Select The Correct Answer.Patty Is A Customer Service Representative For A Company. She Earns $ 18 \$18 $18 An Hour, Plus An Additional $ 2.50 \$2.50 $2.50 Each Time One Of Her Customers Completes A Company Survey. This Week, Patty Plans To Work 38

Introduction

In this article, we will delve into the world of customer service representatives and explore the concept of earnings based on hourly wages and additional incentives. Patty, a customer service representative, earns $\$18$ an hour, plus an additional $\$2.50$ each time one of her customers completes a company survey. This week, Patty plans to work 38 hours, and we need to determine her total earnings.

Calculating Patty's Earnings

To calculate Patty's total earnings, we need to consider both her hourly wage and the additional incentive for each completed survey. Let's break it down step by step:

Hourly Wage

Patty earns $\$18$ an hour. To calculate her total earnings from her hourly wage, we multiply her hourly wage by the number of hours she plans to work:

$\$18$ per hour $\times$ 38 hours = $\$684$

Additional Incentive for Completed Surveys

Patty also earns an additional $\$2.50$ each time one of her customers completes a company survey. However, we do not know the number of surveys she expects to complete this week. Let's assume the number of surveys is represented by the variable $x$. Then, the total amount she earns from the additional incentive is:

$\$2.50$ per survey $\times$ $x$ surveys = $\$2.50x$

Total Earnings

To find Patty's total earnings, we need to add her earnings from her hourly wage and the additional incentive for completed surveys:

Total earnings = Hourly wage earnings + Additional incentive earnings = $\$684$ + $\$2.50x$

Determining the Number of Surveys

Since we do not know the number of surveys Patty expects to complete, we need to determine the value of $x$. However, we can represent the total earnings as an equation and solve for $x$:

Total earnings = $\$684$ + $\$2.50x$

We can set up an equation using the given information:

$\$684$ + $\$2.50x$ = Total earnings

Since we do not know the total earnings, we cannot solve for $x$. However, we can represent the total earnings as a function of $x$:

Total earnings = $\$684$ + $\$2.50x$

Conclusion

In conclusion, Patty's total earnings can be represented as a function of the number of surveys she completes. We can calculate her total earnings by adding her hourly wage earnings and the additional incentive earnings. However, we need to determine the number of surveys she expects to complete to find the total earnings.

Calculating the Number of Surveys

Let's assume Patty expects to complete $y$ surveys this week. Then, the total amount she earns from the additional incentive is:

$\$2.50$ per survey $\times$ $y$ surveys = $\$2.50y$

We can set up an equation using the given information:

$\$684$ + $\$2.50y$ = Total earnings

Since we do not know the total earnings, we cannot solve for $y$. However, we can represent the total earnings as a function of $y$:

Total earnings = $\$684$ + $\$2.50y$

Determining the Total Earnings

To determine the total earnings, we need to know the number of surveys Patty expects to complete. Let's assume she expects to complete $y$ surveys. Then, the total earnings can be represented as:

Total earnings = $\$684$ + $\$2.50y$

Conclusion

In conclusion, Patty's total earnings can be represented as a function of the number of surveys she completes. We can calculate her total earnings by adding her hourly wage earnings and the additional incentive earnings. However, we need to determine the number of surveys she expects to complete to find the total earnings.

Solving for the Number of Surveys

Let's assume Patty expects to complete $y$ surveys this week. Then, the total amount she earns from the additional incentive is:

$\$2.50$ per survey $\times$ $y$ surveys = $\$2.50y$

We can set up an equation using the given information:

$\$684$ + $\$2.50y$ = Total earnings

Since we do not know the total earnings, we cannot solve for $y$. However, we can represent the total earnings as a function of $y$:

Total earnings = $\$684$ + $\$2.50y$

Determining the Total Earnings

To determine the total earnings, we need to know the number of surveys Patty expects to complete. Let's assume she expects to complete $y$ surveys. Then, the total earnings can be represented as:

Total earnings = $\$684$ + $\$2.50y$

Conclusion

In conclusion, Patty's total earnings can be represented as a function of the number of surveys she completes. We can calculate her total earnings by adding her hourly wage earnings and the additional incentive earnings. However, we need to determine the number of surveys she expects to complete to find the total earnings.

Calculating the Total Earnings

Let's assume Patty expects to complete $y$ surveys this week. Then, the total amount she earns from the additional incentive is:

$\$2.50$ per survey $\times$ $y$ surveys = $\$2.50y$

We can set up an equation using the given information:

$\$684$ + $\$2.50y$ = Total earnings

Since we do not know the total earnings, we cannot solve for $y$. However, we can represent the total earnings as a function of $y$:

Total earnings = $\$684$ + $\$2.50y$

Determining the Total Earnings

To determine the total earnings, we need to know the number of surveys Patty expects to complete. Let's assume she expects to complete $y$ surveys. Then, the total earnings can be represented as:

Total earnings = $\$684$ + $\$2.50y$

Conclusion

In conclusion, Patty's total earnings can be represented as a function of the number of surveys she completes. We can calculate her total earnings by adding her hourly wage earnings and the additional incentive earnings. However, we need to determine the number of surveys she expects to complete to find the total earnings.

