- Stunning Three Bedroom Mid Terrace
- Set Over Three Levels
- On The Doorstep Of Church Road
- St Georges Park Within Walking Distance
- Much Improved By The Current Owners
- Easy Access To And From The City Centre
Perfectly located between Beaufort Road and Church Road, with all of BS5s sought-after and independent amenities, eateries and pubs just minutes away, showcasing the very best the area has to offer. This stand out home is also within easy reach of the city centre with regular bus routes on Church Road, and the Bristol to Bath cycle path is within short distance. Set on one of the most popular and sought after roads in St George, this home is also walking distance to the family friendly St Georges Park. The property comprises an entrance into a spacious hallway, which includes ample storage under the stairs. On the ground floor can be found the bay fronted lounge and modern kitchen, which opens onto the spacious dining room that benefits from a log burner and double-glazed French doors. These lead onto a sunny low maintenance courtyard garden, complete with raised decking, built-in planters, paved patio and secure green-roofed shed. Completing the ground floor is the utility room and an additional W.C. To the first floor is the tastefully decorated three-piece bathroom suite, along with two double bedrooms. Finishing the property on the second floor is the third double bedroom that has an ensuite (with shower), storage and Juliette balcony with views looking across the city – perfect for watching the balloon fiesta and fireworks. At the front of the property, there is a wooden bin store with green roof and Victorian tiled path. Rare to the market, this property is well-suited to first time buyers and young families looking for a property that is 'ready to go', in a friendly neighbourhood and on one of the most popular roads in the area. Sure to have interest so call now and don’t miss out!
| Tax Band | % | Taxable Sum | Tax |
|---|
Struggling to find a property? Get in touch and we'll help you find your ideal property.
