RAK Ceramics · Concealed Shower Valves

RAK Ceramics Concealed 2 Handle Thermostatic Single Control Shower Valve | Brushed Nickel | Brass | 120mm x 220mm x 125mm

Model Number: RAKITA3301N Elevate your shower experience with the RAK Brushed Nickel Concealed 2 Handle Thermostatic Single Control Shower Valve. Designed for modern bathrooms, this sleek and stylish shower valve offers both functionality and aesthetics. Crafted from high-quality brass and finished in a stunning brushed nickel, the RAKITA3301N is the perfect addition to any contemporary shower setup, ensuring both durability and elegance. The RAKITA3301N features a thermostatic valve that allows for precise temperature control, providing a consistently comfortable shower every time. With two dials, you can easily adjust both water flow and temperature to your preference, ensuring a personalised shower experience. The concealed design not only adds to its sophisticated look but also makes installation and maintenance simpler, allowing for a cleaner appearance in your bathroom. Constructed to the highest standards, this shower valve boasts a 15-year guarantee, reflecting RAK Ceramics' commitment to quality and customer satisfaction. It operates efficiently within a pressure range of 0.5 to 1.0 bar, making it suitable for most water systems. The satin finish enhances its contemporary style, while the round shape adds a soft touch that complements various bathroom designs. Experience the combination of design and performance with the RAK Brushed Nickel Concealed Shower Valve, where every detail has been considered to provide you with the ultimate in showering luxury. Key Features: Stylish brushed nickel finish for a modern look Thermostatic control for precise temperature regulation Concealed design for a sleek and tidy appearance Durable brass construction ensuring long-lasting performance 15-year guarantee for peace of mind | RAK Ceramics Concealed 2 Handle Thermostatic Single Control Shower Valve | Brushed Nickel | Brass | 120mm x 220mm x 125mm

90-day range £∞–-£∞ · average £NaN