A soft-drink vendor at a popular beach analyzes their sales records and finds that if they sell x cans of soda in one day, their profit (in dollars) is given by P(x) = -0.001x² + 3x – 1800. What is their maximum profit per day, and how many cans must they sell for maximum profit?
A soft-drink vendor at a popular beach analyzes their sales records and finds that if they sell x cans of soda in one day, their profit (in dollars) is given by P(x) = -0.001x² + 3x – 1800. What is their maximum profit per day, and how many cans must they sell for maximum profit?
Chapter7: Systems Of Equations And Inequalities
Section7.3: Systems Of Nonlinear Equations And Inequalities: Two Variables
Problem 5SE: If you perform your break-even analysis and there is more than one solution, explain how you would...
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![A soft-drink vendor at a popular beach analyzes their sales
records and finds that if they sell x cans of soda in one day, their profit (in dollars) is
given by P(x) = -0.001x² + 3x – 1800. What is their maximum profit per day, and
how many cans must they sell for maximum profit?](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F0955e036-d287-45ae-8da1-a2b896aacf10%2F1b1cbb42-8d13-4bc0-925a-7d73e66e88b0%2Fwr9s16f8_processed.png&w=3840&q=75)
Transcribed Image Text:A soft-drink vendor at a popular beach analyzes their sales
records and finds that if they sell x cans of soda in one day, their profit (in dollars) is
given by P(x) = -0.001x² + 3x – 1800. What is their maximum profit per day, and
how many cans must they sell for maximum profit?
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