Hiragi Japan 44.7 km 26,878
Arida Japan 48.7 km 26,755
Hayashino Japan 98.5 km 25,939
Itogawa Japan 62.3 km 25,258
Yamazakichō-nakabirose Japan 89.2 km 25,115
Ishii Japan 21.3 km 25,062
Kamojimachō-jōgejima Japan 28.0 km 24,374
Tadotsu Japan 79.4 km 23,618
Ikedachō Japan 76.3 km 23,605
Gobō Japan 62.6 km 23,481
Shirahama Japan 89.2 km 23,325
Shirahamachō-usazakiminami Japan 65.7 km 23,180
Takabō Japan 10.5 km 22,745
Takinomiya Japan 63.3 km 22,693
Yashiro Japan 86.2 km 21,554
Nishitawara Japan 85.3 km 19,377
Fukura Japan 11.7 km 18,721
Utazu Japan 73.7 km 18,699
Wakimachi Japan 44.8 km 17,659
Shioiri Japan 69.9 km 17,401
Tadaoka-higashi Japan 79.3 km 16,567
Nakaiburi Japan 85.7 km 15,967
Sayō Japan 92.2 km 15,863
Kanō Japan 100.0 km 15,697
Kamigōri Japan 78.5 km 15,448
Asso Japan 92.9 km 15,236
Fuke Japan 51.1 km 14,741
Matsushige Japan 7.8 km 14,583
Wake Japan 80.4 km 14,191
Horikoshi Japan 40.3 km 13,870
Hara Japan 65.2 km 13,622
Okuno Japan 13.7 km 13,042
Tonoshō Japan 51.0 km 12,915
Hayashima Japan 84.5 km 12,671
Minabe Japan 81.1 km 12,561
Yuasa Japan 55.6 km 11,960
Kamikawa Japan 98.2 km 11,735
Ebie Japan 96.5 km 11,675
Shichijō Japan 20.7 km 11,384
Amaji Japan 89.1 km 11,231

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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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