17787 S Santa Fe Street, Mounds, OK 74047
- 3 beds |
- 2 baths |
- 1,360 sqft
Single-Family Home
Built in 1993
7,928sqft lot
2 car garage
$179/sqft
Listed 1 month ago
Property Description
NEW ROOF WITH ACCEPTABLE OFFER! Experience the charm of Mounds, Oklahoma, at 17787 S Santa Fe, a welcoming single-family residence built in 1993, ready for you to move in and make it your own. This inviting home offers a relaxed lifestyle, perfectly blending comfort with practical living. The heart of this home, the kitchen, is thoughtfully appointed with matching black appliances, creating a cohesive and modern aesthetic for your culinary endeavors. This ranch-style home includes three comfortable bedrooms and two well-appointed bathrooms. An attached two-car garage provides convenient parking and additional storage. Step outside to discover a private yard, offering a tranquil retreat for outdoor enjoyment. The property also features a patio, complete with a covered patio for unwinding and enjoying the quiet. Imagine the possibilities this delightful Mounds home presents for your next chapter! Loved and well maintained. Conveniently located near HWY 75. 1 YEAR HOME WARRANTY INCLUDED!
- Listing Status:
- Active
- Date Added:
- July 20, 2026
- Data Last Updated:
- August 21, 2026 at 7:16AM
- Listing Office:
- Avenue 23 Realty : (877) 463-6918
- Listing Agent:
- Miscee Smith : (918) 815-3402
- MLS ID:
- 2626537

- General: None
- Other Structures: PorchPatioCovered
- Pool: None
- Parking: AttachedGarage
- Roofing: AsphaltFiberglass
- Windows: Vinyl
- General: Brick VeneerMasoniteWood Frame1Slab
- Originating MLS: TULSA_TULSA
- School District: Glenpool - Sch Dist (13)
- County: Tulsa
- Zoning: LT 5 BLK 4 Eden South57355-72-35-48930
- Fencing: Chain Link
- Utilities: Electricity AvailableNatural Gas AvailableWater Available
- Water: Public
- Sewer: Public Sewer
- Source: TULSA_TULSA
This listing courtesy of Miscee Smith , Avenue 23 Realty
Monthly Payment
- Principal & Interest $
- Property Taxes $
- Home Insurance $
- VA Funding Fee $






