$ 2.29
$ 2.29
2.29
USD
$ 2.29
This combination does not exist.
Square Footage:
Materials:
29.94 sq. ft. per box
Material Cost:
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Laurel Larkin
9"x48" planks offered in a range of blonde and light brown wood aesthetics that exude undeniable charm and elegance. Boasting a 5MM thickness comprising a 4MM core and 1MM attached pad for comfort underfoot, it establishes a robust foundation. Exclusive commercial-grade 20MIL CrystaLux Ultra™ protection layer, this collection fortifies against daily wear and tear, promising unparalleled durability. Backed by a lifetime limited residential warranty, 15 years for light commercial, and 10 year commercial warranty for added peace of mind. Our rigid core floors feature no acclimation technology that enables buy today, install today convenience. Adheres to ESG (environmental, social, and governance) standards, ensuring its eco-friendly and family-safe attributes, supported by LEED, GREENGUARD Gold, and FloreScore® certifications.
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