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homes for sale under $750K in Happy Valley, Langford

10 homes for sale under $750K in Happy Valley, Langford, median asking $724,900 ($685,000 to $744,900). That's about $516 per square foot. The typical home has been listed 28 days; 1 came on in the last 7 days. Townhouses make up 80% of what's for sale.

Currently, there are 10 homes for sale under $750,000 in Happy Valley, Langford. The median asking price is $724,900, with prices ranging from $685,000 to $744,900. The median price per square foot is $516, and the median days on market is 28. One home has been listed in the past week, and six have been listed in the past 30 days. The median year built is 2026, indicating a focus on newer construction. Most listings are townhouses, with eight available at a median price of $712,400, while two are houses at a median of $737,400. Listings are evenly split by bedroom count, with seven 3-bedroom homes at a median of $699,900, two 4-bedroom homes at $724,900, and one 5+ bedroom home at $729,900. Valley Row has three listings, the highest concentration in the area.
10
homes
$724,900
median asking
$685K to $745K
$516
median per sq ft
28 days
median on market
1
listed this week
6 in 30 days
2026
median year built

asking prices

10
<$500K
$500–750K
$750K–1M
$1–1.5M
$1.5–2M
$2–3M
$3M+

on the map

by type

typehomesmedian
townhouses8$712,400
houses2$737,400

questions buyers ask

What do homes under $750K in Happy Valley, Langford cost?

Median asking price is $724,900 across 10 active listings, ranging from $685,000 to $744,900, or about $516/sq ft.

How fast are homes selling here?

The median active listing has been on the market 28 days. 1 homes were listed in the last week and 6 in the last 30 days.

What types of homes are for sale?

8 townhouses (median $712,400), 2 houses (median $737,400).

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.