Air
- Companies: Delta Air Lines, American Airlines, Southwest Airlines
- Duration: Approximately 4 hours 30 minutes (non-stop)
- Distance: 2,000 miles (3,219 kilometers)
- Costs: Approximately €250 - €450 (depending on booking time and class)
- Roads/Routes: Not applicable
Pro Tip: Book your flights at least 3 weeks in advance for the best deals and consider flying mid-week to avoid peak fares.
For a swift journey from Beaverton to Chicago, taking a direct flight is the most efficient way. Both Delta Air Lines and American Airlines provide regular non-stop flights that cover the significant distance rapidly. Remember to check in early and consider transportation options at Chicago O'Hare International Airport for seamless transitions to your accommodation.
Train
- Companies: Amtrak
- Duration: Approximately 35 hours
- Distance: 2,200 miles (3,540 kilometers)
- Costs: Approximately €150 - €300 (depending on travel class)
- Roads/Routes: Amtrak's Pacific Surfliner Route followed by the Cardinal or Lake Shore Limited routes
Pro Tip: Opt for a sleeper compartment for added comfort during the long journey, especially if traveling overnight.
If you prefer to enjoy the scenic views and travel at a leisurely pace, traveling by train with Amtrak is an excellent alternative. This option offers stunning landscapes along the way, but it does take considerably longer than flying. Be sure to bring your favorite books or entertainment to make the journey more enjoyable.
Bus
- Companies: Greyhound, FlixBus
- Duration: Approximately 30 hours
- Distance: 2,200 miles (3,540 kilometers)
- Costs: Approximately €120 - €200
- Roads/Routes: I-90 East for significant portions of the trip
Pro Tip: Bring snacks and a portable charger, as buses may not always stop frequently.
For budget travelers, taking the bus is a viable option, with Greyhound and FlixBus providing the service. Although the journey can be lengthy, it's cost-effective and offers the chance to meet fellow travelers. Be sure to check schedules in advance and be aware of potential delays.