Please help with this problem.

Use the following for problems 35-37 The Tablemen company currently produces 4 different types of tables: side, dining room, corner and bar. Each side table requires 6 hours of labor, Bit of oak and Bit of maple. Each dining room table requires 15 hours of labor, 12 of oak and 6ft of maple. Each corner table requires 4 hours of labor, l of oak and 5ft of maple. Each bar table requires 7 hrs of labor, 6. Sit of oak and 2ft of maple. Side tables have a prot of $180, dining room tables for $450, corner tables for $350 and bar tables for $125. 2400 hours of labor, 325R of oak and 1800 of maple are available. In order to maintain their skills at least one table of each type must be produced and no more than 4 dining room tables can be produced. Assume this is an integer linear program. 35) What is the total prot? a. $12 ,630 b. $9,800 c. $6,710 d. $2,250 36) What is the optimal production schedule? a. 1 side, 4 dining, 1 corner and 2 bar tables b. 1 side, 4 dining, 29 corner and 4 bar tables c. 12 side, 4 dining, 5 corner and 0 bar tables d. 2 side, 18 dining, 1 corner and 0 bar tables 37) If the Tablemen Company wants to build at most 6 Bar tables, which constraint to ensure this happens (assume "Bar" is the variable name for the number of Bar tables made)? a. Bar 3": 6 b. Bar