3007 Kaiser Drive F, Santa Clara, CA 95051
- 2 beds |
- 2 baths |
- 1,097 sqft
Town Home
Built in 1971
—— sqft lot
—— car garage
$546/sqft
Listed 2 months ago
Property Description
Discover this desirable end-unit, two-story townhouse in the heart of Silicon Valley offering the privacy of no neighbors above or below. The home includes two assigned carports plus ample guest parking for added convenience. Freshly updated with new paint, modern recessed lighting, and engineered hardwood flooring throughout the downstairs, the interior feels bright, stylish, and welcoming. The open-concept layout on the main level seamlessly connects the kitchen and spacious living room, with a large sliding glass door that opens to a private yard perfect for relaxing, entertaining, or gardening. Upstairs, you'll find two generously sized bedrooms, each with ample closet space, providing comfort and functionality. The community features resort-style amenities including pools, spa, saunas, clubhouse, evening security, and a children's play area. HOA covers water and garbage, and you'll benefit from Santa Claras highly affordable utilities. Ideally located within walking distance to Central Park and the Santa Clara Public Library, and just minutes from major tech employers like Nvidia, Apple, and more.
- Listing Status:
- Pending
- Date Added:
- April 16, 2026
- Data Last Updated:
- July 5, 2026 at 7:08AM
- Listing Office:
- Coldwell Banker Realty :
- Listing Agent:
- Lindsay Hogan : 408-656-1026
- MLS ID:
- ML82043218
- Appliances: Dishwasher
- Flooring: Wood
- A/C: Ceiling Fan(s)
- Heating: Baseboard
- General: Back Yard
- Parking: CoveredGuest
- Roofing: Shingle
- General: 2
- HOA Amenities: ReservesManagement FeeCommon Area Maint657.0Monthly
- School District: Santa Clara Unified
- County: Santa Clara
- Zoning: R329062130
- Fencing: Fenced
- Water: Public
- Sewer: Public Sewer
This listing courtesy of Lindsay Hogan , Coldwell Banker Realty
Monthly Payment
- Principal & Interest $
- Property Taxes $
- Home Insurance $
- VA Funding Fee $

