- Distance: 13 km
- Duration: 29 min
The average bus between Dundas St. @ Hwy. 407 Park & Ride and Waterfront Hotel Downtown Burlington takes 29 min and the fastest bus takes 23 min. The bus runs at least 5 times per hour from Dundas St. @ Hwy. 407 Park & Ride to Waterfront Hotel Downtown Burlington. The journey time may be longer on weekends and holidays; use the search form on this page to search for a specific travel date.
Buses run every 15 minutes between Dundas St. @ Hwy. 407 Park & Ride and Waterfront Hotel Downtown Burlington. The earliest departure is at 11:03 AM in the morning, and the last departure from Dundas St. @ Hwy. 407 Park & Ride is at 5:18 PM which arrives into Waterfront Hotel Downtown Burlington at 5:51 PM. All services run direct with no transfers required, and take on average 29 min. The schedules shown below are for the next available departures.
Want to know about travelling from Dundas St. @ Hwy. 407 Park & Ride to Waterfront Hotel Downtown Burlington? We have put together a list of the most frequently asked questions from our users such as: What is the cheapest mode of transport? What is the quickest option? How much do tickets usually cost? and many more.
Yes, there is a direct bus departing from Dundas St. @ Hwy. 407 Park & Ride station and arriving at Waterfront Hotel Downtown Burlington station. Services depart every 15 minutes, and operate Once daily. The journey takes approximately 29 min.
Dundas St. @ Hwy. 407 Park & Ride to Waterfront Hotel Downtown Burlington bus services, operated by Burlington Transit, depart from Dundas/Highway 407 Park & Ride station.
Dundas St. @ Hwy. 407 Park & Ride to Waterfront Hotel Downtown Burlington bus services, operated by Burlington Transit, arrive at Downtown Burlington, John St station.
The distance between Dundas St. @ Hwy. 407 Park & Ride and Waterfront Hotel Downtown Burlington is 7.6 km. The road distance is 13 km.
Burlington Transit operates a bus from Dundas/Highway 407 Park & Ride to Downtown Burlington, John St every 15 minutes. Tickets cost $4 and the journey takes 27 min.
