The following are the Top 10 most expensive streets in Orland Park. The average price for homes on these streets range from $965,000 to $1,636,780.
Penrose Court is the 1st most expensive street in Orland Park. It has land and single-family homes built in 2024, with an average sale price of $1,636,780.
Singletree Road is the 2nd most expensive street in Orland Park. It has single-family homes built in 2006, with an average sale price of $1,445,000. It is home to the Silo Ridge subdivision.
Royal Oaks Lane is the 3rd most expensive street in Orland Park. It has single-family homes built from 2001 to 2003, ranging in price from $940,000 to $1,350,000. It is home to the Royal Oak Estates subdivision.
Crystal Ridge Court is the 4th most expensive street in Orland Park. It has single-family homes built from 1994 to 1996, ranging in price from $1,110,000 to $1,165,000.
Deer Haven Lane is the 5th most expensive street in Orland Park. It has single-family homes built in 2020, with an average sale price of $1,075,000. It is home to the Deer Haven subdivision.
Millers Way is the 6th most expensive street in Orland Park. It has single-family homes built from 2013 to 2014, ranging in price from $944,000 to $1,100,000. It is home to the Olde Mill subdivision.
Moose Lane is the 7th most expensive street in Orland Park. It has single-family homes built from 2001 to 2002, ranging in price from $710,000 to $1,290,000. It is home to the Deer Point Estates subdivision.
Fermoy Avenue is the 8th most expensive street in Orland Park. It has single-family homes built in 2005, with an average sale price of $980,000. It is home to the Bunratty Estates subdivision.
Arbor Ridge Drive is the 9th most expensive street in Orland Park. It has single-family homes built from 1996 to 2008, ranging in price from $800,000 to $1,150,000. It is home to the Persimmon subdivision.
Julies Way is the 10th most expensive street in Orland Park. It has single-family homes built in 2004, with an average sale price of $965,000. It is home to the Colette Highlands subdivision.