Deandre earns $15 per hour working at a restaurant. This month, he earned a one-time bonus of $100 for being named employee of the month. Write an equation in slope-intercept form to represent DeAndre's total earnings y after working x hours this month. 

To represent Deandre's total earnings $ y $ after working $ x $ hours this month, we need to account for both his hourly wage and the one-time bonus. His hourly wage is $15, and his bonus is $100.

The equation for his total earnings can be written in slope-intercept form:

\[
y = 15x + 100
\]

Where:
- $ y $ is Deandre's total earnings.
- $ 15 $ is the rate (slope) representing how much he earns per hour.
- $ x $ is the number of hours worked.
- $ 100 $ is the y-intercept, representing the bonus he received.

Would you like to go over any details?

Here are 5 related questions:
1. How much would Deandre earn if he worked 20 hours this month?
2. What does the slope represent in the context of this problem?
3. How would the equation change if his hourly wage increased to $18?
4. How many hours would Deandre need to work to earn $400 this month (including the bonus)?
5. What would Deandre's earnings be if he didn't receive a bonus?

**Tip:** In slope-intercept form $ y = mx + b $, the slope $ m $ represents the rate of change, and $ b $ represents the starting value or constant.

Deandre earns $15 per hour working at a restaurant. This month, he earned a one-time bonus of $100 for being named employee of the month. Write an equation in slope-intercept form to represent DeAndre's total earnings y after working x hours this month.

Learn how to write a linear equation in slope-intercept form to represent Deandre's total earnings after working at a restaurant. Deandre earns $15 per hour and received a $100 bonus this month. Suitable for students in Grades 6-8, this problem covers key algebraic concepts such as slope-intercept form.

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