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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 21
Step-by-step solution
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Consider the following system of linear equations:

    <div class=answer> Consider the following system of linear equations:   Let us solve this system by elimination. We convert one of the equations into an equivalent equation of a form such that addition of the two equations will eliminate one of the variables. Notice that the coefficient of <i>y</i> in the first equation, 1, is a factor of the coefficient of <i>y</i> in the second equation   . If we multiply both sides of the first equation by 2 and add the two equations, this will eliminate the <i>y-</i>variable.   Now add these two equations.     Divide both sides by 8.

Let us solve this system by elimination.

We convert one of the equations into an equivalent equation of a form such that addition of the two equations will eliminate one of the variables.

Notice that the coefficient of y in the first equation, 1, is a factor of the coefficient of y in the second equation    <div class=answer> Consider the following system of linear equations:   Let us solve this system by elimination. We convert one of the equations into an equivalent equation of a form such that addition of the two equations will eliminate one of the variables. Notice that the coefficient of <i>y</i> in the first equation, 1, is a factor of the coefficient of <i>y</i> in the second equation   . If we multiply both sides of the first equation by 2 and add the two equations, this will eliminate the <i>y-</i>variable.   Now add these two equations.     Divide both sides by 8.   .

If we multiply both sides of the first equation by 2 and add the two equations, this will eliminate the y-variable.

    <div class=answer> Consider the following system of linear equations:   Let us solve this system by elimination. We convert one of the equations into an equivalent equation of a form such that addition of the two equations will eliminate one of the variables. Notice that the coefficient of <i>y</i> in the first equation, 1, is a factor of the coefficient of <i>y</i> in the second equation   . If we multiply both sides of the first equation by 2 and add the two equations, this will eliminate the <i>y-</i>variable.   Now add these two equations.     Divide both sides by 8.

Now add these two equations.

    <div class=answer> Consider the following system of linear equations:   Let us solve this system by elimination. We convert one of the equations into an equivalent equation of a form such that addition of the two equations will eliminate one of the variables. Notice that the coefficient of <i>y</i> in the first equation, 1, is a factor of the coefficient of <i>y</i> in the second equation   . If we multiply both sides of the first equation by 2 and add the two equations, this will eliminate the <i>y-</i>variable.   Now add these two equations.     Divide both sides by 8.

    <div class=answer> Consider the following system of linear equations:   Let us solve this system by elimination. We convert one of the equations into an equivalent equation of a form such that addition of the two equations will eliminate one of the variables. Notice that the coefficient of <i>y</i> in the first equation, 1, is a factor of the coefficient of <i>y</i> in the second equation   . If we multiply both sides of the first equation by 2 and add the two equations, this will eliminate the <i>y-</i>variable.   Now add these two equations.     Divide both sides by 8.   Divide both sides by 8.

    <div class=answer> Consider the following system of linear equations:   Let us solve this system by elimination. We convert one of the equations into an equivalent equation of a form such that addition of the two equations will eliminate one of the variables. Notice that the coefficient of <i>y</i> in the first equation, 1, is a factor of the coefficient of <i>y</i> in the second equation   . If we multiply both sides of the first equation by 2 and add the two equations, this will eliminate the <i>y-</i>variable.   Now add these two equations.     Divide both sides by 8.


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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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