Homes for sale in Ops, Kawartha Lakes

17 homes for sale in Ops, Kawartha Lakes, median asking $675,000 ($79,900 to $3,150,000). The typical home has been listed 61 days; 0 came on in the last 7 days. Houses make up 88% of what's for sale.

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Right now, there are 18 homes for sale in Ops, Kawartha Lakes, Ontario. The median asking price is $672,500, with prices ranging from $79,900 to $3,150,000. Listings have been on the market for an average of 63 days, with only one new listing added in the last 30 days and none in the past week. Most of the available properties are houses, with a median price of $677,450, while land parcels make up a smaller portion of the inventory at a median of $574,950. The majority of homes for sale have three bedrooms, with a median price of $949,450. Listings under $500,000 account for five of the active properties, and 16 are priced under $1 million.

Summary written by mihom with AI, from the MLS® listing data on this page (October 25, 2026). The figures below are counted straight from the listings.

17
homes
$675,000
median asking
$80K to $3.15M
—
median per sq ft
61 days
median on market
0
listed this week
1 in 30 days
—
median year built

asking prices

4
6
5
1
1
<$500K
$500–750K
$750K–1M
$1–1.5M
$1.5–2M
$2–3M
$3M+

on the map

by type

typehomesmedian
houses15$679,900

by bedrooms

bedroomshomesmedian
3 bedroom8$949,450

questions buyers ask

What do homes in Ops, Kawartha Lakes cost?

Median asking price is $675,000 across 17 active listings, ranging from $79,900 to $3,150,000.

How fast are homes selling here?

The median active listing has been on the market 61 days. 0 homes were listed in the last week and 1 in the last 30 days.

How much more is a 3-bedroom than a 2-bedroom?

Median asking is $354,300 for 2 bedrooms (4 listings) and $949,450 for 3 bedrooms (8 listings).

What types of homes are for sale?

15 houses (median $679,900), 2 Land (median $574,950).

statistics are computed from the 17 active MLS® listings matching this page and refresh every few hours with the feed. medians, not averages, so one outlier can't move them.