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Question: Consider the following EOY cash flows for two mutually exclusive alternatives (one must be chosen):
The MARR is 5% per year.
a. Determine which alternative should be selected if the repeatability assumption applies.
b. Determine which alternative should be selected if the analysis period is 18 years, the repeatability assumption does not apply, and a battery system can be leased for $8,000 per year after the useful life of either battery is over.
Analyze the data with MegaStat®, StatCrunch®, Microsoft® Excel®or other statistical tool(s), including: Descriptive stats for each numeric variable
Describe a situation where it would be appropriate to use forecasting. Be sure to include all the necessary steps to develop the forecast and why you would use the forecast you chose. Please be thorough and provide enough detail.
A furniture manufacturing company planes to make three products - chairs, tables and desks from its available weekly resources, which consist of 400 cubic feet of timber and 500 man-hours of labor.
The purpose of this problem is to illustrate the dangers of statistics, especially with respect to categorical data and the use of conditional probabilities.
The question to address is: "What have you learned about statistics?" In developing your responses, consider - at a minimum - and discuss the application of each of the course elements in analyzing and making decisions about data (counts and/or me..
When considering the comfort and safety of passengers why are women ignored in this case?
Consider the computer system of Problem. Compute the variance of the flow times assuming FCFS, LCFS, and random selection disciplines.
Consider the three-reservoir system of Fig with the following data: L1 = 95 m L2 = 125 m L3 = 160 m z1 = 25 m z2 = 115 m z3 = 85 m All pipes are 28-cm-diameter unfinished concrete (e = 1 mm).
Given the following series of numbers, determine the mode for each series. Series A: 50, 45, 55, 55, 45, 50, 55, 45, 55 and Series B: 89, 87, 88, 83, 86, 82, 84.
The time between arrivals of vehicles at a particular intersection follows an exponential probability distribution with a mean of 12 seconds.
The time needed to complete a final examination in a particular college course is normally distributed with a mean of 80 minutes and a standard deviation.
Given the LC problem (M, q) where the matrix M, vector q, and vector z are partitioned as follows.
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