fbpx

$1,049,000
3 bed
3 bath
2,280 Sqft

27258 Lumina 8, Hayward, California 94541

  • Residential Property Type
  • 21 Days Time on market
  • $460 Price per sqft
  • 2024 Year Built
Property Description

Limited Time Offer: $20,000 in credits to buy down your interest rate, solar, or use toward closing costs! Live-work Residence 8 is a spacious 3BR, 3.5BA, live-work townhome at Fusion. The ground floor offers a versatile workspace complete with a full bathroom, ideal for several uses. Upstairs, the open-concept living area boasts a gourmet kitchen featuring shaker cabinets, sleek quartz countertops, and a stylish designer tile backsplash. Step outside to your private deck, perfect for entertaining or relaxing. The top-floor retreat includes three bedrooms and two bathrooms, providing ample space for relaxation and privacy. Wake up to stunning views of the Hayward Hills from the comfort of your own home. Fusion is a new and innovative collection of 55 well-appointed 3-bedroom townhomes including 9 live-work homes. Open floor plan designs range from approximately 1,758 to 2,461 square feet. Fusion’s convenient location is situated across the street from top-ranked Moreau Catholic High School and is also near BART, green belts and trails, and CSU East Bay. Please note that the images are artist renderings and do not reflect the actual home for sale.

Basic Details
Residential
Buy
41067912
$1,049,000
3
3
1
2,280 Sqft
2024
Active
Townhouse
Townhomes
Features
: Heat Pump
: Contemporary
: Maintenance Grounds
1
$0
Address
CA
Alameda
Hayward
94541
27258 Lumina 8
27258
0
E0° 0' 0''
N0° 0' 0''
Additional Information
21
1
4
1
1
1
0 Sqft
0 Sqft
0 Sqft
0 Sqft
0 Sqft
55
0 Sqft
$0
Monthly
$423
$0
$0
1
$0
$0
0 Sqft
0 Sqft
$0
1
26/07/2024 16:43:36
$1,049,000
Mission Bl. to Fusion Cross Street: Hancock St..
Polaris Pacific
Garrett Frakes
BMLS-OBOTPG
BMLS-R01319952
$0
7
: Carpet, Tile, Laminate
1
1
HAYWARD
: Plan 5
: Tracy Blawski
1
1
8
Townhouse
26/07/2024 23:58:37
Lumina
Mortgage Calculator
$
$ %
years
%
$ %per year
$ %per year

$