a.
| Day | M | Tu | W | Th | F | Sat | Sun |
| Total cost (a) | $ 1,980 | $ 1,980 | $ 1,980 | $ 1,980 | $ 1,980 | $ 1,980 | $ 1,980 |
| No. of people (b) | 450 | 300 | 200 | 550 | 1000 | 1000 | 500 |
| Per unit (a/b) | $ 4.40 | $ 6.60 | $ 9.90 | $ 3.60 | $ 1.98 | $ 1.98 | $ 3.96 |
b.
| Day | M | Tu | W | Th | F | Sat | Sun |
| Cost per unit | $ 4.40 | $ 6.60 | $ 9.90 | $ 3.60 | $ 1.98 | $ 1.98 | $ 3.96 |
| Mark-up | $ 3.00 | $ 3.00 | $ 3.00 | $ 3.00 | $ 3.00 | $ 3.00 | $ 3.00 |
| Ticket price | $ 7.40 | $ 9.60 | $ 12.90 | $ 6.60 | $ 4.98 | $ 4.98 | $ 6.96 |
c. Weekly average cost per unit = Total weekly cost/Total weekly no. of people = $13860/4000 = $3.465 = $3.47
Price = $3.47 + $3.00 = $6.47
d. Since the number of people attending the cinema is varying each day of the week, the pricing differently may be a problem, However, using weekly averaging may be more useful since it provides a single price considering the costs and attendance of the entire week.
Problem 2-24A Selecting the appropriate time period for cost averaging Lakeshore Cinemas is considering a contract...
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