2 Beds
2 Baths
1,032 SqFt
2 Beds
2 Baths
1,032 SqFt
Key Details
Property Type Condo
Sub Type Condo Apartment
Listing Status Active
Purchase Type For Sale
Square Footage 1,032 sqft
Price per Sqft $542
MLS Listing ID 1021496
Style Condo
Bedrooms 2
Condo Fees $436/mo
HOA Fees $436/mo
Rental Info Unrestricted
Year Built 2010
Annual Tax Amount $2,791
Tax Year 2025
Lot Size 871 Sqft
Acres 0.02
Property Sub-Type Condo Apartment
Property Description
The generous primary bedroom includes a walk-through closet and a full 4-piece ensuite with a tub. A separate storage locker adds even more convenience to this already complete package.
Located just moments from Langford and Glen Lake, Belmont Shopping Centre, the YMCA, bowling, ice rinks, soccer fields, trails & so much more — this is a standout unit that checks every single box!
Location
Province BC
County Capital Regional District
Area La Langford Proper
Direction Jacklin to Dunford
Rooms
Main Level Bedrooms 2
Kitchen 1
Interior
Interior Features Closet Organizer, Controlled Entry, Elevator, Storage
Heating Baseboard, Electric
Cooling None
Flooring Laminate, Tile
Window Features Blinds,Insulated Windows
Appliance F/S/W/D
Heat Source Baseboard, Electric
Laundry In Unit
Exterior
Exterior Feature Balcony/Patio
Parking Features Attached, Underground
Amenities Available Common Area, Elevator(s)
Roof Type Asphalt Shingle
Accessibility Wheelchair Friendly
Handicap Access Wheelchair Friendly
Total Parking Spaces 2
Building
Lot Description Rectangular Lot
Faces West
Entry Level 1
Foundation Poured Concrete
Sewer Sewer Connected
Water Municipal, To Lot
Architectural Style West Coast
Structure Type Cement Fibre,Insulation: Ceiling,Insulation: Walls
Others
Pets Allowed Yes
HOA Fee Include Garbage Removal,Insurance,Maintenance Grounds,Maintenance Structure,Property Management,Water
Tax ID 028-404-017
Ownership Freehold/Strata
Miscellaneous Balcony
Acceptable Financing Purchaser To Finance
Listing Terms Purchaser To Finance
Pets Allowed Aquariums, Birds, Caged Mammals, Cats, Dogs, Number Limit

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