5115 Twin Creek Estates Dr

Exceptional custom-built home on 5+ private acres with Bear Creek frontage in award-winning Rockford Public Schools. Offering 3,200+ finished sq ft, a 620 sq ft upper bonus living space can easily serve as a great option for 2nd owner's suite, partially finished walkout lower level, and nearly 1,500 sq ft of future expansion space. This one-of-a-kind property blends luxury, privacy, and versatility near Townsend Park and the Cannon Trail. Ideally located near Townsend Park with walkable park access, the Cannon Trail, and Cannonsburg Village, this property offers the perfect blend of privacy, recreation, and convenience. Step inside and experience soaring vaulted ceilings, oversized windows, and skylights that fill the home with natural light. Western exposure creates breathtaking sunset views, while the great room is anchored by a stunning stone fireplace with custom built-ins, offering a warm and inviting place to gather. The beautifully appointed kitchen was thoughtfully designed forboth everyday living and entertaining with its oversized island, pot filler, stainless steel appliances, tile backsplash, solid surface countertops, spacious walk-in pantry, and seamless flow to the dining area and outdoor deck. Just beyond, the large composite deck overlooks the peaceful backyard and is the perfect setting for morning coffee, watching wildlife, or evening sunsets.

The main-floor primary suite is a private retreat with a spa-inspired bath, clawfoot soaking tub, tiled shower, and oversized walk-in closet. Also on the main level are a beautiful office with custom built-ins and sliding barn doors, an additional bedroom, full bath, generous laundry/craft room, and thoughtfully designed mudroom with built-in desk area.

The standout 620-square-foot bonus suite offers exceptional flexibility with bedroom area, full bath, living space, and storage--ideal for guests, multigenerational living, private office space, hobbies, or a secluded retreat.

The finished walkout lower level adds valuable living space with a sizeable f