Question
Nate has a part-time job at the car wash. He earns $13 an hour, and he gets a weekly bonus of $100 if the business meets the quota of cars for the week. Assuming Nate gets his bonus, write a linear equation in slope-intercept form to represent how much Nate will get paid for the week if he works x hours over the week. Let y represent the amount he gets paid for the week and x represent the number of hours he works for the week.(1 point)
Responses
13x−y=−100
13 x minus y equals negative 100
y=13x+100
y equals 13 x plus 100
y=100x+13
y equals 100 x plus 13
y=13x
Responses
13x−y=−100
13 x minus y equals negative 100
y=13x+100
y equals 13 x plus 100
y=100x+13
y equals 100 x plus 13
y=13x
Answers
GPT-4o mini
To represent how much Nate will get paid for the week, we need to consider both his hourly wage and the weekly bonus.
Nate earns $13 per hour, so for \( x \) hours worked, he will earn \( 13x \). If he gets the $100 bonus, we will add that to his earnings.
Therefore, the total pay \( y \) can be represented by the equation:
\[ y = 13x + 100 \]
So, the correct response is:
**y = 13x + 100**
Nate earns $13 per hour, so for \( x \) hours worked, he will earn \( 13x \). If he gets the $100 bonus, we will add that to his earnings.
Therefore, the total pay \( y \) can be represented by the equation:
\[ y = 13x + 100 \]
So, the correct response is:
**y = 13x + 100**