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 + 0.50xx = hourly wage; y = numbers of units produced
C) $y = \frac { x + 11 } { 0.50 }$ x = hourly wage; y = numbers of units produced
D) $y = \frac { 11 - x } { 0.50 }$ x = hourly wage; y = numbers of units produced
E)y = 11 - 0.50xx = hourly wage; y = numbers of units produced

Question

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 + 0.50xx = hourly wage; y = numbers of units produced 
C) $y = \frac { x + 11 } { 0.50 }$ x = hourly wage; y = numbers of units produced 
D) $y = \frac { 11 - x } { 0.50 }$ x = hourly wage; y = numbers of units produced 
E)y = 11 - 0.50xx = hourly wage; y = numbers of units produced

Quizplus · Accepted Answer

The inverse function swaps the roles of the variables, so in the inverse, x represents the total hourly wage and y represents the number of units produced. To find the inverse, solve the original equation for x: $x = \frac{y - 11}{0.50}$.

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

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