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A company is planning to open 100 new outlets that are expected to generate, in total, $15 million in free cash flows per year, with a growth rate of 3% in perpetuity.
If the company's WACC is 10%, what is the NPV of this expansion?
Part 2: In this part we will again be multiplying two functions and calculating the Fourier Transform of the product. The first function is y1(t) = cos(20πt).
A wire 10 feet long is to be cut into two pieces, each of which is to formed into a square. What is the largest possible total area of the two squares? What is the smallest possible total area?
Calculate both sides of the Markov and Chebyshev inequalities as functions of x > 0 - Use the inverse transform method to simulate 100 realisations of X and plot on the same graph.
Can we claim that a new, less expensive process yields the same breakage rate if we find that in a sample of 80 rods produced by the new process, 27 rods broke when subjected to that load? (Use a = 5%.)
Is his solution optimal? Without solving the problem, explain why you believe this solution is optimal or not optimal.
Consider the problem of finding the remainder when 24096 is divided by 209 = 11 · 19. (Note that 4096 = 212.) Solve the problem using successive squaring only. Solve the problem by using Euler's theorem to reduce the size of the exponent
Compare and contrast internal and external validity. Describe and give examples of research questions for which external validity is a primary concern.
What is the NPV of the project? Should the company make the purchase?
A bank is quoting the following exchange rates against the dollar for the Swiss franc and the Australian dollar:
Question 1: Baseball stadiums vary in age, style, size, and in many other ways. Fans might think of the size of the stadium in terms of the number of seats; while the player might measure the size of the stadium by the distance from the homeplate ..
If he uses the maximin criteria, which size bus would he purchase? If he uses Bayes' decision rule, which size bus would he purchase? What is the expected annual profit for the bus that he will decide to purchase using Bayes' decision rule?
Find the value of a which makes E[e2n+1] as small as possible and find the resulting value of the mean square error, E[e2n+1] How does this compare with the power in the original process E[X2n].
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