To model this situation, let's break it down:

• Store A offers a 25% discount on the original price, meaning the price after discount is 75% of the original price. So, the sale price at Store A is represented as $0.75p$.
• Store B offers a flat $180 reduction from the original price. So, the sale price at Store B is $p - 180$.

Since Brittany concludes that the sale prices at both stores are the same, we can equate these two expressions:

$0.75p = p - 180$

This matches the first option:
$0.75p = p - 180$

Would you like to go into further details or have any questions?

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Here are 5 questions that expand on the situation:

1. How can you solve the equation $0.75p = p - 180$?
2. What is the original price of the computer based on the equation?
3. How would the situation change if Store B reduced the price by a different amount, say $200?
4. What would the discount percentage be in Store B if the sale price was identical but given as a percentage off instead of $180?
5. How do percentage-based discounts compare to fixed-amount discounts for different original prices?

Tip: When comparing discounts, remember that percentage discounts affect larger original prices more significantly than flat-rate discounts.