re charges \( \$ 10.00 \) for a pack of hotdogs and \( \$ 8.00 \) for a pack of hotdog ns. Store B charges \( \$ 11.00 \) for a pack of hotdogs and \( \$ 7.50 \) for a pack of tdog buns. ippose you buy x packs of hotdogs and y packs of hotdog buns at both ores. You end up spending \( \$ 80.00 \) at store A and \( \$ 81.50 \) at store B. mich system of equations represents the total amount of money you spent n hotdogs and hotdog buns at each store?
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Respondido por UpStudy AI y revisado por un tutor profesional
Mind Expander
When it comes to creating systems of equations based on your purchases, let’s break it down! For Store A, the equation would be \( 10x + 8y = 80 \), representing the packs of hotdogs (costing \$10 each) and hotdog buns (costing \$8 each). For Store B, the equation is \( 11x + 7.5y = 81.50 \), capturing the slightly higher price for hotdogs (at \$11 each) and the discount on buns (at \$7.50 each). Now, let's have some fun with real-world applications! Understanding these equations can help you do something as tasty as a backyard barbecue, ensuring you stay within budget while getting enough hotdogs and buns for everyone. Imagine you’re preparing for a family picnic—solving these equations helps you plan ahead, optimizing both your menu and your wallet for maximum enjoyment.
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