Consider the following problem: . A small business enterprise makes dresses, trousers, and jackets. A dress requires an hour of cutting, 15 minutes of stitching, and 10 minutes of finishing A trouser requires 12 minutes of cutting, % an hour of stitching, and 8 minutes of finishing. A jacket requires 32 minutes of cutting, and 1% hours of stitching, and 45 minutes of finishing, The business has available 920 minutes in the cutting department, 1055 minutes in the stitching department, & 650 minutes in the finishing department. Profits generated per dress, trouser, & jacket are $52, 835, and $76, respectively. C4: The number of jackets made should not exceed 15% of the total production C5: The number of dresses must be at least double the number of trousers manufactured . The objective function is written as * O maximize z = x1 + 3x2 + 2x3 maximize z = 52x1 + 35x2 + 76x3 O None of the answers. O maximize z = 9x1 + 12x2 + 11x3 O minimize z = x1 + 3x2 + 2x3 The "stitching" constraint is written as O 15x1 + 45x2 + 75x3 2 1055 O 2x1 + 2x2 + 4x3 S 82.5 O 15x1 + 45x2 + 75x3 s 1055 O None of the answers. O 2x1 + x2 + 3x3 2 2020