Angus Place, Rangiora, Canterbury

Priced Deadline Sale $1,000,000 - Offers close 4pm Tuesday 7th May 2024 (unless sold prior).

Seize the opportunity to own a stunning contemporary home in a highly sought-after location! Our motivated sellers have already secured their dream home and are eager to pass on this gem to a lucky new owner without delay. Situated near the brand-new Te Matauru Primary School, with exceptional educational facilities this property offers both convenience and style.

As you step through the formal entrance, you are greeted by a refined formal lounge, leading seamlessly into a sprawling open plan family living and dining area. The heart of this home is undoubtedly the gorgeous kitchen, equipped with a walk-in pantry, perfect for those who love to entertain or simply enjoy culinary adventures.

The master suite is a private sanctuary, featuring an ensuite and a spacious walk-in robe. Each bathroom is beautifully tiled, adding a touch of luxury and ease of maintenance. The home also includes a separate laundry, a double garage, and thoughtfully designed stacking sliders that open out to 2 magnificent hardwood decks servicing the master bedroom and living area, offering an ideal space for relaxation or hosting gatherings.

Your comfort is also assured with an in built ceiling heatpump throughout, double glazing and under tile heating.  Being sited beautifully also to capture all the days warmth from the sun.

Set on a secure, fully fenced 700m2 section, the garden provides a safe environment for children and pets alike, while also offering privacy and tranquillity.

This property is a must-see for anyone looking for a ready-to-enjoy home in a fantastic location. Act quickly—cash buyers are especially welcome, ensuring a swift transaction for all.
Please be aware that this information has been supplied by the vendor &/or sourced from: Property Guru, Property Smarts, LINZ, Local Councils, ECAN, CERA & other organisations. Harcourts Four Seasons Realty 2017 Ltd is passing over this information. Therefore, we cannot g