3849 Lyon Drive, Columbus, OH 43220
- 3 beds |
- 3 baths |
- 1,988 sqft
Single-Family Home
Built in 1963
0.34acre lot
2 car garage
$365/sqft
Listed 6 days ago
Property Description
Welcome to this well-maintained ranch-style home in a highly desirable Upper Arlington location. This 3-bedroom, 2.5-bath home offers approximately 1,988 sq ft of convenient one-level living. The functional layout features an eat-in kitchen, a separate dining area, a spacious family room with a cozy wood-burning fireplace, and an additional living room--perfect for everyday living and entertaining. The primary suite, along with first-floor laundry, adds to the home's comfort and practicality. A 3-season room provides additional space to relax and enjoy the outdoors. Recent updates include: hardwood flooring (2017), driveway (2018), bathrooms (2020), kitchen renovation (2024), and basement updates (2025), offering peace of mind and modern touches throughout. Additional highlights include a 2-car attached garage, central air, gas forced-air heating, partial basement, and a generous 0.34-acre lot. Located in the Upper Arlington School District, with easy access to shopping, dining, parks, and major roadways, this move-in ready home presents a fantastic opportunity in a sought-after area. Schedule your private showing today!
- Listing Status:
- Active
- Date Added:
- May 14, 2026
- Data Last Updated:
- May 20, 2026 at 7:36AM
- Listing Office:
- The Robert Weiler Company : 614-221-4286
- Listing Agent:
- Paul J Kunzen : 614-325-8613
- MLS ID:
- 226016907
- Style: Ranch
- Parking: Garage Door Opener
- Windows: Insulated All
- General: BrickOneBlock
- Originating MLS: Columbus and Central Ohio Regional MLS
- School District: UPPER ARLINGTON CSD 2512 FRA CO.
- County: Franklin
- Zoning: 070-009254-00
- Water: Public
- Sewer: Public Sewer
- Source: Columbus and Central Ohio Regional MLS
This listing courtesy of Paul J Kunzen , The Robert Weiler Company
Monthly Payment
- Principal & Interest $
- Property Taxes $
- Home Insurance $
- VA Funding Fee $






