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Equations for the year ended December 31, 2020. (x = units) R(x) = $23.75x and C(x) = $15.50x + $701,250 a. Find the Profit function.

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Equations for the year ended December 31, 2020. (x = units) R(x) = $23.75x and C(x) = $15.50x + $701,250 a. Find the Profit function. b. How much profit (loss) comes from selling 170,000 units? c. What is the break-even point? d. What would be the new break-even point if the price per unit increased by $2.00 next year? (Assume everything else stays the same)

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