VANITY TOPS
No bathroom is complete without a stone, timber or terrazzo vanity top to compliment the overall design of your new bathroom, kitchen or laundry.
Our stone vanity tops have a polished surface, and require very little maintenance to keep them looking like new. Each stone top is different and just like a finger print, no two are ever the same, with unique and ... read more
No bathroom is complete without a
stone,
timber or terrazzo vanity top to compliment the overall design of your new bathroom, kitchen or laundry.
Our stone vanity tops have a polished surface, and require very little maintenance to keep them looking like new. Each stone top is different and just like a finger print, no two are ever the same, with unique and natural variations. Choose from our range of highly polished engineered quartz stone tops, coming in a light grey, a crisp bright white or dark grey for a more stylish urban look.
The Terrazzo top range is durable and offers exquisiteness and versatility to your bathroom. Featuring neutral coloured crushed stone, glass and quartz, select from a dark, black base or a light-coloured, white base. Highgrove Bathrooms’ Timber Vanity Tops are made from natural timber bringing warmth and texture to your space while complementing our extensive range of Tapware and Accessories. Sealed with a durable, water-resistant sealer, choose from our MADERA Solid White Oak Timber Tops, brining light and elegance to your bathroom, or our MARRI Timber Vanity tops, featuring distinct black veins for a bespoke look.
Shop our extensive range of 20mm, 25mm and 30mm stone tops in 600, 750, 900, 1200, 1500 and 1800mm vanity tops to create a unique design in your home.
No bathroom is complete without a
stone,
timber or terrazzo vanity top to compliment the overall design of your new bathroom, kitchen or laundry.
Our stone vanity tops have a polished surface, and require very little maintenance to keep them looking like new. Each stone top is different and just like a finger print, no two are ever the same, with unique and
