benefit-cost analysis has been conducted for water quality regulation. Consider the marginal benefit and marginal cost curves for water quality (q): MB = 20-2q MC = 8 The economic situation is illustrated in the figure: $ 20 K MB L 6 M 10 MC quality 1. What is the optimal amount of water quality? 2. What is the geometric area that represents the total benefit of the optimal amount of wate quality? 3. What is the geometric area that represents the total cost of the optimal amount of water quality? 4. What is the geometric area that represents the net benefit of the optimal amount of water quality? 5. What is the dollar value of each geometric area? (a matching question) 6. What is the net benefit of the optimal amount of water quality? 7. What is the net benefit of pristine water quality (a-101?

Micro Economics For Today
10th Edition
ISBN:9781337613064
Author:Tucker, Irvin B.
Publisher:Tucker, Irvin B.
Chapter14: Environmental Economics
Section: Chapter Questions
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please solve part 5,6 and 7
[1] A benefit-cost analysis has been conducted for water quality regulation. Consider the
marginal benefit and marginal cost curves for water quality (q):
MB = 20 - 24
MC = 8
The economic situation is illustrated in the figure:
20
MB
K
8
MC
N
L
M
quality
10
1. What is the optimal amount of water quality?
2. What is the geometric area that represents the total benefit of the optimal amount of water
quality?
3. What is the geometric area that represents the total cost of the optimal amount of water
quality?
4. What is the geometric area that represents the net benefit of the optimal amount of water
quality?
5. What is the dollar value of each geometric area? (a matching question)
6. What is the net benefit of the optimal amount of water quality?
7. What is the net benefit of pristine water quality (q=10)?
6.
%24
Transcribed Image Text:[1] A benefit-cost analysis has been conducted for water quality regulation. Consider the marginal benefit and marginal cost curves for water quality (q): MB = 20 - 24 MC = 8 The economic situation is illustrated in the figure: 20 MB K 8 MC N L M quality 10 1. What is the optimal amount of water quality? 2. What is the geometric area that represents the total benefit of the optimal amount of water quality? 3. What is the geometric area that represents the total cost of the optimal amount of water quality? 4. What is the geometric area that represents the net benefit of the optimal amount of water quality? 5. What is the dollar value of each geometric area? (a matching question) 6. What is the net benefit of the optimal amount of water quality? 7. What is the net benefit of pristine water quality (q=10)? 6. %24
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