How to get from SE Johnson Creek & Wichita to Reed College by bus?

From SE Johnson Creek & Wichita to Reed College by bus

To get from SE Johnson Creek & Wichita to Reed College in Portland, take the 71 bus from SE Bell & Johnson Creek station to SE 52nd & Tolman station. Next, take the 19 bus from SE 52nd & Tolman station to SE Woodstock & 32nd station. The total trip duration for this route is approximately 33 min. The ride fare is $0.00. The bus schedule from SE Johnson Creek & Wichita may change. We recommend you check the updated bus schedule to Reed College on the Moovit app.

33min$0.00
Walk to bus station
Bus - 7171
Bus - 1919
Walk to Reed College
Leaves from SE Bell & Johnson Creek

Step by Step

  • 1
    Walk to bus station
    Walk to bus station
    SE Bell & Johnson Creek
    ID 395
    710 yd • 9 min
  • 2
    Bus - 7171
    Wait for bus
    71
    Parkrose/ Sumner Transit Center
  • 3
    Ride to bus station
    Ride to bus station
    SE 52nd & Tolman
    ID 7719
    13 min
  • 4
    Bus - 1919
    Wait for bus
    19
    Gateway TC (Drop Off Only Stop)
  • 5
    Ride to bus station
    Ride to bus station
    SE Woodstock & 32nd
    ID 6403
    6 min
  • 6
    Walk to Reed College
    Walk to
    Reed College
    Eliot Circle
    370 yd • 5 min
*Duration based on 8am traffic
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Public transit directions from SE Johnson Creek & Wichita to Reed College

The distance between SE Johnson Creek & Wichita, Portland and Reed College, Portland is approximately 4.45 mi, which can typically be travelled in 33 min. Moovit will show you the directions from SE Johnson Creek & Wichita to Reed College by bus, so no matter how you choose to travel in Portland – you will always have plenty of easy options.

Bus schedule from SE Johnson Creek & Wichita to Reed College

To check the bus schedule from SE Johnson Creek & Wichita to Reed College using the Moovit app, first download and open the app on your smartphone. Enter your starting point (SE Johnson Creek & Wichita) and destination (Reed College), then select the desired date and time of travel. Moovit will show all available bus routes, estimated travel times, and any required transfers. You can view detailed departure and arrival times for each bus, as well as real-time updates for delays or changes. Use this information to plan your trip and stay up to date with the latest bus schedules.

Related Routes

Questions & Answers

  • What is the fastest way to get from SE Johnson Creek & Wichita to Reed College?

    The fastest way takes 33 minutes, using Bus line 71, Bus line 19.

  • Is there a direct bus between SE Johnson Creek & Wichita and Reed College?

    No, you’ll have to take 2 bus lines in total. The total travelling time is 33 min.

  • Which bus line goes from SE Johnson Creek & Wichita to Reed College?

    The 71 bus line goes from SE Bell & Johnson Creek station near SE Johnson Creek & Wichita in Milwaukie to SE 52nd & Tolman station. From there you’ll have to take one bus line till SE 52nd & Tolman station near Reed College in Portland.

  • How long does it take to travel from SE Johnson Creek & Wichita to Reed College by bus?

    The total travel time between SE Johnson Creek & Wichita in Milwaukie and Reed College in Portland by bus is about 33 min.

  • Where do I get on the bus near SE Johnson Creek & Wichita to get to Reed College?

    Get on the 71 bus from the SE Bell & Johnson Creek stop near SE Johnson Creek & Wichita in Milwaukie.

  • Where do I get off the bus when travelling between SE Johnson Creek & Wichita and Reed College?

    Get off the bus at the SE 52nd & Tolman stop, which is closest to Reed College in Portland.

  • When is the last bus from SE Johnson Creek & Wichita to Reed College?

    The last bus from SE Johnson Creek & Wichita in Milwaukie to Reed College in Portland is the Cesar Chavez/Lombard line. It leaves the SE Johnson Creek & Springwater Corridor Trail stop at 4:23 PM.

  • How much is the bus fare from SE Johnson Creek & Wichita to Reed College?

    The ride from SE Johnson Creek & Wichita to Reed College costs $0.00.

Popular Routes