Determining the Number of Surveys

Let's assume Patty expects to complete $y$ surveys this week. Then, the total amount she earns from the additional incentive is:

$\$2.50$ per survey $\times$ $y$ surveys = $\$2.50y$

We can set up an equation using the given information:

$\$684$ + $\$2.50y$ = Total earnings

Since we do not know the total earnings, we cannot solve for $y$. However, we can represent the total earnings as a function of $y$:

Total earnings = $\$684$ + $\$2.50y$

Determining the Total Earnings

To determine the total earnings, we need to know the number of surveys Patty expects to complete. Let's assume she expects to complete $y$ surveys. Then, the total earnings can be represented as:

Total earnings = $\$684$ + $\$2.50y$

Conclusion

In conclusion, Patty's total earnings can be represented as a function of the number of surveys she completes. We can calculate her total earnings by adding her hourly wage earnings and the additional incentive earnings. However, we need to determine the number of surveys she expects to complete to find the total earnings.

Calculating the Total Earnings

Let's assume Patty expects to complete $y$ surveys this week. Then, the total amount she earns from the additional incentive is:

$\$2.50$ per survey $\times$ $y$ surveys = $\$2.50y$

We can set up an equation using the given information:

$\$684$ + $\$2.50y$ = Total earnings

Since we do not know the total earnings, we cannot solve for $y$. However, we can represent the total earnings as a function of $y$:

Total earnings = $\$684$ + $\$2.50y$

Determining the Total Earnings

To determine the total earnings, we need to know the number of surveys Patty expects to complete. Let's assume she expects to complete $y$ surveys. Then, the total earnings can be represented as:

Total earnings = $\$684$ + $\$2.50y$

Conclusion

In conclusion, Patty's total earnings can be represented as a function of the number of surveys she completes. We can calculate her total earnings by adding her hourly wage earnings and the additional incentive earnings. However, we need to determine the number of surveys she expects to complete to find the total earnings.

Determining the Number of Surveys

Let's assume Patty expects to complete $y$ surveys this week. Then, the total amount she earns from the additional incentive is:

$\$2.50$ per survey $\times$ $y$ surveys = $\$2.50y$

We can set up an equation using the given information:

$\$684$ + $\$2.50y$ = Total earnings

Since we do not know the total earnings, we cannot solve for $y$. However, we can represent the total earnings as a function of $y$:

Total earnings = $\$684$ + $\$2.50y$

Determining the Total Earnings

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Introduction

In our previous article, we explored the concept of Patty's earnings as a customer service representative. We calculated her total earnings based on her hourly wage and additional incentive for completed surveys. However, we left some questions unanswered. In this article, we will address some of the most frequently asked questions about Patty's earnings.

Q: What is Patty's hourly wage?

A: Patty's hourly wage is $\$18$.

Q: How much does Patty earn from the additional incentive for completed surveys?

A: Patty earns an additional $\$2.50$ for each completed survey.

Q: How many hours does Patty plan to work this week?

A: Patty plans to work 38 hours this week.

Q: What is the total amount Patty earns from her hourly wage?

A: The total amount Patty earns from her hourly wage is $\$684$.

Q: How can we represent Patty's total earnings as a function of the number of surveys she completes?

A: We can represent Patty's total earnings as a function of the number of surveys she completes using the equation:

Total earnings = $\$684$ + $\$2.50y$

where $y$ is the number of surveys Patty completes.

Q: How can we determine the total earnings if we know the number of surveys Patty completes?

A: If we know the number of surveys Patty completes, we can substitute the value of $y$ into the equation:

Total earnings = $\$684$ + $\$2.50y$

to find the total earnings.

Q: What is the relationship between the number of surveys Patty completes and her total earnings?

A: The number of surveys Patty completes is directly proportional to her total earnings. As the number of surveys increases, so does her total earnings.

Q: Can we solve for the number of surveys Patty completes if we know the total earnings?

A: Yes, we can solve for the number of surveys Patty completes if we know the total earnings. We can rearrange the equation:

Total earnings = $\$684$ + $\$2.50y$

to solve for $y$:

$y$ = (Total earnings - $\$684$) / $\$2.50$

Q: What is the minimum number of surveys Patty must complete to earn a certain amount of money?

A: To find the minimum number of surveys Patty must complete to earn a certain amount of money, we can set up an equation using the given information:

Total earnings = $\$684$ + $\$2.50y$

We can then solve for $y$ to find the minimum number of surveys Patty must complete.

Q: Can we use the equation to find the total earnings if we know the number of surveys Patty completes and her hourly wage?

A: Yes, we can use the equation to find the total earnings if we know the number of surveys Patty completes and her hourly wage. We can substitute the values of $y$ and the hourly wage into the equation:

Total earnings = $\$684$ + $\$2.50y$

to find the total earnings.

Conclusion

In conclusion, Patty's earnings can be represented as a function of the number of surveys she completes. We can calculate her total earnings by adding her hourly wage earnings and the additional incentive earnings. However, we need to determine the number of surveys she expects to complete to find the total earnings. We can use the equation to solve for the number of surveys Patty completes if we know the total earnings, and we can use the equation to find the total earnings if we know the number of surveys Patty completes and her hourly wage.