How to get from Hollywood / Highland Station to Santa Monica by bus and subway?
From Hollywood / Highland Station to Santa Monica by bus and subway
To get from Hollywood / Highland Station to Santa Monica in Los Angeles, take the 217 bus from Hollywood / Highland station to Jefferson / LA Cienega station. Next, take the E LINE subway from La Cienega / Jefferson station to 17th St / SMC station. The total trip duration for this route is approximately 1 hr 10 min. The ride fare is $1.75.
Step by Step
- 1Walk to bus stationHollywood / HighlandID 10471810 yd • 1 min
- 2Wait for bus217LA Cienega / Jefferson Station
- 3Ride to bus stationJefferson / LA CienegaID 522245 min
- 4Walk to subway stationLa Cienega / JeffersonID 80131S50 yd • 1 min
- 5Wait for subwayE LINEDowntown Santa Monica Station
- 6Ride to subway station17th St / SMC15 min
- 7Walk toSanta Monica490 yd • 6 min
From Hollywood / Highland Station to Santa Monica by bus
To get from Hollywood / Highland Station to Santa Monica in Los Angeles, take the 2 bus from Sunset / Highland station to Hilgard SB & Westholme FS station. Next, take the 1 bus from Hilgard Ave & Westholme Ave station to Santa Monica WB & 17th FS station. The total trip duration for this route is approximately 1 hr 13 min. The ride fare is $2.85.
Step by Step
- 1Walk to bus stationSunset / HighlandID 16332440 yd • 6 min
- 2Wait for bus2Westwood / UCLA
- 3Ride to bus stationHilgard SB & Westholme FS37 min
- 4Walk to bus stationHilgard Ave & Westholme AveID 210110 yd • 1 min
- 5Wait for bus1Venice
- 6Ride to bus stationSanta Monica WB & 17th FS28 min
- 7Walk toSanta Monica10 yd • 1 min
Public transit directions from Hollywood / Highland Station to Santa Monica
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From Hollywood / Highland Station to Santa Monica by bus
To get from Hollywood / Highland Station to Santa Monica in Los Angeles, take the 2 bus from Sunset / Highland station to Hilgard SB & Westholme FS station. Next, take the 1 bus from Hilgard Ave & Westholme Ave station to Santa Monica WB & 17th FS station. The total trip duration for this route is approximately 1 hr 13 min. The ride fare is $2.85.
Step by Step
- 1Walk to bus stationSunset / HighlandID 16332440 yd • 6 min
- 2Wait for bus2Westwood / UCLA
- 3Ride to bus stationHilgard SB & Westholme FS37 min
- 4Walk to bus stationHilgard Ave & Westholme AveID 210110 yd • 1 min
- 5Wait for bus1Venice
- 6Ride to bus stationSanta Monica WB & 17th FS28 min
- 7Walk toSanta Monica10 yd • 1 min
Questions & Answers
What is the fastest way to get from Hollywood / Highland Station to Santa Monica?
The fastest way takes 70 minutes, using Bus line 217, Subway line E LINE.
What is the alternative route to get from Hollywood / Highland Station to Santa Monica?
The alternative route takes 73 minutes, using Bus line 2, Bus line 1.
Is there a direct bus between Hollywood / Highland Station and Santa Monica?
No, you’ll have to take one bus line and one subway line in total. The total travelling time is 1 hr 10 min.
Which bus line goes from Hollywood / Highland Station to Santa Monica?
The 217 bus line goes from Hollywood / Highland station near Hollywood / Highland Station in Hollywood to LA Cienega / Jefferson Station station. From there you’ll have to take one subway line till LA Cienega / Jefferson Station station near Santa Monica in Los Angeles.
How long does it take to travel from Hollywood / Highland Station to Santa Monica by bus and subway?
The total travel time between Hollywood / Highland Station in Hollywood and Santa Monica in Los Angeles by bus and subway is about 1 hr 10 min.
Where do I get on the bus near Hollywood / Highland Station to get to Santa Monica?
Get on the 217 bus from the Hollywood / Highland stop near Hollywood / Highland Station in Hollywood.
Where do I get off the bus when travelling between Hollywood / Highland Station and Santa Monica?
Get off the bus at the LA Cienega / Jefferson Station station, which is closest to Santa Monica in Los Angeles.
How much is the bus fare from Hollywood / Highland Station to Santa Monica?
The ride from Hollywood / Highland Station to Santa Monica costs $1.75.
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