Q6. The estimated annual cash flows of an investment project along with associated probabilities are given...
Q6. [20 marks] The estimated annual cash flows of an investment project along with associated probabilities are given below. Determine the expected equivalent worth of this cash flow series at an interest rate of 12% per year (If your student ID number is even, use the FW method. Otherwise, use the PW method). EOY 0 Probability = 0.45 -$10,000 $4,200 $3,250 $6,000 Probability = 0.25 -$20,000 $3,500 $3,500 $5,000 Probability = 0.3 -$12,000 $3,100 $3,100 $3,100 2-6 7
use FW Q6. [20 marks] The estimated annual cash flows of an investment project along with associated probabilities are given below. Determine the expected equivalent worth of this cash flow series at an interest rate of 12% per year (If your student ID number is even, use the FW method. Otherwise, use the PW method). EOY 0 Probability = 0.45 Probability = 0.25 Probability = 0.3 -$10,000 -$20,000 -$12,000 $4,200 $3,500 $3,100 $3,250 $3,500 $3,100 $6,000 $5,000 $3,100 2-6 7
ID is even Q6. [20 marks] The estimated annual cash flows of an investment project along with associated probabilities are given below. Determine the expected equivalent worth of this cash flow series at an interest rate of 12% per year (If your student ID number is even, use the FW method. Otherwise, use the PW method). EOY 0 1 Probability = 0.45 -$10,000 $4,200 $3,250 $6,000 Probability = 0.25 -$20,000 $3,500 $3,500 $5,000 Probability = 0.3 -$12,000 $3,100 $3,100 $3,100...
FW please :) Q6. [20 marks] The estimated annual cash flows of an investment project along with associated probabilities are given below. Determine the expected equivalent worth of this cash flow series at an interest rate of 12% per year (If your student ID number is even, use the FW method. Otherwise, use the PW method). EOY 0 1 Probability = 0.45 -$10,000 $4,200 $3,250 $6,000 Probability = 0.25 -$20,000 $3,500 $3,500 $5,000 Probability = 0.3 -$12,000 $3,100 $3,100 $3,100...
The estimated annual cash flow of an investment project along with associated probabilities are given below. Determine the expected present worth of this annual cash flow series at an interest rate of 11% per year. Year P = 0.5 P = 0.4 P = 0.1 0 ($57,000) ($59,000) ($57,500) 1 $3100 $3000 $3100 2-6 $3250 $3000 $3100 7 $3400 $6000 $3100
37) A project with an investment of $12,000 has net cash flows of $6,000, $5,000, 4,000, and $3,000 for each of the next four years. Compute the average rate of return for the project? A. 2. 11 B. 1.86 C. 0.45 D. 0.99 E. 0.75
Mr. Thompson is considering investing in two period projects with the following probabilities and cash flows: Probability Cash Flow Period 1 0.25 1000 0.5 1200 0.25 1400 Period 2 0.3 600 0.5 1000 0.2 1400 The discount rate is 7%, and the initial investment is $2,000. How much is the expected NPV of this project? Should Mr. Thompson invest or not? Briefly explain your reasoning.
Problem 2 . Consider the cash flow . Project Cash Flows series given for an investment project. Determine the project balances over the life of the project at an interest rate of 12%. End of Year Cash Flow $3,000 -$1,500 $4,000 $3,000 $5,000 0 4
5. Consider an investment project whose cash flows are given in Table below. Calculate the MIRR assuming that all inflows and outflows are compounded and discounted at MARR = 15%. Is this a good investment? n 0 Net Cash flow -$5,000 $12,000 -$40,000 -20,000 2 3
Problem 12-12 (algorithmic) The tree diagram in figure below describes the uncertain cash flows for an engineering project. The analysis period is two years, and MARR 15 % per year . Based on this information, a. What are the E(PW), V(PW), and SD(PW) of the project? b. What is the probability that PW 20? Click the icon to view the tree diagram. Click the icon to view the interest and annuity table for discrete compounding when the MARR is 15...