Question 1
Refer to the information provided in Figure 16.3 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 16.3. The efficient level of output of this product is
◦ 0.
◦ 15.
◦ 20.
◦ indeterminate from this information.
Question 2
Refer to the information provided in Figure 16.3 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 16.3. If this firm is maximizing profits and is
not required to take into account damages, it will produce
◦ 0 units of output.
◦ 6 units of output.
◦ 15 units of output.
◦ 20 units of output.