Aurora, Ontario, Canada to Halton Hills: Road Trip Guide & Distance

34 miles 54.7 km · straight line
44.2 miles estimated 71.1 km · driving distance
53min estimated drive time
CAD 7 - CAD 9 estimated fuel cost
~34min flight time · usually no direct flights
223° SW bearing direction

How far is Aurora, Ontario, Canada from Halton Hills?

The distance from Aurora, Ontario, Canada to Halton Hills is 34 miles (54.7 km) as the crow flies. Halton Hills is located SW of Aurora, Ontario, Canada. By car, the driving distance is approximately 44.2 miles, taking about 53min. A direct flight would take roughly 34min. Both are located in Canada.

This is a very short trip, perfect for a quick morning drive or an easy commute. Since you'll be heading mostly West, pack a good pair of sunglasses if you plan to drive during the late afternoon to avoid the harsh sun glare. Given the short distance, driving or taking a train is often faster and more convenient than dealing with airport security and flight boarding times.

Coordinates come from public place data for Aurora, Ontario, Canada and Halton Hills. The driving distance is estimated from straight-line distance with a road-factor model, so confirm the route in your navigation app. Fuel, flight, bus, and train values are planning estimates and can change by date, provider, road closures, and border rules.

How to Get from Aurora, Ontario, Canada to Halton Hills

Method Time Est. Cost Best For
Drive 53min CAD 7 - CAD 9 Flexible stops

Suggested Stops Between Aurora, Ontario, Canada & Halton Hills

Quick Facts

Aurora, Ontario, Canada
44.00°N, 79.47°W
America/Toronto
266m elevation
Halton Hills
43.64°N, 79.93°W
America/Toronto
262m elevation
Explore more routes from Halton Hills

Did You Know?

  • At walking speed (3 mph), it would take about 11 hours of non-stop walking
  • By bicycle at 12 mph, the journey would take roughly 3 hours
  • You could travel this distance about 732.6 times to circle the Earth's equator
Data Sources & Estimate Notes GeoNames · OpenStreetMap · Driving distance estimated using road factor coefficients