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The question asks about the yearly change in revenue, based on the fact that Company Brown overspent by the same amount each year for 6 years, leading to a total deficit of $-10,326.

To find the yearly change in revenue, you can divide the total deficit by the number of years:

\[
\text{Yearly change in revenue} = \frac{-10,326}{6}
\]

Let's calculate this value.The company's yearly change in revenue is $-1,721$. Therefore, the correct option is:

\[
\boxed{-1,721}
\]

Would you like more details on the calculation or have any further questions?

Here are 5 related questions for further practice:
1. If the company had a deficit of $20,000 over 8 years, what would be the yearly change in revenue?
2. How would the calculation change if the company overspent by different amounts each year?
3. What would the balance be after 4 years if the overspending continued at the same rate of $1,721 per year?
4. If the company wanted to break even in the next 6 years, how much more revenue would they need each year?
5. How would this calculation differ if the overspending were to increase by a fixed percentage each year?

**Tip:** When dealing with averages or equal changes over time, simply divide the total change by the number of periods.

Over the past 6 years, Company Brown spent more than they received in revenue and they now have a balance of -$10,326. If they overspent by the same amount each year, what integer represents the company's yearly change in revenue?

Find out how to calculate the yearly change in revenue for Company Brown, which overspent by $10,326 over 6 years. This problem uses basic arithmetic to divide the total deficit by the number of years. Ideal for students in Grades 6-8.

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