The assignment content is about a retired professor, Professor Popkiss, who wants to start his own shop called 'Time to Go' in Milsom Street, Bath, selling restored old clocks and watches. He will face various challenges as he sets up his business, including calculating revenue, costs, and profits at different levels of output.
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Business Economics Coursework Professor Popkiss is a retired scientist who enjoys, in his spare time, restoring old clocks and watches to their former glory. Now that he is retired from academic life, he is thinking about pursuing his hobby on a more commercial basis by setting up his own shop called ‘Time to Go’ in Milsom Street, Bath. A former colleague, Dr Beaker, carries out some market research on Professor Popkiss’s behalf and estimates the following information: Average Revenue (AR) £’s Number of clocks restored per week (q) Total Costs 00400 3010420 3020480 3030580 3040720 3050900 30601120 30701380 30801680 30902020 Part A (1). From the evidence provided in the table what type of market do you think Professor Popkiss would be entering? Would you enter this market? Explain your reasoning (5 marks). (2). Calculate Total Revenue (TR), Marginal Revenue (MR), Total Costs (TC), Average Fixed Costs (AC), Average Variable Costs (AVC), Average Total Costs (ATC), Marginal Costs (MC) and Profits (∏) for each level of output (q). (Write your results in tabular format) (6 marks) (3). Explain the shape of Professor Popkiss’sshort run ATC curve(4 marks). (4). How many clocks should Professor Popkiss restore in order to earn maximum profits? And what price should he charge for restoring them? Explain your answer (4 marks).
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(5). On graph paper, plot accurately the ATC, MC, AR and MR functions for Professor Popkiss’s business. Clearly indicate the profit-maximising price and output and shade in the area representing profits. (5 marks) (6). Under what conditions can Professor Popkiss earnthese profits in the long run? Use relevant diagrams and explain your answer fully (6 marks). Part B Assume now that Professor Popkiss faces the demand curve below (note the cost function is the same as before): q0102030405060708090 p50484644424038363432 (7). What type of market do you think Professor Popkiss is now operating in? Explain your answer fully (3 marks). (8). What is the profit maximising price and level of output for Professor Popkiss’s business? Why is your answer different to that calculated in (5) above? (5 marks). (9). What is the point elasticity of demand at this profit maximising price and level of output and why is this information useful to Professor Popkiss? (4 marks) (10). Advise Professor Popkiss about his options and tactics if he wishes to stay in business and maintain this level of profits in the long run (8 marks).