Top 10 Most Expensive Streets in St. James City, FL

Rita Lane is the 1st most expensive street in St. James City. It has single-family homes built from 1965 to 2006, ranging in price from $620,000 to $2,000,000. It is home to the Bayview Acres subdivision.

San Carlos Drive is the 2nd most expensive street in St. James City. It has single-family homes built from 1983 to 2009, ranging in price from $659,000 to $2,150,000. It is home to the St James City and Bayview Acres subdivisions.

Macadamia Lane is the 3rd most expensive street in St. James City. It has single-family homes built from 2000 to 2016, with an average sale price of $1,100,000. It is home to the Sandpiper Point subdivision.

Cherimoya Lane is the 4th most expensive street in St. James City. It has single-family homes built from 1984 to 2013, ranging in price from $999,900 to $1,100,000.

Emerald Avenue is the 5th most expensive street in St. James City. It has single-family homes built from 1969 to 2018, ranging in price from $415,000 to $1,432,000. It is home to the Bayview Acres subdivision.

Sycamore Street is the 6th most expensive street in St. James City. It has land and single-family homes built from 1989 to 2016, ranging in price from $750,000 to $1,075,000.

Cactus Point Lane is the 7th most expensive street in St. James City. It has single-family homes built in 2005, with an average sale price of $900,000.

Pinetree Drive is the 8th most expensive street in St. James City. It has single-family homes built from 1981 to 2022, ranging in price from $360,000 to $1,150,000.

1st Avenue is the 9th most expensive street in St. James City. It has single-family homes and land built from 1985 to 2015, ranging in price from $300,000 to $1,910,000. It is home to the St James City and Pine Island subdivisions.

Western Drive is the 10th most expensive street in St. James City. It has manufactured/mobiles, land, and single-family homes built from 2007 to 2011, with an average sale price of $850,000. It is home to the Caugheys Ranchettes Unrecorded Subdivision and Metes And Bounds subdivisions.