Your wage is $11.00 per hour plus $0.50 for each unit produced per hour.So,your hourly wage in terms of the number of units produced x is y = 11 + 0.50x.Find the inverse function.What does each variable represent in the inverse function? ?
A) $y = \frac { x - 11 } { 0.50 }$ x = hourly wage;y = numbers of units produced
B)y = 11 + 0.50x x = hourly wage;y = numbers of units produced
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C) $$y = \frac { x + 11 } { 0.50 }$$ x = hourly wage;y = numbers of units produced
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D) $y = \frac { 11 - x } { 0.50 }$ x = hourly wage;y = numbers of units produced
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E)y = 11 - 0.50x x = hourly wage;y = numbers of units produced
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Question

Quizplus · Accepted Answer

The inverse function is found by solving the original equation for x, which represents the number of units produced, and y, which now represents the hourly wage.

Your Wage Is $11 y=x−110.50y = \frac { x - 11 } { 0.50 }y=0.50x−11​

Your Wage Is $11 $y = \frac { x - 11 } { 0.50 }$