The average bus between Agoura Hills and Los Alamitos takes 3h 51m and the fastest bus takes 2h 57m. The bus service runs several times per day from Agoura Hills to Los Alamitos. The journey time may be longer on weekends and holidays; use the search form on this page to search for a specific travel date.
Buses run every 4 hours between Agoura Hills and Los Alamitos. The earliest departure is at 5:16 AM in the morning, and the last departure from Agoura Hills is at 6:36 PM which arrives into Los Alamitos at 10:53 PM. All services require a transfer at Figueroa St & Pico Blvd and take an average of 3h 51m. The schedules shown below are for the next available departures.



3h 48m • 3 changes



3h 58m • 3 changes



4h 17m • 3 changes



4h 11m • 3 changes



2h 57m • 3 changes



3h 23m • 3 changes



3h 30m • 3 changes



3h 49m • 3 changes



2h 57m • 3 changes



3h 23m • 3 changes



3h 30m • 3 changes



3h 49m • 3 changes



2h 57m • 3 changes



3h 23m • 3 changes



3h 30m • 3 changes



3h 49m • 3 changes



2h 57m • 3 changes



3h 23m • 3 changes



3h 30m • 3 changes



3h 49m • 3 changes
Want to know about travelling from Agoura Hills to Los Alamitos? We have put together a list of the most frequently asked questions from our users such as: What is the cheapest mode of transport? What is the quickest option? How much do tickets usually cost? and many more.
No, there is no direct bus from Agoura Hills to Los Alamitos. However, there are services departing from Agoura Hills station and arriving at Los Alamitos station via Figueroa St & Pico Blvd. The journey, including transfers, takes approximately 3h 51m.
Agoura Hills to Los Alamitos bus services, operated by LA DOT, depart from Kanan Rd & Canwood St station.
Agoura Hills to Los Alamitos bus services, operated by LA DOT, arrive at Figueroa St & Pico Blvd station.
The distance between Agoura Hills and Los Alamitos is 74.2 km. The road distance is 118 km.
LA DOT operates a bus from Kanan Rd & Canwood St to Figueroa St & Pico Blvd every 2 hours. Tickets cost $3–4 and the journey takes 1h 47m.