How to get from Lake Underhill Rd & Mercado Ave to Sanford, FL by bus and train?
From Lake Underhill Rd & Mercado Ave to Sanford, FL by bus and train
To get from Lake Underhill Rd & Mercado Ave to Sanford, FL in Sanford, take the 436S bus from S Semoran Blvd & Lake Underhill Rd station to Altamonte Sunrail station. Next, take the SUNRAIL train from Altamonte Springs station to Sanford station. The total trip duration for this route is approximately 1 hr 55 min. The ride fare is $4.00.
Step by Step
- 1Walk to bus stationS Semoran Blvd & Lake Underhill Rd480 yd • 6 min
- 2Wait for bus436SAltamonte Sunrail
- 3Ride to bus stationAltamonte Sunrail39 min
- 4Walk to train stationAltamonte Springs40 yd • 1 min
- 5Wait for trainSUNRAILNorthbound
- 6Ride to train stationSanford17 min
- 7Walk toSanford, FL1.88 mi • 39 min
Alternative route from Lake Underhill Rd & Mercado Ave to Sanford, FL by bus and train via 28 and SUNRAIL
To get from Lake Underhill Rd & Mercado Ave to Sanford, FL in Sanford, take the 28 bus from S Semoran Blvd & Lake Underhill Rd station to N Garland Ave & W Amelia St station. Next, take the SUNRAIL train from Lynx Central station to Sanford station. The total trip duration for this route is approximately 2 hr 10 min. The ride fare is $5.00.
Step by Step
- 1Walk to bus stationS Semoran Blvd & Lake Underhill Rd480 yd • 6 min
- 2Wait for bus28N Garland Ave & W Amelia St
- 3Ride to bus stationN Garland Ave & W Amelia St32 min
- 4Walk to train stationLynx Central90 yd • 2 min
- 5Wait for trainSUNRAILNorthbound
- 6Ride to train stationSanford44 min
- 7Walk toSanford, FL1.88 mi • 39 min
Public transit directions from Lake Underhill Rd & Mercado Ave to Sanford, FL
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Alternative route from Lake Underhill Rd & Mercado Ave to Sanford, FL by bus and train via 28 and SUNRAIL
To get from Lake Underhill Rd & Mercado Ave to Sanford, FL in Sanford, take the 28 bus from S Semoran Blvd & Lake Underhill Rd station to N Garland Ave & W Amelia St station. Next, take the SUNRAIL train from Lynx Central station to Sanford station. The total trip duration for this route is approximately 2 hr 10 min. The ride fare is $5.00.
Step by Step
- 1Walk to bus stationS Semoran Blvd & Lake Underhill Rd480 yd • 6 min
- 2Wait for bus28N Garland Ave & W Amelia St
- 3Ride to bus stationN Garland Ave & W Amelia St32 min
- 4Walk to train stationLynx Central90 yd • 2 min
- 5Wait for trainSUNRAILNorthbound
- 6Ride to train stationSanford44 min
- 7Walk toSanford, FL1.88 mi • 39 min
Questions & Answers
What is the fastest way to get from Lake Underhill Rd & Mercado Ave to Sanford, FL?
The fastest way takes 115 minutes, using Bus line 436S, Train line SUNRAIL.
What is the alternative route to get from Lake Underhill Rd & Mercado Ave to Sanford, FL?
The alternative route takes 130 minutes, using Bus line 28, Train line SUNRAIL.
Is there a direct bus between Lake Underhill Rd & Mercado Ave and Sanford, FL?
No, you’ll have to take one bus line and one train line in total. The total travelling time is 1 hr 55 min.
Which bus line goes from Lake Underhill Rd & Mercado Ave to Sanford, FL?
The 436S bus line goes from S Semoran Blvd & Lake Underhill Rd station near Lake Underhill Rd & Mercado Ave in Orlando to Altamonte Sunrail station. From there you’ll have to take one train line till Altamonte Sunrail station near Sanford, FL.
How long does it take to travel from Lake Underhill Rd & Mercado Ave to Sanford, FL by bus and train?
The total travel time between Lake Underhill Rd & Mercado Ave and Sanford, FL by bus and train is about 1 hr 55 min.
Where do I get on the bus near Lake Underhill Rd & Mercado Ave to get to Sanford, FL?
Get on the 436S bus from the S Semoran Blvd & Lake Underhill Rd stop near Lake Underhill Rd & Mercado Ave in Orlando.
Where do I get off the bus when travelling between Lake Underhill Rd & Mercado Ave and Sanford, FL?
Get off the bus at the Altamonte Sunrail station, which is closest to Sanford, FL.
How much is the bus fare from Lake Underhill Rd & Mercado Ave to Sanford, FL?
The ride from Lake Underhill Rd & Mercado Ave to Sanford, FL costs $4.00.
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