Condo
21 photos$509,000
MLS® 1047935
602 1371 Goldstream Ave
Langford Lake, Langford
2 bd2 ba862 sq ft
condos for sale under $1.5M in Langford Lake, Langford
10 condos for sale under $1.5M in Langford Lake, Langford, median asking $459,900 ($399,000 to $669,900). That's about $668 per square foot. The typical condo has been listed 208 days; 0 came on in the last 7 days.
Currently, there are 10 active condo listings under $1.5 million in Langford Lake, Langford. The median asking price is $459,900, with prices ranging from $399,000 to $669,900. The median price per square foot is $668, and the median days on market is 208, indicating a slow-moving market. No new listings have appeared in the last 7 or 30 days. The median year built for these properties is 2026, suggesting a focus on newer developments. Most listings are one-bedroom condos, with seven currently available at a median price of $439,900, and three two-bedroom units at a median of $609,900. All 10 listings fall under $1.5 million, with six priced under $500,000 and the rest spread across higher price bands up to $3 million.
- 10
- condos
- $459,900
- median asking
- $399K to $670K
- $668
- median per sq ft
- 208 days
- median on market
- 0
- listed this week
- 0 in 30 days
- 2026
- median year built
asking prices
6
4
<$500K
$500–750K
$750K–1M
$1–1.5M
$1.5–2M
$2–3M
$3M+
on the map
by type
| type | homes | median |
|---|---|---|
| condos | 10 | $459,900 |
newest listings
all 10 with filters →questions buyers ask
What do condos under $1.5M in Langford Lake, Langford cost?
Median asking price is $459,900 across 10 active listings, ranging from $399,000 to $669,900, or about $668/sq ft.
How fast are condos selling here?
The median active listing has been on the market 208 days. 0 condos were listed in the last week and 0 in the last 30 days.
How old are the homes?
Median year built is 2026 across the listings with a recorded build year.
Statistics are computed from the 10 active MLS® listings matching this page at render time and refresh hourly with the feed. Medians, not averages, so one outlier can't move them.
