Get ready to fall in love with 40 Connolly Road! A true hidden gem, combining location, character, charm and space, both inside and out. Enjoy the convenience of being within easy walking distance to local schools and all amenities. This lovingly cared for 3 bedroom, 2 bath bungalow comes with updated roof, windows and furnace (2009), two separate driveways, kitchen spaces on BOTH levels, a walkout basement, double car garage and all appliances included! This is literally the perfect home for a family member ready to gain some more independence or an inlaw suite for mom and dad. Never worry about anyone building behind you either, as this property comes with an oversized 23,000 sq/ft lot that goes all the way back through the forest backing onto Kent! Level backyard for kids to play, with gorgeous mature trees, rhododendrons and privacy hedge!
Old Sackville Road, to Connolly Road, #40 Connolly Road
Listing Sub-Area:
25-Sackville
Property Type:
Residential
Residential Type:
Single Family
Residential Style:
Detached
Title To Land:
Freehold
Home Style:
Bungalow
Exterior Finish:
Vinyl
Year built:
1962
(Age: 63)
Age:
63
Bedrooms:
3
Bedrooms Above Grade:
3
Bedrooms Below Grade:
0
Full Bathrooms:
2
Half Bathrooms:
0
Main Living Area:
1,074 sq. ft.99.8 m2
Floor Area:
2,089 sq. ft.194 m2
Building Dimenions:
37.1x36.7
Prop Size:
0.5 to 0.99 Acres
Lot Size:
0.528 acre(s)0.21 hectare(s)
Zoning:
R-2
Water Supply:
Municipal
Sewer:
Municipal
Foundation:
Poured Concrete
Floor Finish:
Carpet, Hardwood
Roof:
Asphalt Shingle
New Constr.:
No
Basement:
Fully Developed
Heating:
Baseboard, Hot Water
Fuel:
Oil
Utilities:
Cable, Electricity, High Speed Internet, Telephone
Data was last updated March 3, 2025 at 11:20 PM (UTC)
Area Statistics
Listings on market:
25
Avg list price:
$549,900
Min list price:
$189,000
Max list price:
$950,000
Avg days on market:
25
Min days on market:
3
Max days on market:
166
Avg price per sq.ft.:
$261.1
These statistics are generated based on the current listing's property type
and located in
25-Sackville. Average values are
derived using median calculations.