Math  /  Algebra

QuestionA cleaning company charges $120\$ 120 for each office it cleans. The fixed monthly cost of $490\$ 490 for the company includes telephone service and the depreciation on cleaning equipment and a van. The variable cost is $50\$ 50 per office and includes labor, gasoline, and cleaning supplies. (a) Write a linear cost function representing the cost C(x)C(x) (in $\$ ) to clean xx offices per month. (b) Write a linear revenue function representing the revenue R(x)R(x) (in $\$ ) for cleaning xx offices per month. (c) Determine the number of offices to be cleaned per month for the company to break even. (d) If 10 offices are cleaned, will the company make money or lose money?
Part 1 of 4 (a) The linear cost function representing the cost is C(x)=490+50xC(x)=490+50 x.
Part: 1/41 / 4
Part 2 of 4 (b) The linear revenue function representing the revenue is R(x)=R(x)=\square. Skip Part Check Save For Later Submit earch

Studdy Solution
Write the revenue function as R(x)=120x R(x) = 120x , where x x is the number of offices cleaned.
The linear revenue function representing the revenue is:
R(x)=120x R(x) = 120x

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