How to get from SE Division & 168th Ave to Reed College by bus?
From SE Division & 168th Ave to Reed College by bus
To get from SE Division & 168th Ave to Reed College in Portland, take the FX2 bus from SE Division & 168th Ave station to SE Division & 20th Ave station. Next, take the 10 bus from SE Division & 20th Ave station to SE Steele & 33rd station. The total trip duration for this route is approximately 54 min. The ride fare is $0.00.
Step by Step
- 1Walk to bus stationSE Division & 168th AveID 14236260 yd • 4 min
- 2Wait for busFX2NW 5th & Hoyt
- 3Ride to bus stationSE Division & 20th AveID 1424332 min
- 4Walk to bus stationSE Division & 20th AveID 143510 yd • 1 min
- 5Wait for bus10SE Foster & 94th (I-205 Overpass)
- 6Ride to bus stationSE Steele & 33rdID 55199 min
- 7Walk toReed CollegeEliot Circle400 yd • 5 min
Alternative route from SE Division & 168th Ave to Reed College by bus via FX2 and 75
To get from SE Division & 168th Ave to Reed College in Portland, take the FX2 bus from SE Division & 168th Ave station to SE Division & Cesar Chavez Blvd station. Next, take the 75 bus from SE Cesar Chavez Blvd & Division station to SE Cesar Chavez Blvd & Harold station. The total trip duration for this route is approximately 53 min. The ride fare is $0.00.
Step by Step
- 1Walk to bus stationSE Division & 168th AveID 14236260 yd • 4 min
- 2Wait for busFX2NW 5th & Hoyt
- 3Ride to bus stationSE Division & Cesar Chavez BlvdID 145928 min
- 4Walk to bus stationSE Cesar Chavez Blvd & DivisionID 744670 yd • 1 min
- 5Wait for bus75SE 21st & Jackson
- 6Ride to bus stationSE Cesar Chavez Blvd & HaroldID 74577 min
- 7Walk toReed CollegeEliot Circle0.53 mi • 11 min
Public transit directions from SE Division & 168th Ave to Reed College
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Alternative route from SE Division & 168th Ave to Reed College by bus via FX2 and 75
To get from SE Division & 168th Ave to Reed College in Portland, take the FX2 bus from SE Division & 168th Ave station to SE Division & Cesar Chavez Blvd station. Next, take the 75 bus from SE Cesar Chavez Blvd & Division station to SE Cesar Chavez Blvd & Harold station. The total trip duration for this route is approximately 53 min. The ride fare is $0.00.
Step by Step
- 1Walk to bus stationSE Division & 168th AveID 14236260 yd • 4 min
- 2Wait for busFX2NW 5th & Hoyt
- 3Ride to bus stationSE Division & Cesar Chavez BlvdID 145928 min
- 4Walk to bus stationSE Cesar Chavez Blvd & DivisionID 744670 yd • 1 min
- 5Wait for bus75SE 21st & Jackson
- 6Ride to bus stationSE Cesar Chavez Blvd & HaroldID 74577 min
- 7Walk toReed CollegeEliot Circle0.53 mi • 11 min
Questions & Answers
What is the fastest way to get from SE Division & 168th Ave to Reed College?
The fastest way takes 54 minutes, using Bus line FX2, Bus line 10.
What is the alternative route to get from SE Division & 168th Ave to Reed College?
The alternative route takes 53 minutes, using Bus line FX2, Bus line 75.
Is there a direct bus between SE Division & 168th Ave and Reed College in Portland?
No, you’ll have to take 2 bus lines in total. The total travelling time is 54 min.
Which bus line goes from SE Division & 168th Ave to Reed College in Portland?
The FX2 bus line goes from SE Division & 168th Ave station near SE Division & 168th Ave to NW 5th & Hoyt station. From there you’ll have to take one bus line till NW 5th & Hoyt station near Reed College in Portland.
How long does it take to travel from SE Division & 168th Ave to Reed College in Portland by bus?
The total travel time between SE Division & 168th Ave and Reed College in Portland by bus is about 54 min.
Where do I get on the bus near SE Division & 168th Ave to get to Reed College in Portland?
Get on the FX2 bus from the SE Division & 168th Ave stop near SE Division & 168th Ave in Portland.
Where do I get off the bus when travelling between SE Division & 168th Ave and Reed College in Portland?
Get off the bus at the NW 5th & Hoyt stop, which is closest to Reed College in Portland.
How much is the bus fare from SE Division & 168th Ave to Reed College?
The ride from SE Division & 168th Ave to Reed College costs $0.00.
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