1510 Wazee St 3, Denver, CO 80202
- 1 bed |
- 1 bath |
- 1,489 sqft
Condominium
Built in 1905
—— sqft lot
1 car garage
$402/sqft
Listed 3 months ago
Property Description
The Modglin Collection is proud to offer one of LoDo's rarest finds-one of only four residential lofts in the boutique Moore Hardware Loft building. Originally built in stages between the mid-1870s and early 1880s and converted to lofts in 1993, this second-story walk-up sits above retail spaces and blends historic Denver character with modern comfort. Rare LoDo loft for sale in Denver's historic Moore Hardware Loft building with rooftop deck rights, dedicated EV-ready parking, and a flexible office/study space perfect for working from home. Originally built in the late 1800s and converted to lofts in 1993, this updated industrial-style condo features exposed brick, timber beams, hardwood floors, skylights, and an open-concept layout filled with natural light. The renovated bathroom includes a Japanese soaking tub, while the spacious floor plan offers authentic Denver loft living in the heart of downtown. Located near Union Station, Milk Market, Coors Field, Ball Arena, restaurants, nightlife, parks, and trails. One of only four residential lofts in this boutique historic building.
- Listing Status:
- Active
- Data Last Updated:
- May 31, 2026 at 3:23AM
- Listing Office:
- Kentwood Real Estate City Properties : jay@kentwood.com,303-472-2150
- Listing Agent:
- Jay Modglin : 303-472-2150
- MLS ID:
- 7188962

- Parking: Detached
- Roofing: Rubber
- Windows: Skylight(s)
- General: BrickOne
- HOA Amenities: TrashWaterSewer596.0Monthly
- Originating MLS: ires
- School District: Denver District 1
- County: Denver
- Zoning: D-LD
- View: City
- Utilities: Electricity AvailableCable Available
- Water: City
- Sewer: Public Sewer
- Source: ires
- Exclusions: Antique wall clock is negotiable
This listing courtesy of Jay Modglin , Kentwood Real Estate City Properties
Monthly Payment
- Principal & Interest $
- Property Taxes $
- Home Insurance $
- VA Funding Fee $






