Engineering Economy (17th Edition)
Engineering Economy (17th Edition)
17th Edition
ISBN: 9780134870069
Author: William G. Sullivan, Elin M. Wicks, C. Patrick Koelling
Publisher: PEARSON
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Chapter 3, Problem 4P

(a):

To determine

Calculate the implicit cost.

(b):

To determine

Calculate the capital need to spend.

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- 16 (10%) (page 2 of 3)- Google Chrome urses.open.uwi.edu/mod/quiz/attempt.php?attempt3D43724&cmid3D461748&page=D1 Exchange 2020 12015 Mathematical Methods of Economics I | S2 20 Ensure that you show ALL workings. Graphs NOT required. n tyn- A company produces two types of can openers: Model I and Model 2. Each require the use of three machines: A, B and C. Model I requires 2 hours on machine A, 1 hour on machine B and 1 hour on machine C. Model II requires 1 hour on machine A, 2 hours on machine B and 1 hour on machine C.The maximum number of hours available for machine A, B and C are 180, 160 and 100 respectively. The profit on Model I is $4 and Model Il is $6. on Write down the LP model. Identify the coordinates of the extreme points of the feasible region. Paragraph -BIEE W 99+
Problem 2: IPAT Equation (i) To comply with the Kyoto Protocol, a country has committed to reduce its emissions of CO2 eg by 10% over the next ten years. The base year is 2020. For this country, a study showed that the majority of the emissions of CO2 eg per GDP is due to automobiles using internal combustion engines. The population is projected to grow by 1.5% per year over the next ten years. However, the economy (measured by the GDP/capita) of the country is very much dependent on the geopolitical environment and trading factors. To estimate the economy (GDP/capita), three growth scenarios were assumed: Low (0.5% growth per year), Medium (2% growth per year) and High (5% growth per year). Using the IPAT equation, estimate for the three scenarios how much improvement or reduction in the emissions of the internal combustion engines will be needed to reduce the CO2 emissions by 10% in 10 years. Hint: One of the equations is F = P(1 + i)"
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