[See Steps] [Cost-Output - I] A printer quotes a price of $5000 for printing 1000 copies of a book and $13000 for printing 3000 copies. Assuming a linear
Question: [Cost-Output - I]
A printer quotes a price of $5000 for printing 1000 copies of a book and $13000 for printing 3000 copies. Assuming a linear relationship and that 2500 copies are printed:
- Find the equation relating the total cost C to q, the number of books printed.
- What is the variable cost?
- What is the fixed cost?
- What is the average variable cost ( i.e., variable cost per book)?
- What is the average cost?
- What is the marginal cost of the last book printed?
Deliverable: Word Document 
![[Solution Library] [Cost-Output - II] If the](/images/solutions/MC-solution-library-74638.jpg "[Solution Library] [Cost-Output - II] If the total factory cost, y of")
[Solution Library] [Cost-Output - II] If the total factory cost, y of
![[Solution Library] [Break-even Analysis- I] A manufacturer](/images/solutions/MC-solution-library-74639.jpg "[Solution Library] [Break-even Analysis- I] A manufacturer of")
[Solution Library] [Break-even Analysis- I] A manufacturer of
![(See Steps) [Break-even Analysis- II] If the](/images/solutions/MC-solution-library-74640.jpg "(See Steps) [Break-even Analysis- II] If the total cost, y is")
(See Steps) [Break-even Analysis- II] If the total cost, y is
![(Step-by-Step) [Cost Function] If an output level](/images/solutions/MC-solution-library-74641.jpg "(Step-by-Step) [Cost Function] If an output level Q1 can be produced")
(Step-by-Step) [Cost Function] If an output level Q1 can be produced
![[Steps Shown] [Graph of a non-linear function]](/images/solutions/MC-solution-library-74642.jpg "[Steps Shown] [Graph of a non-linear function] Graph the function y=(36)/(x)")
[Steps Shown] [Graph of a non-linear function] Graph the function y=(36)/(x)
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