Question: PLEASE HURRY UP PLEASE A chef is famous for the three types of food (A, B, and C) he cooks. In preparing those foods, he

PLEASE HURRY UP PLEASE

A chef is famous for the three types of food (A, B, and C) he cooks. In preparing those foods, he uses three main ingredients (1, 2, and 3) and some specific recipe requirements. The daily availabilities and costs of per ingredient are given in the table below:

The chef is extremely careful about meeting the recipe requirements, therefore there are some limits on the percentages of the each ingredient in food. The selling prices and the percentage limits are given in the following table:

In addition, to meet the demand for the customers, he wants to produce at least 100 kg of each food type. The chef wants to determine the optimal blend of the ingredients that will maximize his profit. Formulate a linear programming model for this problem. (Just provide the linear programming model)PLEASE HURRY UP PLEASE A chef is famous for the

A chef is famous for the three types of food (A, B, and C) he cooks. In preparing those foods, he uses three main ingredients (1, 2, and 3) and some specific recipe requirements. The daily availabilities and costs of per ingredient are given in the table below: Ingredient Available in ke 1 2 3 Cost/ke (US Dollars) 200 300 240 20 25 30 The chef is extremely careful about meeting the recipe requirements, therefore there are some limits on the percentages of the each ingredient in food. The selling prices and the percentage limits are given in the following table: Food Ingredient Requirement Selling Price of Food/kg (US Dollars) At least 40% of ingredienti At least 30% of ingredient 2 100 At least 35% of ingredient 1 At most 25% of ingredient 3 At most 25% of ingredient 2 At most 40% of ingredient 3 200 B 150 c In addition, to meet the demand for the customers, he wants to produce at least 100 kg of each food type. The chef wants to determine the optimal blend of the ingredients that will maximize his profit. Formulate a linear programming model for this problem. (Just provide the linear programming model)

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