2630 ADAMS MILL RD NW #T06 Washington, DC 20009
2 Beds
2 Baths
1,087 SqFt
UPDATED:
Key Details
Property Type Condo
Sub Type Condo/Co-op
Listing Status Coming Soon
Purchase Type For Sale
Square Footage 1,087 sqft
Price per Sqft $643
Subdivision Mount Pleasant
MLS Listing ID DCDC2221236
Style Other
Bedrooms 2
Full Baths 2
Condo Fees $618/mo
HOA Y/N N
Abv Grd Liv Area 1,087
Year Built 2010
Available Date 2025-09-18
Annual Tax Amount $5,308
Tax Year 2024
Property Sub-Type Condo/Co-op
Source BRIGHT
Property Description
Walter Pierce Park sits just outside your door, offering a playground, basketball courts, open green space, and a dog park. Families will value being in bounds for the coveted Oyster-Adams School, while commuters enjoy nearby Woodley Park Metro. Shops, cafés, and restaurants are only a short stroll away, combining convenience with vibrant city living.
This two-bedroom, two-bath condo features a rare private entrance feel providing privacy, easy access, and no need to climb garden-style stairs. This home benefits from two exterior entryways just steps away. The community is dog-friendly, and a dedicated parking space with rental first rights of refusal from the association will be available—an uncommon advantage for this area.
Location
State DC
County Washington
Zoning .
Rooms
Main Level Bedrooms 2
Interior
Hot Water Electric
Heating Central
Cooling Central A/C
Fireplace N
Heat Source Electric
Exterior
Amenities Available Picnic Area, Common Grounds, Tot Lots/Playground
Water Access N
Accessibility None
Garage N
Building
Story 1
Unit Features Garden 1 - 4 Floors
Sewer Public Sewer
Water Public
Architectural Style Other
Level or Stories 1
Additional Building Above Grade, Below Grade
New Construction N
Schools
School District District Of Columbia Public Schools
Others
Pets Allowed Y
HOA Fee Include Water,Trash,Snow Removal,Sewer,Common Area Maintenance,Ext Bldg Maint,Management
Senior Community No
Tax ID 2547//2228
Ownership Condominium
Horse Property N
Special Listing Condition Standard
Pets Allowed Number Limit
