Holden Drive, Pendlebury, Swinton

£265,000 | Available

3 bedroom House For Sale
Total Size: 872 SQ FT
or call 0161 790 9000
Property Description
This charming 3-bedroom semi-detached property offers a warm and inviting atmosphere, nestled within a serene family-friendly estate. Conveniently located near schools, amenities, and commuter routes to Manchester City Centre, Salford Quays, and Media City, it ensures both comfort and accessibility for its residents.

Upon entering, you're greeted by a welcoming entrance hallway, leading seamlessly into the heart of the home. To the left lies the well-appointed kitchen, providing a delightful space for culinary endeavours and casual dining. Continuing through the hallway, you'll discover the spacious living room, bathed in natural light pouring through patio doors that open up to the tranquil private rear garden—a perfect spot for outdoor relaxation and entertaining. Completing the ground floor is a convenient W/C, offering practicality for daily living.

Ascending to the first floor, you'll find three generously sized bedrooms, each offering a peaceful retreat for rest and rejuvenation. Accompanying the bedrooms is a stylish family bathroom, providing a haven for relaxation and personal care routines.

Externally, the property boasts ample parking space for multiple vehicles, ensuring ease and convenience for residents and guests alike.

This property epitomises comfortable family living, blending modern convenience with a welcoming ambiance, and offering easy access to essential amenities and transportation links—a true haven for those seeking a harmonious balance of convenience and tranquillity.
Material Information
  • Tenure: Freehold

Standout Features

Mortgage calculator

Calculate Your Stamp Duty
£
Results
Stamp Duty To Pay:
Effective Rate:
Tax Band % Taxable Sum Tax

Holden Drive, Pendlebury, Swinton

Want to explore Holden Drive, Pendlebury, Swinton further? Explore our local area guide

Struggling to find a property? Get in touch and we'll help you find your ideal property.