The following are the Top 10 most expensive streets in Wilmette. The average price for homes on these streets range from $1,907,461.90 to $2,873,061.29.
Chestnut Avenue is the 1st most expensive street in Wilmette. It has single-family homes built from 1908 to 2015, ranging in price from $1,200,000 to $6,051,000. It is home to the Kenilworth Gardens and Cage subdivisions.
Mohawk Road is the 2nd most expensive street in Wilmette. It has single-family homes built from 1954 to 2001, with an average sale price of $2,825,000. It is home to the Indian Hill Estates subdivision.
Seminole Road is the 3rd most expensive street in Wilmette. It has single-family homes built in 1959, with an average sale price of $2,750,000.
Seneca Road is the 4th most expensive street in Wilmette. It has single-family homes built from 1937 to 2024, ranging in price from $1,520,000 to $3,930,000. It is home to the Indian Hill Estates subdivision.
Ashland Avenue is the 5th most expensive street in Wilmette. It has single-family homes built from 1892 to 2025, ranging in price from $1,650,000 to $3,825,000. It is home to the Cage subdivision.
Grant Street is the 6th most expensive street in Wilmette. It has single-family homes built in 2005, with an average sale price of $2,200,000.
Michigan Avenue is the 7th most expensive street in Wilmette. It has single-family homes built from 1930 to 1999, ranging in price from $2,075,000 to $2,200,000.
Pawnee Road is the 8th most expensive street in Wilmette. It has single-family homes built from 1940 to 1952, ranging in price from $1,550,000 to $2,600,000. It is home to the Indian Hill Estates subdivision.
is the 9th most expensive street in Wilmette. It has single-family homes built from 1914 to 2020, ranging in price from $705,000 to $2,995,000. It is home to the Indian Hill Estates subdivision.
Forest Avenue is the 10th most expensive street in Wilmette. It has single-family homes built from 1868 to 2019, ranging in price from $576,000 to $4,200,000. It is home to the East Wilmette and Mckenzie subdivisions.