1) A Chemical factory is located next to a farm. This plant produces several types of...
1) A Chemical factory is located next to a farm. This plant produces several types of adhesives. Airborne emissions from the production of chemical factory damage crops on the farm. The private marginal benefits of producing adhesives (P = 360 – 0.4Q), the private marginal costs (P = 90+ 0.29), and the external damage (P = 0.30)is as follows: 200 300 400 500 600 700 800 900 Tons of 100 adhesives PMB 320 PMC 1 10 EMC 140 0 280 130 1 90 240 150 240 200 170 290 160 190 340 120 210 390 80 230 440 40 250 490 270 540 a) Suppose that there are no laws preventing the chemical factory from emitting pollution. How many tons of adhesives will it produce? Briefly explain why. b) From an economic point of view, what is the socially optimal level of adhesive production? Briefly explain why, using a graph to support your answer. c) Assuming that there are no laws preventing the factory from polluting and the property rights belong to the factory, describe how the socially efficient outcome could be achieved using the Coase Theorem. d) Now assume these rights belong to the farm and still there are no laws preventing the factory from polluting, describe how the socially efficient outcome could be achieved using the Coase Theorem. e) While the Coase Theorem solutions in (c) and (d) is economically efficient, do you think it is equitable? Briefly explain why or why not.