Among the sustainable travel choices, the train stands out as the good way to reach Lamar. The journey takes about 7 hours 7 minutes and with fares starting at just $43, it presents an excellent value for a comfortable ride.
Based on 5618 reviews, the company was rated 4.1 stars on Busbud. Travelers were especially satisfied with the seats and the ticket access but often complained with the wifi. Amtrak ticket prices on this trip start at $43
Frequently asked questions about traveling from Topeka to Lamar by train
How much does a train ticket from Topeka to Lamar cost?
The average train ticket price from Topeka to Lamar is $87. The best way to find train tickets from Topeka to Lamar is to book your tickets as early as possible. Prices tend to rise as your travel date approaches, so book in advance to secure the best prices!
How long is the train trip from Topeka to Lamar?
A train trip between Topeka and Lamar is around 7h 7m, although the fastest train will take about 7h 7m. This is the time it takes to travel the 381 miles that separates the two cities.
How many daily trains are there between Topeka and Lamar?
The number of trains from Topeka to Lamar can differ depending on the day of the week. On average, there is 1. Some trains are direct while others have layovers. Simplify your train trip from Topeka to Lamar by comparing and selecting the train that fits you travel style and budget on Busbud.
Which train companies travel from Topeka to Lamar?
When taking the train from Topeka to Lamar, you can travel comfortably and safely with Amtrak.
What's the cheapest way to go from Topeka to Lamar?
The train is the cheapest travel choice for this destination
The best way to travel between Topeka and Lamar is by train. By choosing the train, you'll get to save some money as you travel to your destination, as ticket prices cost $87 on average. If you're on a budget, you'll find cheap tickets from $43. If you're looking for the fastest way to get to Lamar, choose the train, as it will take you from Topeka to Lamar in about 7h 7m - that's the fastest way to get there!