| Train Ticket Price: | $105 CAD |
|---|---|
| Avg. Train Duration: | 8h 35m |
| Train Companies: | Greyhound Canada |
| Daily Trains: | 2 |
| Trains depart from: | Elliot Lake |
| Trains arrive in: | Haileybury |
Information about train from Elliot Lake to Haileybury. The great state of railways and its reliability make the train one of the safest transportation systems to travel the distance that separates in train Elliot Lake and Haileybury.
During the travel by train from Elliot Lake to Haileybury passengers can relax. Other reason for choosing train to travel from Elliot Lake to Haileybury is the price, because the price of the train ticket is only $105 CAD. This price is approximated and the train company could change it. Ask to the train company in order to get the oficial information.
According to our database, the best route to go from Elliot Lake to Haileybury is through Sudbury. Take a look at the route we propose for this trip. We show you all available schedules for each train trip.
Sudbury Station
Haileybury Station
6h 20m
$62 CAD
Sudbury Station
Haileybury Station
4h 50m
$62 CAD
If you want to get cheap train tickets from Elliot Lake to Haileybury we recommend that you book in advance as the best Greyhound Canada tickets sell out fast.The price of the ticket is usually $105 CAD.
The first train leaves at 19:45 from Elliot Lake and costs $43 CAD while the last one arriving at Haileybury costs $62 CAD and it is at 06:05.
The companies that can help you are: Greyhound Canada.
Each company has its rules and depending on the ticket, price, and offer different refund policies apply. We recommend that you contact the company where you bought the ticket to get a solution.
In Goticket we try to give a solution for every trip the user asks. Sometimes is not possible but we do our best to group different train direct routes to in order to create a multi-step journey that satisfies the user. This is the route we recommend::
1.- Elliot Lake -> Sudbury
2.- Sudbury -> Haileybury
The approximate distance between the two places is 298 km. With the route we propose, it will take approximately 8h 35m.