Nameeks DERIN631 By Nameek's Derin Modern Bathroom Vanity, Grey Oak, Black Ceramic Sink, 32 Inch, Free Standing - TheBathOutlet
Modern Bathroom Vanity, Grey Oak, Black Ceramic Sink, 32 Inch, Free Standing Nameeks Nameeks DERIN631 Nameeks DERIN631 https://www.thebathoutlet.com/static/750/images/nameeks/Nameeks DERIN631-Main.jpg This ultra modern floor standing bathroom vanity set was designed by high-end brand Nameek's. Inspired by modern and contemporary style bathroom design, this bathroom vanity set comes with a beautiful matte black ceramic sink that perfectly fits into a vanity cabinet with two spacious drawers. Ceramic sink features counter space on both sides of the basin. Vanity cabinet is made of durable engineered wood and features two soft-closing drawers with sleek black drawer handles. Vanity cabinet attaches on top of a beautiful black base with four vanity feet. This vanity set is part of the Derin collection. Make a bold statement in your bathroom now with this modern bathroom vanity set. InStock USD 1793.00
Skip to Main Content

Modern Bathroom Vanity, Grey Oak, Black Ceramic Sink, 32 Inch, Free Standing

New Arrival
32 Inch
New
Nameeks DERIN631 Modern Bathroom Vanity, Grey Oak, Black Ceramic Sink, 32 Inch, Free Standing
Modern Bathroom Vanity, Grey Oak, Black Ceramic Sink, 32 Inch, Free Standing
$1793.00
Save $50 on orders over $1,000 with coupon 'SAVEALOT'   Exclusions Apply
Handle Finish:
Vanity Finish: Grey Oak
Nameeks DERIN631 Vanity Finish Nameeks DERIN631 Vanity Finish Nameeks DERIN631 Vanity Finish Nameeks DERIN631 Vanity Finish Nameeks DERIN631 Vanity Finish Nameeks DERIN631 Vanity Finish Nameeks DERIN631 Vanity Finish
Quantity:
 
Modern Bathroom Vanity, Grey Oak, Black Ceramic Sink, 32 Inch, Free Standing
Nameeks DERIN631
Customer Reviews
Sorry, there are currently no reviews for this product.
Product Q/A's
Sorry, there are currently no Q/A's for this product. Do you have a question?
Customers Also Viewed
Related Searches
Please enter your email address if you would like to be notified when this question is answered: