6602 Lenwood Lane, Arcola, TX 77583
- 3 beds |
- 2 baths |
- 1,548 sqft
Single-Family Home
Built in 2026
—— sqft lot
2 car garage
$179/sqft
Listed 6 days ago
Property Description
KB HOME UNDER CONSTRUCTION - Welcome home to 6602 Lenwood Lane located in the master planned community of Glendale Lakes and zoned to Fort Bend ISD! This beautiful brick/stone elevation home features 3 bedroom, 2 full full baths, and attached 2 car garage. The open-concept layout is complemented by a beautifully appointed kitchen featuring stainless steel Whirlpool appliances, granite countertops, kitchen island, and Woodmont cabinetry for ample storage and style. The private primary suite serves as a peaceful retreat, complete with tub/shower combination, dual vanities, and large walk-in closet. The secondary bathroom boasts of an extended vanity with knee space providing extra space. Step outside to the extended rear patio, perfect for hosting gatherings or relaxing evenings. Additional highlights include 2" faux wood blinds, front gutters, and 8' front entry door with SmartKey hardware. Don’t delay making this stunning home yours—schedule your private showing today!
- Listing Status:
- Active
- Date Added:
- April 30, 2026
- Data Last Updated:
- May 7, 2026 at 2:07AM
- Listing Office:
- KB Home Houston : 832-236-6438
- Listing Agent:
- Nicole Freer : 1+281-668-3975
- MLS ID:
- 96871496
- General: Back Green Space
- Style: Traditional
- Parking: Attached
- Roofing: Composition
- Windows: Insulated/Low-E windowsWindow Coverings
- General: Spray Foam InsulationBrickCement SidingStone1Slab
- Road/Access: ConcreteCurbsGutters
- HOA Amenities: 550.0Annually
- Originating MLS: Houston Association of Realtors
- School District: 19 - Fort Bend
- County: Fort Bend
- Zoning: Glendale Lakes Section 16Lot 1Block 3
- Fencing: Back Yard
- Water: Water District
- Source: Houston Association of Realtors
This listing courtesy of Nicole Freer , KB Home Houston
Monthly Payment
- Principal & Interest $
- Property Taxes $
- Home Insurance $
- VA Funding Fee $






