Cities near Toyokawa

Toyokawa is a city of 184,661 inhabitants in Japan. The most populous cities near Toyokawa within 100 km are Nagoya, Hamamatsu, Shizuoka. Distances are measured as the crow flies.

Use the map and table below to explore the cities near Toyokawa.

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Min. pop. :

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Latitude: 34.8167° Longitude: 137.4000° Population: 184,661 Timezone: Asia/Tokyo
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Nearby cities 123 cities found

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

City Country Distance Population
Nagoya Japan 60.6 km 2,332,176
Hamamatsu Japan 33.1 km 791,707
Shizuoka Japan 91.6 km 693,389
Toyota Japan 37.4 km 426,162
Gifu Japan 89.0 km 402,557
Okazaki Japan 25.9 km 384,654
Ichinomiya Japan 76.6 km 380,073
Toyohashi Japan 5.8 km 377,453
Kasugai Japan 61.7 km 308,681
Yokkaichi Japan 73.4 km 305,424
Tsu Japan 81.2 km 274,537
Suzuka Japan 74.9 km 195,670
Anjō Japan 33.1 km 188,693
Nishio Japan 32.4 km 169,984
Iwata Japan 43.1 km 166,672
Ōgaki Japan 92.7 km 161,539
Matsusaka Japan 83.2 km 159,145
Kariya Japan 42.3 km 153,834
Komaki Japan 68.0 km 148,872
Fujieda Japan 79.3 km 145,032
Kakamigahara Japan 82.5 km 144,521
Kuwana Japan 71.5 km 140,051
Yaizu Japan 84.1 km 139,578
Inazawa Japan 74.0 km 134,751
Seto Japan 53.8 km 127,792
Ise Japan 74.0 km 123,533
Kakegawa Japan 56.6 km 117,925
Handa Japan 43.2 km 117,884
Tōkai Japan 50.3 km 113,787
Tajimi Japan 60.7 km 107,818
Kani Japan 72.5 km 102,143
Iida Japan 87.0 km 101,536
Kōnan Japan 74.8 km 98,255
Shimada Japan 71.5 km 95,719
Ōbu Japan 46.8 km 93,123
Nisshin Japan 47.6 km 91,795
Fukuroi Japan 47.8 km 88,395
Hamakita Japan 35.0 km 86,502
Kitanagoya Japan 67.4 km 86,385
Ama Japan 68.2 km 86,126
Sekimachi Japan 86.2 km 85,283
Chita Japan 53.1 km 84,364
Owariasahi Japan 55.0 km 83,144
Gamagōri Japan 15.3 km 80,063
Nakatsugawa Japan 74.7 km 78,930
Inuyama Japan 75.2 km 73,995
Hekinan Japan 38.7 km 72,458
Chiryū Japan 39.2 km 72,193
Toyoake Japan 44.0 km 69,295
Hashima Japan 86.8 km 67,909
Tsushima Japan 73.4 km 67,658
Kiyosu Japan 68.1 km 67,352
Miyoshi Japan 41.5 km 61,952
Aisai Japan 72.0 km 60,829
Tahara Japan 20.5 km 60,206
Nagakute Japan 50.5 km 60,162
Kosai Japan 17.1 km 59,770
Tokoname Japan 50.7 km 58,710
Toki Japan 62.5 km 58,567
Minokamo Japan 81.6 km 56,972
Mizuho Japan 92.5 km 56,388
Kameyama Japan 86.8 km 49,835
Ogawa Japan 42.9 km 49,596
Ena Japan 70.1 km 48,777
Takahama Japan 39.6 km 48,736
Kikugawa Japan 67.0 km 48,484
Iwakura Japan 71.1 km 48,007
Shima Japan 74.7 km 47,774
Inabe Japan 82.3 km 44,973
Shinshiro Japan 13.0 km 44,355
Morowa Japan 43.8 km 43,903
Taketoyo Japan 44.3 km 43,535
Maruobara Japan 68.4 km 43,502
Yatomi Japan 68.7 km 43,025
Kōta Japan 21.9 km 42,449
Hisai-motomachi Japan 86.9 km 41,642
Komono Japan 83.1 km 41,542
Mizunami Japan 62.7 km 37,705
Kanie Japan 65.0 km 37,338
Kaizu Japan 81.8 km 34,960
Fusō Japan 74.9 km 34,133
Motosu Japan 99.3 km 32,928
Kuroda Japan 81.6 km 32,586
Haruta Japan 64.6 km 32,399
Ōharu Japan 66.1 km 32,399
Omaezaki Japan 78.7 km 31,103
Sumiyoshi Japan 78.0 km 28,919
Agui Japan 46.3 km 28,383
Tarui Japan 99.8 km 27,439
Yamagata Japan 92.9 km 27,356
Takada Japan 93.0 km 26,882
Sagara Japan 75.0 km 25,922
Ginan Japan 84.7 km 25,881
Tōin Japan 79.1 km 25,784
Ōguchi Japan 73.4 km 24,305
Ishiki Japan 35.0 km 23,966
Sobue Japan 78.7 km 23,372
Kaminoma Japan 48.9 km 22,496
Saikū Japan 76.9 km 22,445
Kasamatsuchō Japan 84.0 km 22,273
Kozakai-chō Japan 4.2 km 22,064
Toyohama Japan 44.2 km 21,917
Ōyama Japan 78.4 km 21,744
Mino Japan 91.0 km 20,749
Kanaya Japan 66.4 km 20,286
Gōdo Japan 98.7 km 19,361
Kitagata Japan 94.6 km 18,410
Mitake Japan 71.0 km 18,363
Mori Japan 48.7 km 18,306
Kawage Japan 77.9 km 17,948
Toba Japan 63.1 km 17,741
Arai Japan 21.3 km 16,975
Minamichita Japan 39.3 km 16,617
Toyoyama Japan 65.6 km 15,613
Toyoda Japan 70.5 km 15,123
Tamaru Japan 79.3 km 15,041
Anpachi Japan 88.3 km 14,355
Ōka Japan 85.3 km 14,021
Yamabuki Japan 95.9 km 12,811
Kamikatagiri Japan 99.9 km 12,530
Yaotsu Japan 75.8 km 11,036
Asahi Japan 71.3 km 11,021
Minamiise Japan 82.5 km 10,989

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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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