How to get from N Lombard & Denver to Oregon City by bus?
From N Lombard & Denver to Oregon City by bus
To get from N Lombard & Denver to Oregon City in Oregon City, take the 75 bus from N Lombard & Denver station to 2700 Block SE Harrison station. Next, take the 33 bus from 2700 Block SE Harrison station to Main & 8th St station. The total trip duration for this route is approximately 1 hr 46 min. The ride fare is $0.00.
Step by Step
- 1Start from bus stationN Lombard & Denver
- 2Wait for bus75SE 21st & Jackson
- 3Ride to bus station2700 Block SE HarrisonID 257170 min
- 4Wait for bus33Clackamas Community College
- 5Ride to bus stationMain & 8th StID 372727 min
- 6Walk toOregon City7th Street410 yd • 5 min
Alternative route from N Lombard & Denver to Oregon City by bus via 35
Take one direct bus from N Lombard & Denver to Oregon City in Oregon City: take the 35 bus from N Lombard & Greeley station to Main & 12th (Oregon City TC) station. The total trip duration for this route is approximately 1 hr 24 min. The ride fare is $0.00.
Step by Step
- 1Walk to bus stationN Lombard & GreeleyID 14212700 yd • 9 min
- 2Wait for bus35Main & 12th (Oregon City TC)
- 3Ride to bus stationMain & 12th (Oregon City TC)ID 1463768 min
- 4Walk toOregon City7th Street590 yd • 7 min
Public transit directions from N Lombard & Denver to Oregon City
Related Routes
- Kingston & Tichner to Oregon City
- SE Tacoma & 13th to Oregon City
- SE Tacoma & 17th to Oregon City
- SE 21st & Adams to Oregon City
- SE Bybee & Bybee Blvd Max Station to Oregon City
- SE Johnson Creek & 58th Dr to Oregon City
- SE Johnson Creek & Wichita to Oregon City
- SE Powell & 12th to Oregon City
- Portland Curbside Bus Stop to Oregon City
- Corvallis (Oregon State University - 14th St/Jefferson Way) to Oregon City
- Dundee - EB 99w & 5th to Oregon City
- 800 Block SW Stephenson to Oregon City
- 500 Block N Schmeer to Oregon City
- 1700 Block N Schmeer to Oregon City
- NE Walker & Stucki to Oregon City
- Carlton - NB Pine St & Grant to Oregon City
- 4700 Block SE 136th to Oregon City
- 148th & Sandy to Oregon City
- SW Western Blvd & SW 16th St to Oregon City
- SW Western Blvd & SW 26th St to Oregon City
Alternative route from N Lombard & Denver to Oregon City by bus via 35
Take one direct bus from N Lombard & Denver to Oregon City in Oregon City: take the 35 bus from N Lombard & Greeley station to Main & 12th (Oregon City TC) station. The total trip duration for this route is approximately 1 hr 24 min. The ride fare is $0.00.
Step by Step
- 1Walk to bus stationN Lombard & GreeleyID 14212700 yd • 9 min
- 2Wait for bus35Main & 12th (Oregon City TC)
- 3Ride to bus stationMain & 12th (Oregon City TC)ID 1463768 min
- 4Walk toOregon City7th Street590 yd • 7 min
Questions & Answers
What is the fastest way to get from N Lombard & Denver to Oregon City?
The fastest way takes 106 minutes, using Bus line 75, Bus line 33.
What is the alternative route to get from N Lombard & Denver to Oregon City?
The alternative route takes 84 minutes, using Bus line 35.
Is there a direct bus between N Lombard & Denver and Oregon City?
No, you’ll have to take 2 bus lines in total. The total travelling time is 1 hr 46 min.
Which bus line goes from N Lombard & Denver to Oregon City?
The 75 bus line goes from SE 21st & Jackson station near N Lombard & Denver in Portland to 2700 Block SE Harrison station. From there you’ll have to take one bus line till 2700 Block SE Harrison station near Oregon City.
How long does it take to travel from N Lombard & Denver to Oregon City by bus?
The total travel time between N Lombard & Denver and Oregon City by bus is about 1 hr 46 min.
Where do I get on the bus near N Lombard & Denver to get to Oregon City?
Get on the 75 bus from the SE 21st & Jackson stop near N Lombard & Denver in Portland.
Where do I get off the bus when travelling between N Lombard & Denver and Oregon City?
Get off the bus at the 2700 Block SE Harrison stop, which is closest to Oregon City.
How much is the bus fare from N Lombard & Denver to Oregon City?
The ride from N Lombard & Denver to Oregon City costs $0.00.
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