Question 1
Average fixed costs
◦ are the costs associated with producing an additional unit of output.
◦ provide a per unit measure of costs.
◦ fall as output rises.
◦ reach their minimum at the output level where the average fixed cost curve is intersected by the marginal cost curve.
Question 2
Refer to the information provided in Figure 8.1 below to answer the question(s) that follow.
![](data:image/png;base64, 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)
![](data:image/png;base64, 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)
Refer to Figure 8.1 above. The total fixed costs for Cyndy's Floral Arrangements are $1,000. If Cyndy's Floral Arrangements produces 200 silk flower arrangements, the average fixed costs are
◦ $0.20.
◦ $5.
◦ $20.
◦ $200.