22298 Junction Peak Drive, Porter, TX 77365
- 4 beds |
- 3 baths |
- 2,449 sqft
Single-Family Home
Built in 2026
6,203sqft lot
3 car garage
$184/sqft
Listed 2 days ago
Property Description
NEWMARK HOMES NEW CONSTRUCTION - Umbria Plan. Welcome home to 22298 Junction Peak Dr. located on a Greenbelt lot in the master planned golf course community of The Highlands. New construction by the CUTTING EDGE builder NEWMARK HOMES. The Umbria single story plan has 4 bedrooms 3 baths. The architecturally modern appealing front elevation features brick & stucco. Designer inspired luxury hardwoods located in the main living areas. The elegant family room features high ceilings. The backyard features a spacious patio with sod & a sprinkler system. The chef style island kitchen has built in appliances & tall cabinetry to go along w/ porcelain countertops. The main suite has abundance of space & leads into the spa like retreat featuring a 5' mud-set shower. Some of the energy saving standards include spray foam insulation, a tankless hot water heater, a garage located electrical panel & full gutters.
- Listing Status:
- Active
- Date Added:
- May 4, 2026
- Data Last Updated:
- May 7, 2026 at 3:09AM
- Listing Office:
- Newmark Homes : 346-852-4508
- Listing Agent:
- Jared Turner : 1+346-852-4508
- MLS ID:
- 60016052
- General: Side YardSprinkler System
- Style: Contemporary/Modern
- Parking: AttachedOversized
- Roofing: Composition
- Windows: Insulated/Low-E windows
- General: Spray Foam InsulationBrickStucco1Slab
- Road/Access: ConcreteCurbs
- HOA Amenities: Golf CourseJogging PathParkPickleball CourtPlaygroundPoolTennis Court(s)Trail(s)1420.0Annually
- Originating MLS: Houston Association of Realtors
- School District: 39 - New Caney
- County: Montgomery
- Zoning: 040917
- Fencing: Back Yard
- Water: PublicWater District
- Sewer: Public Sewer
- Source: Houston Association of Realtors
This listing courtesy of Jared Turner , Newmark Homes
Monthly Payment
- Principal & Interest $
- Property Taxes $
- Home Insurance $
- VA Funding Fee $






