The cost function representing the cost C ( x ) to the company to clean x offices per month where a cleaning company charges $ 100 for each office it cleans and the fixed monthly cost is $ 480 and the variable cost is $ 52 per office.
The cost function representing the cost C ( x ) to the company to clean x offices per month where a cleaning company charges $ 100 for each office it cleans and the fixed monthly cost is $ 480 and the variable cost is $ 52 per office.
Solution Summary: The author explains how the cost function for cleaning x offices per month is C(x).
To calculate: The cost function representing the cost C(x) to the company to clean x offices per month where a cleaning company charges $100 for each office it cleans and the fixed monthly cost is $480 and the variable cost is $52 per office.
(b)
To determine
To calculate: The Revenue function representing the revenue R(x) for cleaning x offices per month where a cleaning company charges $100 for each office it cleans and the fixed monthly cost is $480 and the variable cost is $52 per office.
(c)
To determine
To calculate: The number of offices to be clean for the company to break even where a cleaning company charges $100 for each office it cleans and the fixed monthly cost is $480 and the variable cost is $52 per office.
(d)
To determine
The company will make money or lose money if 28 offices are cleaned where a cleaning company charges $100 for each office it cleans and the fixed monthly cost is $480 and the variable cost is $52 per office.
It costs a publishing company $60,001 in fixed costs and it costs $4.20 per book to produce them. The publisher sells the books for $10 each. What are the revenue and cost functions? Find and interpret the break-even point.
Find a linear cost function.
Thirty units cost $1500; 120 units cost $5640.
you start with $150 in your account and withdraw $5 a week. Model this situation with a linear function
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