The total costs for a company are given by C(x) = 1,650+45x+x², and the total revenues are given by R(x)= 130x. Find the break-even points. Break-even values are at x = 30 and x = 55 units. Break-even values are at x = ∞ units. Break-even values are at x = = ∞ units. Break-even values are at x = 15 and x = 27.5 units. Break-even values are at x = 55 units.

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Chapter6: Exponential And Logarithmic Functions
Section6.1: Exponential Functions
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The total costs for a company are given by C(x)= 1,650+45x+x², and the total revenues are given by
R(x) = 130x. Find the break-even points.
Break-even values are at x = 30 and x = 55 units.
Break-even values are at x = ∞ units.
Break-even values are at x = − ∞ units.
Break-even values are at x = 15 and x = 27.5 units.
Break-even values are at x = 55 units.
Transcribed Image Text:The total costs for a company are given by C(x)= 1,650+45x+x², and the total revenues are given by R(x) = 130x. Find the break-even points. Break-even values are at x = 30 and x = 55 units. Break-even values are at x = ∞ units. Break-even values are at x = − ∞ units. Break-even values are at x = 15 and x = 27.5 units. Break-even values are at x = 55 units.
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