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for a particular experiment you need 5 liters of a 10% solution. you find 7% and 12% solution on the shelves. How much of the 7% solution should you mix with the appropraite amount of the 12% solution to get 5liters of a 10% solution.
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Let \(x\) be the number of liters of the 7% solution, then you will need \(5-x\) liters of the 12% solution. The first solution will have \(0.07x\) total liters of the solution, and the second would have \(0.12(5-x)\). Pooling them together gives you \[0.07x+0.12(5-x)\] and you want this to make a 5 liter mixture at 10% concentration, i.e. a mixture containing \(0.10\times5=0.5\) total liters of solution. This means you want to find the \(x\) that makes the equation true: \[0.07x+0.12(5-x)=0.5\]
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