ENGR.ECONOMIC ANALYSIS
14th Edition
ISBN: 9780190931919
Author: NEWNAN
Publisher: Oxford University Press
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- Essentials Final x + s/Microeconomic%20Essentials%20Final%200SA.pdf W 8 / 18 90% + QUESTION 12 Consider the following scenario: Q (4 Marks) Steven owns his own auto repair shop. He uses his own premises as a workshop. If he had rented his premises to someone else, he would have received R18 000 in rent. He initially invested R50 000 in his business to buy tools and machines. If he had invested the money, he could have earned 10% per year on the money, which is R5 000 per year. If he did not work for himself, he could have earned a salary of R60 000. His expenditure for the year consisted of the following: Oil, petrol, sparkplugs, fan belts and other materials: R70 000 Salary for two junior mechanics: R35 000 Admin costs: R15 000 Assume that the total revenue of the auto shop is R230 000. Calculate Steve's economic profit. a) R203 000 b) R110 000 c) R27 000 d) R32 000 DOLL 11 ENG 2024/0arrow_forwardAnswer it correctly and explain well.Typed answer only. Do it fast. Minimum two steps with explanation.arrow_forwardIf C = 32 + 0.90Y, how much would an individual save when income is 953? Select one: O a. 63.30 О Б.-825.7О О с. 889.70 O d. 825.70arrow_forward
- Suppose that the least amount of goods and services that Jim will consume in a year is $40,000. Jim tends to save $0.30 of every dollar of disposable income that he makes. Use the given line to graph Jim's consumption function for disposable income levels between $0 and $200,000. Move each endpoint to the appropriate spot on the graph.arrow_forwardIf consumption is $30,000 when income is $40,000, and consumption increases to $34,000 when income increases to $45,000, the MPC is Select one: O a. None of the options O b. 0.8 O c. 0.2 O d. 0.4arrow_forwardonly typed solutionarrow_forward
- 2. (This problem derives the general result that any polynomial function is of a lower asymptotic order than any exponential function.) First, we prove a special case. Suppose that we have two functions, f(n) = n² and g(n) = 2". We will prove that f(n) = O(g(n)). • port (a). (c) Show that, for any n ≥ no, it must be the case that f(n) ≤ cog(n) = f(n+1) ≤ cog(n+1). Precisely state the argument by induction that n² = 0(2¹). Now, define f(n) = nk where k ≥ 1, g(n) = a", where a ≥ 1. (d) (Slightly harder). Argue that, for any k and a, there exists some n₁ such that : (1₁+¹)* < a.arrow_forwardOnly typed answer and don't use chat gptarrow_forwardHelp pleasearrow_forward
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