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book College Algebra in Context with Applications for the Managerial, Life, and Social Sciences 3rd Edition by Ronald J Harshbarger, Lisa Yocco cover

College Algebra in Context with Applications for the Managerial, Life, and Social Sciences 3rd Edition by Ronald J Harshbarger, Lisa Yocco

Edition 3ISBN: 032157060X
book College Algebra in Context with Applications for the Managerial, Life, and Social Sciences 3rd Edition by Ronald J Harshbarger, Lisa Yocco cover

College Algebra in Context with Applications for the Managerial, Life, and Social Sciences 3rd Edition by Ronald J Harshbarger, Lisa Yocco

Edition 3ISBN: 032157060X
Exercise 57
Step-by-step solution
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Step 1 of 2

Let the amount of a 10% concentration be x and the amount of a 5% concentration be y.

The total amount of solution is the sum of x and y.

So,

    <div class=answer> Let the amount of a 10% concentration be <i>x</i> and the amount of a 5% concentration be <i>y</i>. The total amount of solution is the sum of <i>x</i> and <i>y</i>. So,   The mixed solution is 8% of 20cc, that is   . The mixture is obtained by adding   . So,   Thus, the system of equations is

The mixed solution is 8% of 20cc, that is    <div class=answer> Let the amount of a 10% concentration be <i>x</i> and the amount of a 5% concentration be <i>y</i>. The total amount of solution is the sum of <i>x</i> and <i>y</i>. So,   The mixed solution is 8% of 20cc, that is   . The mixture is obtained by adding   . So,   Thus, the system of equations is         .

The mixture is obtained by adding    <div class=answer> Let the amount of a 10% concentration be <i>x</i> and the amount of a 5% concentration be <i>y</i>. The total amount of solution is the sum of <i>x</i> and <i>y</i>. So,   The mixed solution is 8% of 20cc, that is   . The mixture is obtained by adding   . So,   Thus, the system of equations is         .

So,

    <div class=answer> Let the amount of a 10% concentration be <i>x</i> and the amount of a 5% concentration be <i>y</i>. The total amount of solution is the sum of <i>x</i> and <i>y</i>. So,   The mixed solution is 8% of 20cc, that is   . The mixture is obtained by adding   . So,   Thus, the system of equations is

Thus, the system of equations is

    <div class=answer> Let the amount of a 10% concentration be <i>x</i> and the amount of a 5% concentration be <i>y</i>. The total amount of solution is the sum of <i>x</i> and <i>y</i>. So,   The mixed solution is 8% of 20cc, that is   . The mixture is obtained by adding   . So,   Thus, the system of equations is             <div class=answer> Let the amount of a 10% concentration be <i>x</i> and the amount of a 5% concentration be <i>y</i>. The total amount of solution is the sum of <i>x</i> and <i>y</i>. So,   The mixed solution is 8% of 20cc, that is   . The mixture is obtained by adding   . So,   Thus, the system of equations is

    <div class=answer> Let the amount of a 10% concentration be <i>x</i> and the amount of a 5% concentration be <i>y</i>. The total amount of solution is the sum of <i>x</i> and <i>y</i>. So,   The mixed solution is 8% of 20cc, that is   . The mixture is obtained by adding   . So,   Thus, the system of equations is             <div class=answer> Let the amount of a 10% concentration be <i>x</i> and the amount of a 5% concentration be <i>y</i>. The total amount of solution is the sum of <i>x</i> and <i>y</i>. So,   The mixed solution is 8% of 20cc, that is   . The mixture is obtained by adding   . So,   Thus, the system of equations is


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College Algebra in Context with Applications for the Managerial, Life, and Social Sciences 3rd Edition by Ronald J Harshbarger, Lisa Yocco
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