1967 Mulberry Drive, Hanford, CA 93230
- 4 beds |
- 3 baths |
- 3,029 sqft
Single-Family Home
Built in 1976
0.29acre lot
2 car garage
$165/sqft
Listed 21 days ago
Property Description
Welcome to this classic mid-1970s treasure, where practical design meets easy elegance. Ample picture windows throughout the home allow for an abundance of natural light and pleasant views. A vaulted ceiling, which continues out to the covered patio in the backyard, along with an expansive wood beam and wooden cabinetry add warmth and appeal. There are two private suites located at opposite ends of the home, offering flexible living arrangements. The backyard is ideal for entertaining and can comfortably accommodate a crowd. Mature landscaping borders the yard, providing peace and privacy, while the spacious covered patio, large pool, and lush lawn provide plenty of options for outdoor living. Located in the iconic Short Acres neighborhood, this home truly is a timeless treasure. Bed, bath, and sqft is different than tax records. If important buyer to verify.
- Listing Status:
- Pending
- Data Last Updated:
- May 18, 2026 at 2:32PM
- Listing Office:
- London Properties, Ltd: Hanford : 559-589-6600
- Listing Agent:
- Amy Medeiros : -
- MLS ID:
- 234077
- General: Vaulted Ceiling(s)Walk In Closet(s)Walk In Shower(s)
- Kitchen: 0x0 Level:
- Laundry: CabinetsLaundry SinkRoomGas
- Basement: None
- Flooring: CarpetConcrete Slab
- A/C: Ceiling Fan(s)Central
- Heating: Natural GasCentralDual
- Fireplace: MasonryGas StarterIn Family Room
- General: StuccoWood SidingInground Spa
- Pool: In-Ground PoolFenced Pool
- Roofing: Composition
- Windows: Solar ScreensScreens
- General: Slab
- HOA Amenities: 0.0
- Originating MLS: Kings County
- County: Kings
- Zoning: R112008175013000
- Utilities: Natural Gas ConnectedAll Public
- Water: Public
- Sewer: Public Sewer
- Source: Kings County
This listing courtesy of Amy Medeiros , London Properties, Ltd: Hanford
Monthly Payment
- Principal & Interest $
- Property Taxes $
- Home Insurance $
- VA Funding Fee $




