1320 Compton Street, Dallas, TX 75203
- 4 beds |
- 3 baths |
- 2,368 sqft
Single-Family Home
Built in 2025
4,138sqft lot
2 car garage
$205/sqft
Listed 12 days ago
Property Description
WELCOME HOME to your Beautiful two-story new construction home ideally located just minutes from Downtown Dallas, Bishop Arts District and Halperin Park. This beautifully designed home features 4 spacious bedrooms, 2.5 bathrooms and an open-concept floor plan filled with abundant natural light. Gorgeous wood flooring extends throughout the main living areas and into the primary suite, creating a warm and elegant feel. The spacious primary bedroom offers a private balcony with beautiful city views, providing the perfect place to relax. The modern kitchen flows seamlessly into the living and dining areas, making it ideal for entertaining. Thoughtfully designed with contemporary finishes throughout, this home combines style and functionality. Professionally landscaped for exceptional curb appeal and conveniently located near shopping, dining, entertainment, and major highways for an easy commute. Don't miss this opportunity to own a brand-new home in one of Dallas' most desirable and rapidly growing areas. Hurry send your offer Today!
- Listing Status:
- Active
- Data Last Updated:
- July 29, 2026 at 12:18AM
- Listing Office:
- Ultima Real Estate : 972-980-9393
- Listing Agent:
- Elva Fonseca Torres-Fonseca :
- MLS ID:
- 21333536

- Style: Detached
- Pool: None
- Parking: ConcreteDoor-SingleDrivewayEpoxy FlooringGarage Faces FrontGarageGarage Door OpenerLightedPaved
- Roofing: CompositionShingle
- Windows: Window Coverings
- General: 2
- Originating MLS: NTR
- School District: Dallas ISD
- County: Dallas
- Zoning: CLIFF HEIGHTS BLK B/3391 LOT 300000266527000000
- Fencing: Wood
- Utilities: Sewer AvailableWater Available
- Water: Public
- Sewer: Public Sewer
- Source: NTR
This listing courtesy of Elva Fonseca Torres-Fonseca , Ultima Real Estate
Monthly Payment
- Principal & Interest $
- Property Taxes $
- Home Insurance $
- VA Funding Fee $






