8771 HALSTEAD Court Dallas, TX 75243
3 Beds
2 Baths
1,621 SqFt
UPDATED:
11/08/2024 07:30 PM
Key Details
Property Type Single Family Home
Sub Type Single Family Residence
Listing Status Active
Purchase Type For Rent
Square Footage 1,621 sqft
Subdivision Copperfield Homes
MLS Listing ID 20721557
Style Traditional
Bedrooms 3
Full Baths 2
HOA Fees $100/mo
PAD Fee $1
HOA Y/N Mandatory
Year Built 1998
Lot Size 4,704 Sqft
Acres 0.108
Lot Dimensions 4739
Property Description
Recently remodeled, updated kitchen, primary bath, carpet and more. Guest suite downstairs along with family room, kitchen and dining area. Open concept is ideal for living and entertaining. Upstairs is primary suite with luxurious bath, along with additional bedroom which makes a great study or office. Fenced backyard with small grassy area. Owner will consider one small dog with pet deposit. Great neighborhood close to restaurants, shopping and entertainment. Richardson ISD too!
AVAILABLE FOR IMMEDIATE MOVE IN.
Location
State TX
County Dallas
Direction USE GPS. MUST ENTER OFF ROYAL LANE, TURN RIGHT; RT ON COPPERTOWN; LEFT ON HALSTEAD
Rooms
Dining Room 1
Interior
Interior Features Open Floorplan, Vaulted Ceiling(s)
Heating Central, Electric
Cooling Central Air, Electric
Flooring Carpet, Ceramic Tile
Fireplaces Number 1
Fireplaces Type Wood Burning
Appliance Dishwasher, Disposal, Electric Cooktop, Microwave
Heat Source Central, Electric
Laundry Electric Dryer Hookup, Utility Room, Full Size W/D Area, Washer Hookup
Exterior
Exterior Feature Rain Gutters
Garage Spaces 2.0
Fence Wood
Utilities Available City Sewer, City Water, Curbs
Roof Type Composition
Total Parking Spaces 2
Garage Yes
Building
Lot Description Cul-De-Sac, Interior Lot
Story Two
Foundation Slab
Level or Stories Two
Structure Type Brick
Schools
Elementary Schools Skyview
High Schools Lake Highlands
School District Richardson Isd
Others
Pets Allowed Yes, Dogs OK, Number Limit, Size Limit
Restrictions No Smoking,No Sublease,Pet Restrictions
Ownership s
Pets Description Yes, Dogs OK, Number Limit, Size Limit
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