# In our example there are three possible outcomes so n

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Unformatted text preview: n by first calculating the expected outcome, E(x). In our example, there are three possible outcomes, so N = 3. Adding the probability-weighted outcome of each of these three outcomes results in the expected cash flow: E(Cash flow for Product A) = (0.20) \$10,000 + (0.50) \$5,000 + (0.30)-\$1,000 E (Cash flow for Product A) = \$2,000 + \$2,500 - \$300 E (Cash flow for Product A) = \$4,200 The calculations for the standard deviation are provided in Exhibit 1. The standard deviation is a statistical measure of dispersion of the possible outcomes about the expected outcome. The larger the standard deviation, the greater the dispersion and, hence, the greater the risk. Exhibit 1: Calculation of expected return and standard deviation for Product A Economic Cash flow times conditions Cash Flow Probability probability Boom Normal Recession \$10,000 20% \$ 2,000 5,000 50% 2,500 -1,000 30% (300) Deviation Squared deviation Weighted squared deviation 5,800 33,640,000 800 6,728,000 640,000 320,000 -5,200 27,040,000 9,112,000 E(x) = \$4,200 σ2 = 15,160,000 σ = \$3,893.58 The coefficient of variation The standard devi...
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## This note was uploaded on 02/07/2014 for the course MIS 304 taught by Professor Mejias during the Spring '07 term at University of Arizona- Tucson.

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