The halfway point between Toronto, Ontario and Kent, Ohio is:

Jamestown, New York

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Halfway between Toronto, Canada and Kent, OH

The best city between Toronto, Canada and Kent, OH to meet is Jamestown, New York which is about 24 miles from the exact midpoint.

The town that marks the exact halfway point is actually Fredonia, New York.

The closest zip code to the midpoint is 14769.

The exact latitude and longitude coordinates are 42° 23' 0" N and 79° 29' 18" W.

The closest major city that is roughly halfway is Buffalo, NY.

The total driving distance from Toronto, Canada to Kent, OH is 311 miles or 501 kilometers.

Each person would then have to drive about 156 miles to meet in the middle.

It will take about 2 hours and 28 minutes for each driver to arrive at the meeting point.


For a flight, the straight line geographic midpoint coordinates are 42° 24' 27" N and 80° 23' 24" W.

The city at the geographic halfway point from Toronto, Canada to Kent, OH is Erie, Pennsylvania.

Jamestown, New York

City: Jamestown
State: New York
Country: United States
Category: cities

Toronto, Ontario

City: Toronto
Province: Ontario
Country: Canada
Category: cities

Kent, Ohio

City: Kent
State: Ohio
Country: United States
Category: cities

Halfway point calculator

Travelmath helps you figure out the midpoint between two locations based on the driving directions from each starting point. You can find the closest town that is an equal distance from two cities. Use this tool to determine the best city to meet, or to look for interesting stops along the way if you're planning a long road trip and you need to take a break or stay overnight. Search for hotels at the midpoint city to split up your drive, or explore other nearby cities and discover local towns on your trip. If you're meeting a friend halfway in-between, you can figure out how far each person has to drive and how long it will take to arrive at the center. Even if you're separated by water, you can still calculate the straight line geographic midpoint to determine the closest flight distance.


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