Bouncy Paws is a small pet boutique that produces two kinds of healthy pup treat

Question

Bouncy Paws is a small pet boutique that produces two kinds of healthy pup treats. Each treat is comprised of organic chicken, chickpeas, and cranberries. Although the company earns a nice profit on each kind of treat, current demand sets a limited number to be produced. The ounces of ingredients required and available, as well as, profits and demand are summarized in the following table. The boutique wants to anticipate its product mix of bags produced to maximize profit. Using the skills you have learned, create an LP model (and reports) for the above problem and answer the multiple-choice questions below. (Use scantron for answers) 1. For Bouncy Paws, the optimum solution and objective function value are Treat 1 = 16.67, Treat 2 = 6.67, obj. function value = exist143 Treat 1 = 10.00, Treat 2 = 12.00, obj. function value = exist136 Treat 1 = 16.67, Treat 2 = 6.67, obj. function value = exist160 Treat 1 = 20.00, Treat 2 = 0, obj. function value exist160 2. For Bouncy Paws, the maximum ounces of cranberries used is 100.00 120.00 160.00 133.33 3. For Bouncy Paws, the binding constraints are Chicken and cranberries Chicken and chickpeas c. chickpeas, cranberries, and demand Chicken, chickpeas, cranberries, and demand 4. For Bouncy Paws, (rounding off to three decimal places), which statement below describes the optimum solution's uniqueness and degeneracy? Solution is unique and degenerate Solution is not unique and is degenerate Solution is unique and not degenerate Solution is not unique and not degenerate 5. The highest value the objective function coefficient for Treat 1 can assume without changing the optimal solution is 4.6 The value is already at its maximum allowed increase 1 10

Explanation / Answer

1.c

2.a

3.The binding constraints are

option d

4.c

5.The highest value of the objective collection is

option a

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