620 Denton Drive, Sherman, TX 75092
- 3 beds |
- 2 baths |
- 1,836 sqft
Single-Family Home
Built in 1952
0.44acre lot
—— car garage
$128/sqft
Listed 19 days ago
Property Description
WEST SHERMAN OPPORTUNITY - PRICED TO SELL Welcome to this inviting 3 bedroom, 2 bath home nestled in an established West Sherman neighborhood. where mature shade trees and a spacious circular drive create a welcoming first impression. Inside, the open floor plan offers two generous living areas, providing plenty of space for entertaining, relaxing, or creating dedicated gathering spaces. The spacious kitchen features a convenient breakfast bar with all appliances, making it both functional and inviting. The second living area is sure to impress with its vaulted ceiling and wood-burning fireplace, creating a warm and comfortable atmosphere. Step outside to enjoy the large surrounding deck, offering additional space for outdoor entertaining or peaceful evenings under the trees. The converted garage adds even more versatility with a large man cave-recreation space that can be tailored to fit your lifestyle. SOLD AS IS, this property offers an exciting oppurtunity to make it your own in a desirable setting.
- Listing Status:
- Active
- Data Last Updated:
- October 14, 2026 at 7:17AM
- Listing Office:
- Compass RE Texas, LLC. : 214-814-8100
- Listing Agent:
- TOMMY GIBBS :
- Contact:
- 903-893-8174
- MLS ID:
- 21386489

- Style: Detached
- Pool: None
- Parking: Circular DrivewayConcreteNo GarageOn Street
- Roofing: Composition
- General: 1Slab
- Originating MLS: NTR_NTREIS
- School District: Sherman ISD
- County: Grayson
- Zoning: BELAIRE 2ND ADDNBLOCK ALOT 8ACRES .4411158819
- Utilities: Electricity ConnectedNatural Gas AvailableSewer AvailableSeparate MetersWater Available
- Water: Public
- Sewer: Public Sewer
- Source: NTR_NTREIS
- Exclusions: Pool table and furniture in living area.
This listing courtesy of TOMMY GIBBS , Compass RE Texas, LLC.
Monthly Payment
- Principal & Interest $
- Property Taxes $
- Home Insurance $
- VA Funding Fee $






