Welcome to this brand new, stunning 5-bedroom, 5-bathroom home located in the heart of Pitt Meadows, known for its excellent schools and family-friendly atmosphere. This beautifully finished residence features a 2-bedroom, 1-bathroom basement suite—ideal for extended family or as a mortgage helper. Inside, you'll find high ceilings and a bright, open-concept layout that flows into an entertainer’s dream kitchen, complete with a top-of-the-line appliance package, oversized island, and access to a covered deck perfect for year-round gatherings. Conveniently located close to Highway 1, all levels of schools, shopping, and parks, this home offers the perfect blend of brand new luxury, comfort, and everyday convenience. OPEN HOUSE SAT. JUNE 14 1PM-3PM
View of front of home with concrete driveway, an attached garage, stone siding, and covered porch
Living area featuring plenty of natural light, a glass covered fireplace, a ceiling fan, ornamental molding, and recessed lighting
Unfurnished living room featuring crown molding, light wood-type flooring, a glass covered fireplace, a ceiling fan, and recessed lighting
Kitchen featuring wall chimney exhaust hood, appliances with stainless steel finishes, white cabinets, decorative light fixtures, and light stone counters
Kitchen with stainless steel appliances, wall chimney exhaust hood, light countertops, white cabinets, and light wood-style floors
Kitchen with wall chimney range hood, appliances with stainless steel finishes, tasteful backsplash, a center island, and white cabinets
Balcony with an outdoor living space
Home office featuring crown molding, light wood-type flooring, and recessed lighting
Data was last updated June 14, 2025 at 12:40 PM (UTC)
Area Statistics
Listings on market:
55
Avg list price:
$699,000
Min list price:
$289,000
Max list price:
$2,099,000
Avg days on market:
31
Min days on market:
3
Max days on market:
256
Avg price per sq.ft.:
$538.74
These statistics are generated based on the current listing's property type
and located in
Central Meadows. Average values are
derived using median calculations.