A scientist has two solutions, which she has labeled Solution A and Solution B. Each contains salt. She knows that Solution A is 65% salt and Solution B is 80% salt. She wants to obtain 120 ounces of a mixture that is 70% salt. How many ounces of each solution should she use?
1 answer:
We can use these variables: A = number of ounces for solution A B = Number of ounces for solution B A + B = 20 Now, we can use decimal conversions. 0.65A + 0.80B = 0.70(120) Next step: We substitute A into 120 - B to show their relationship. 0.65(120 - B) + 0.80B = 84 Now onto the next equation: 78 - 0.65B + 0.80B = 84 0.80 - 0.65 = 0.15, so… 0.15B = 84 - 78 0.15B = 6 B = 6 divided by 0.15 B = 40 ounces To find A, we can simply plug B into the starting equation. A = 120 - 40 A = 60 ounces Your final answer: The scientist should use 60 ounces of solution A and she should use 40 ounces of solution B. Yeah
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