Floors Unlimited Inc - MI Livingston, Howell 48843

Floors Unlimited Inc entered the industry of Carpet and Rug Dealers in 2009 and has grown to employ 1 to 4 people, generating an annual revenue of $500.000 to $999.999. The NAICS classifies this business under the code 4422100, which describes it as a Carpet and Rug Dealers. For further clarification, the SIC classifies this business under the code 5713 and described it as a Carpet and Rug Dealers. The business provides service to the B2C market.

To acquire more information, please contact Alida Smith, Principal by calling (517) 404-5581 during business hours. You can also write to the business’ Single Location at 933 Dearborn St, Howell, Michigan MI 48843. You can also visit the company’s website at . View this business’ social media profiles on Twitter or on Facebbok .

Company: Floors Unlimited Inc
Representative: Alida Smith, Principal
Place of Business: 933 Dearborn St, Howell, MI 48843
Contact Number: (517) 404-5581
Type of Service: Carpet and Rug Dealers
SIC Number: 5713
NAICS Number: 4422100
Locality: Single Location
Market Type: B2C (Business to Consumer)
Began: 2009
Income/Year: $500.000 to $999.999
Laborers: 1 to 4
Share This Company:

Floors Unlimited Inc is a company operating from Livingston, Michigan providing professional Carpet and Rug Dealers and relevant B2C variables. It was founded in 2009 and registered with the SIC code 5713 as Carpet and Rug Dealers, and with the NAICS code 4422100 as Carpet and Rug Dealers.

With a current employee count of 1 to 4, Floors Unlimited Inc has gone to report making $500.000 to $999.999 per annum on its journey towards growth. This company invites you to contact its representative Alida Smith, Principal at (517) 404-5581 for related queries, or to locate its Single Location using the coordinates 42.59825,-83.929853.

The Single Location can also be found at the street address 933 Dearborn St in Howell, Michigan 48843 and can be engaged online through the company website at , the company Twitter , and Facebook page .