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A company has to replace a current production process. The current process is rapidly becoming unreliable whereas demand for the product is growing. The company must choose between alternatives to replace the process. It can buy:
(a) Either a large capacity process now at a cost of £4 million, or
(b) A medium capacity process at a cost of £2.2 million and an additional medium capacity process, also at a cost of £2.2 million, to be installed after three years.
The contribution to profit per year from operating the two alternatives are:
Assume a discount rate of 20 per cent. Present a discounted cash flow analysis of this problem and decide between the alternatives.
Comment on other factors, not taken into account in your discounted cash flow analysis, which you think may be relevant to management's decision.
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If we assume that the distribution of ages is mound-shaped and symmetric. What percentage of the respondents will be between 64.29 and 93.54 years old?
a sample of 400 female consumers of a product had a mean age of 33 with a standard deviation of 5 and a sample of 500
gilroy garlic inc. prepackages three bulbs of garlic and ships them to stores for resale. gilroy hopes that the garlic
you are estimating the cost k of optical sensors based on the power output of the sensor. using the preliminary
(a) De?ne an appropriate Markov chain to analyze this model. (b) Show that this Markov chain is time reversible. (c) Find the long-run probabilities.
suppose that a flaw in a certain computer chip installed in computers was discovered that could result in a wrong
Evaluate the result in part c with the decision using the expected value approach.
A deck of cards is shuffled and then divided into two piles of 26 cards each. We say that a suit is unsplit if all 13 cards of that suit are in the same pile. Compute the probability that at least one suit will be unsplit.
Assign probabilities to the sample points and then find the probability that the first envelope purchased contains less than $100.
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A random variable X has the Pareto (α, θ) distribution (where α > 0, θ > 0) if F_X(x) = 1 - (θ/(θ+x))^α for x ≥ 0. For a fixed d > 0, let Y = X-d | X >d. Calculate F_Y(y) and EY.
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