Listed by:Windermere Real Estate/CIR • Doug Nemo
921 James Way , Camano Island, WA 98282
$ 465,000
Bed Rooms
2
Bath Rooms
1
SqFt
921
Highlight
Year Built
1992
ON MARKET
--
Property Type
Single Family Home
Price per Sqft
$504
Car Garage
--
Property Details
Key Details
Sub Type
Single Family Residence
Listing Status
Active
Purchase Type
For Sale
Square Footage
921 sqft
Subdivision
Rocky Point
MLS Listing ID
2575926
Style
10 - 1 Story
Bedrooms
2
Full Baths
1
HOA Fees
$400/ann
Annual Tax Amount
$3,264
Lot Size
10,721 Sqft
Lot Dimensions
80 x 134
Property Sub-Type
Single Family Residence
Location
State
WA
County
Island
Area
780 - Camano Island
Rooms
Basement
None
Main Level Bedrooms
2
Interior
Interior Features
Dbl Pane/Storm Window, Fireplace, Vaulted Ceiling(s), Water Heater
Flooring
Laminate, Vinyl, Carpet
Fireplaces Number
1
Fireplaces Type
Pellet Stove
Fireplace
true
Appliance
Refrigerator, Stove(s)/Range(s)
Exterior
Exterior Feature
Wood
Amenities Available
Cable TV, Deck, Fenced-Partially, High Speed Internet, RV Parking
View Y/N
Yes
View
Bay, City, Islands, Sound, Territorial
Roof Type
Torch Down
Building
Lot Description
Dead End Street, Dirt Road
Story
One
Sewer
Septic Tank
Water
Community
Architectural Style
Contemporary
New Construction
No
Schools
High Schools
Stanwood High
School District
Stanwood-Camano
Others
Senior Community
No
Acceptable Financing
Cash, Conventional, FHA, USDA Loan, VA Loan
Listing Terms
Cash, Conventional, FHA, USDA Loan, VA Loan
"Three Trees" icon indicates a listing provided courtesy of NWMLS.
Mortgage Calculator
Mortgage values are calculated by Lofty and are for illustration purposes only, accuracy is not guaranteed.
WORK WITH US
Reach out to an expert real estate agent today. Dive into the world of luxury real estate with guidance from our devoted team. Your dream home is within reach.
SELLER SERVICES
We take the stress out of selling your home by providing a seamless experience from start to finish. Our team will put you in the best position to market your home and sell it for the highest possible price.