Kafka Inc. imports hard drives and sells them on the internet. The profit is given by the equation , where n is the number of hard drives sold. Estimate the profit, to the nearest ten dollars, corresponding to the sale of 725 hard drives.

To estimate the profit for 725 hard drives sold, we need the profit equation itself. However, it seems like part of the equation is missing in your question. Could you please provide the full equation for the profit, \( P(n) \), where \( n \) is the number of hard drives sold?

Once we have the equation, we can substitute \( n = 725 \) to calculate the profit.

Feel free to share the complete equation!

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Here are some follow-up questions for additional insight:

1. What is the unit profit for each hard drive sold?
2. How does the cost of importing affect the profit equation?
3. Are there any fixed or variable costs in the profit model?
4. How does selling a different number of hard drives (like 800 or 600) affect profit estimates?
5. Does the company offer any discounts for bulk sales?

**Tip:** Always double-check for constants and terms in the profit equation to avoid errors when substituting values.

Estimate the profit for Kafka Inc. when 725 hard drives are sold, using an algebraic function that models profit. This problem covers key concepts in profit functions, substitution, and algebra, suitable for students in Grades 10-12.

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