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The problem states that Ezekiel's landscaping service charges:

- **$70** for each residential job.
- **$100** for each commercial job.

We are asked to create an equation using the variables:
- **r** = number of residential jobs,
- **C** = number of commercial jobs,
- **M** = total revenue.

### Equation:
Ezekiel’s total revenue (M) will be the sum of the revenue from both residential and commercial jobs. The equation can be expressed as:

\[
M = 70r + 100C
\]

Where:
- $ 70r $ represents the revenue from residential jobs,
- $ 100C $ represents the revenue from commercial jobs.

This equation models the total revenue based on the number of residential and commercial jobs completed.

Would you like further details or have any questions?

### Related Questions:
1. How can this equation change if the rates for each job increase by 10%?
2. What is the total revenue if Ezekiel completes 5 residential and 3 commercial jobs?
3. If Ezekiel wants to make at least $1000, how many residential and commercial jobs would be required?
4. Can you write a similar equation for another service that charges different rates?
5. How would the equation change if there's a flat fee of $50 for every job?

### Tip:
Always break down word problems by identifying what each number and variable represents before forming the equation.

Ezekiel's landscaping service charges $70 and $100 for every residential and commercial job they get, respectively. Create an equation using the variables r as the number of residential jobs they get, C as the number of commercial jobs they get, and M as their total revenue.

Learn how to create a linear equation for Ezekiel's landscaping service, which charges $70 for each residential job and $100 for each commercial job. This problem covers key algebraic concepts suitable for students in Grades 6-8.

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