A company assembles three different poker sets. Each Royal Flush poker set contains 1000 poker chips, 4 decks of cards,
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A company assembles three different poker sets. Each Royal Flush poker set contains 1000 poker chips, 4 decks of cards,
company assembles three different poker sets. Each Royal Flush poker set contains 1000 poker chips, 4 decks of cards, 10 dice, and 2 dealer buttons. Each Deluxe Diamond poker set contains 600 poker chips, 2 decks of cards, 5 dice, and one dealer button. The Full House poker set contains 300 poker chips, 2 decks of cards, 5 dice, and one dealer button. The company has 2,800,000 poker chips, 10,000 decks of cards, 25,000 dice, and 6000 dealer buttons in stock. They earn a profit of $38 for each Royal Flush poker set, $22 for each Deluxe Diamond poker set, and $12 for each Full House poker set. Use the simplex method to complete parts (a) and (b). C (a) How many of each type of poker set should the company assemble to maximize profit? What is the maximum profit? Begin by finding the objective function. Let x₁, x₂, and x3 be the numbers of Royal Flush, Deluxe Diamond, and Full House poker sets, respectively. What is the objective function? z = x₁ + x₂ + x3 (Do not include the $ symbol in your answers.)
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