A company makes two types of biscuits: Jumbo and Regular. The oven can cook at most 200 biscuits per day. Each jumbo biscuit requires 2 oz of flour, each regular biscuit requires 1 oz of flour, and there is 300 oz of flour available. The income from each jumbo biscuit is $0.12 and from each regular biscuit is $0.11. How many of each size biscuit should be made to maximize income? What is the maximum income? The company should make [ ] jumbo and [ ] regular biscuits. The maximum income is $[ ].
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Step 1: Define the variables: Let x be the number of jumbo biscuits and y be the number of regular biscuits. Show more…
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A company makes two types of biscuits: Jumbo and Regular. The oven can cook at most 300 biscuits per day. Each jumbo biscuit requires 2 oz of flour, and each regular biscuit requires 1 oz of flour. There is 400 oz of flour available. The income from each jumbo biscuit is $0.08, and from each regular biscuit is $0.14. How many of each size biscuit should be made to maximize income? What is the maximum income? The company should make jumbo and regular biscuits. The maximum income is $.
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Golden Harvest Foods makes jumbo biscuits and regular biscuits. The oven can cook at most 200 biscuits per day. Each jumbo biscuit requires 2 oz of flour, each regular biscuit requires 1 oz of flour, and there are 300 oz of flour available. The income from each jumbo biscuit is $\$ 0.10$ and from each regular biscuit is $\$ 0.08 .$ How many of each size biscuit should be made in order to maximize income? What is the maximum income?
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