2.) The revenue and cost equations for a product are R = x (75-0.0005x) and C = 30x + 250,000 where R and C are measured in dollars and x represents the number of units sold. How many units must be sold to obtain a profit of at least $750,000?

College Algebra
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Chapter6: Systems Of Equations And Inequalities
Section6.5: Systems Of Inequalities
Problem 8ECP: The demand and supply equations for a flat-screen television are...
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12.) The revenue and cost equations for a product are R = x (75-0.0005x) and C = 30x + 250,000
where R and C are measured in dollars and x represents the number of units sold. How many
units must be sold to obtain a profit of at least $750,000?
Transcribed Image Text:12.) The revenue and cost equations for a product are R = x (75-0.0005x) and C = 30x + 250,000 where R and C are measured in dollars and x represents the number of units sold. How many units must be sold to obtain a profit of at least $750,000?
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