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Question: Suppose Sure Step could begin a machinery upgrade and training program to increase its worker productivity. This program would result in the following values of labor hours per pair of shoes over the next four months: 4, 3.9, 3.8, and 3.8. How much would this new program be worth to Sure Step, at least for this four-month planning horizon with no backlogging? How might you evaluate the program's worth beyond the next four months?
A) What is thefailure rate (corrective maintenance frequency) for this system? B) Assuming an exponential distribution, calculating Mean Time betweenFailure MTBF?
How many ounces of wheat germ and how many ounces of enriched oat flour should be used in each serving to meet the nutritional requirements at the least cost?
Find the expected value (to the company) per policy sold. Also, If the company sells 10,000 policies, what is their expected profit or loss?
the perimeter of a standard high school basketball court is 268 feet. the length is 34feet longer than the width. Find the dimension of the court.
A principal of $1800 is borrowed over 9 months. The future value is $1910. Determine the loan simple interest rate to the tenth of a percent?
Analyzing the communications/PR/media strategy of Donal Trump as a national level political candidate and evaluate his campaign. Analyzing his strength and weakness and how to minimize the weakness while maximize the strength. If your are his media c..
the average weekly income of teachers in one school district is 390 with a standard deviation of $45. find the percent of teachers earning more that $425 a week.
Write a short paragraph on using variables as "place holders" for numbers. Explain why using variables is so important.
Suppose you hash n items into a hash table of size k. It is natural to ask about the time it takes to find an item in the hash table.
An ecologist wishes to mark off a circular sampling region having radius 10 meters. However the radius of the resulting region is actually a random variable R with probability density function.
Discuss a real-life situation where a straight-line graph might be applicable and explain why you think this might be true (show the equation).
What is the sum of the maximum size of an independent set and the minimum size of a vertex cover in a graph G? Hint: it is useful to think both about the independent set and its complement (relative to the vertex set).
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