17973 SAINT CLAIR Dr, Lake Oswego, OR 97034
- 4 beds |
- 3 baths |
- 3,323 sqft
Single-Family Home
Built in 1989
7,841sqft lot
2 car garage
$286/sqft
Listed 2 months ago
Property Description
Location, location, location! Rare opportunity offering exceptional value per square foot in a well-established neighborhood known for strong property values. This Tudor-inspired traditional home includes 4 bedrooms, a spacious bonus room, 3 full bathrooms, and 3 fireplaces. The main level features a bedroom with adjacent full bath, comfortable family and living rooms, formal dining area, and an eat-in kitchen with abundant storage. Upstairs offers a generous primary suite with territorial views, two walk-in closets, two additional bedrooms, and a versatile bonus room suitable for hobbies, workspace, or guests. Conveniently situated near local schools, parks, recreation, golf, tennis courts, pickleball, community gardens, aquatic center and local amenities, with easy access to everyday services and leisure opportunities. A great opportunity to add personal touches, build lasting equity, and enjoy a home in a sought after community.
- Listing Status:
- Active
- Date Added:
- February 5, 2026
- Data Last Updated:
- April 30, 2026 at 7:41PM
- Listing Office:
- Knipe Realty ERA Powered : 503-445-7660
- Listing Agent:
- Dineve Ramirez : 503-729-0065
- MLS ID:
- 644190345

- General: BrickCement sidingCovered patioFencedGardenPatioSprinklerTennis courtYard
- Style: Stories 2Traditional
- Parking: DrivewayOn streetParking spaces: 2
- Roofing: Composition
- General: Pillar post pier
- Road/Access: ConcretePaved
- HOA Amenities: Commons34.0Monthly
- Originating MLS: Regional Multiple Listing ServiceInc.
- County: Clackamas
- Zoning: 2767 RIDGE LAKE PARK LT 13 BLK 201337592
- View: View
- Water: Public water
- Sewer: Public sewer
- Source: Regional Multiple Listing ServiceInc.
This listing courtesy of Dineve Ramirez , Knipe Realty ERA Powered
Monthly Payment
- Principal & Interest $
- Property Taxes $
- Home Insurance $
- VA Funding Fee $






