A paper pulp company has discovered their cost and revenue functions for each day: C(x) = 2x? - 250x + 525 and R(x) = -3x? + 750x + 125, where x is the amount of pulp in tons. If they want to make a profit, what is the range of pulp in tons per day that they should produce? Round to the nearest tenth of a ton which would generate profit. 199.0 tons 199.5 tons 199.6 tons 200.0 tons

Big Ideas Math A Bridge To Success Algebra 1: Student Edition 2015
1st Edition
ISBN:9781680331141
Author:HOUGHTON MIFFLIN HARCOURT
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Chapter9: Solving Quadratic Functions
Section: Chapter Questions
Problem 1CA
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A paper pulp company has discovered their cost and revenue functions for each day: C(X) = 2x2 - 250x + 525 and R(x) = -3x? + 750x + 125, where x is the
amount of pulp in tons. If they want to make a profit, what is the range of pulp in tons per day that they should produce? Round to the nearest tenth of a ton
which would generate profit.
199.0 tons
199.5 tons
199.6 tons
200.0 tons
Transcribed Image Text:A paper pulp company has discovered their cost and revenue functions for each day: C(X) = 2x2 - 250x + 525 and R(x) = -3x? + 750x + 125, where x is the amount of pulp in tons. If they want to make a profit, what is the range of pulp in tons per day that they should produce? Round to the nearest tenth of a ton which would generate profit. 199.0 tons 199.5 tons 199.6 tons 200.0 tons
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