Train Osceola IA - Edwardsville IL

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Travel information

Train Ticket Price: $66
Avg. Train Duration: 10h 9m
Train Companies: Amtrak
Daily Trains: 3
Trains depart from: Osceola
Trains arrive in: Edwardsville

Information about the train from Osceola to Edwardsville. The train is one of the safest modes of transportation in existence, and offers a comfortable atmosphere for you to relax on your journey from Osceola to Edwardsville. Best of all, getting from Osceola to Edwardsville is budget-friendly, with train tickets starting at just $66. This is an estimate, so please contact the train ticket seller directly for precise information.

Route

According to our database there is a direct train route between Osceola and Edwardsville. Book now to not miss out! Take a look at the available schedules and use the calendar to choose your preferred travel date(s).

Osceola
Edwardsville
Map

Tickets and schedules

Osceola Station

Edwardsville Station

10h 9m

$66

Amtrak

Osceola Station

Edwardsville Station

15h 24m

$120

Amtrak

Osceola Station

Edwardsville Station

10h 9m

$72

Amtrak

Frequently asked questions

How can I get cheap train tickets to go from Osceola to Edwardsville?

If you want to get cheap train tickets from Osceola to Edwardsville we recommend that you book in advance as the best Amtrak tickets sell out fast.The cheapest ticket is usually $66 and the most expensive one to go to Edwardsville is approximately $120. .

What time is the first train from Osceola?

The first train leaves at 07:40 from Osceola and costs $66 while the last one arriving at Edwardsville costs $72 and it is at 17:49.

What companies can help me on my trip?

The companies that can help you are: Amtrak.

How can I get ticket refund on Amtrak?

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.

How far is Osceola from Edwardsville?

The approximate distance between the two places is 473 km. With the route we propose, it will take approximately 10h 9m.

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