Departure: | Springfield, IL |
Arrival: | Marshall, TX |
Fastest route: | 14h 26min |
Distance: | 1045km |
Cheapest route: | $76.5 |
Transfers: | Between 0 and 1 |
Train companies: | Amtrak |
One Passenger / One Trip
12:50pm
Springfield, IL
Springfield
7:40am
Marshall, TX
Marshall
18h 50min
+
$76.5
12:50pm
Springfield, IL
Springfield
1:55pm
Alton, IL
Alton
1h 5min
Amtrak
Lincoln Service
$8.5
4h 25min layover
6:20pm
Alton, IL
Alton
7:40am
Marshall, TX
Marshall
13h 20min
Amtrak
Texas Eagle
$68
5:14pm
Springfield, IL
Springfield
7:40am
Marshall, TX
Marshall
14h 26min
Amtrak
Texas Eagle
$77
5:14pm
Springfield, IL
Springfield
7:40am
Marshall, TX
Marshall
14h 26min
+
$76.5
5:14pm
Springfield, IL
Springfield
6:17pm
Alton, IL
Alton
1h 3min
Amtrak
Texas Eagle
$8.5
0h 3min layover
6:20pm
Alton, IL
Alton
7:40am
Marshall, TX
Marshall
13h 20min
Amtrak
Texas Eagle
$68
5:14pm
Springfield, IL
Springfield
7:40am
Marshall, TX
Marshall
14h 26min
+
$80
5:14pm
Springfield, IL
Springfield
6:17pm
Alton, IL
Alton
1h 3min
Amtrak
Texas Eagle
$12
0h 3min layover
6:20pm
Alton, IL
Alton
7:40am
Marshall, TX
Marshall
13h 20min
Amtrak
Texas Eagle
$68
The Springfield - Marshall route has approximately 4 frequencies and its minimum duration is around 14h 26min. It is important you book your ticket in advance to avoid running out, since $76.5 tickets tend to run out quickly.
The distance between Springfield and Marshall is around 1045 kilometers and bus companies that can help you in your journey are: Amtrak.
The train journey may vary depending on the stops. The minimum duration is usually around 14h 26min to cover 1045 kilometers.
According to our data, the cheapest ticket costs $76.5 and leaves Springfield. If you decide to make this journey you will have to do 1 stop before reaching Marshall.
The last train leaves at 5:14pm from Springfield and arrives at 7:40am at Marshall. It will take 14h 26min, its price is $80 and the number of changes will be 1.
Yes, there are direct train routes, their duration is usually around 14h 26min and the price is $77.