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Question: Simulation II. You are one space short of winning a child's board game and must roll a 1 on a die to claim victory. You want to know how many rolls it might take.
a) Describe how you would simulate rolling the die until you get a 1.
b) Run at least 30 trials.
c) Based on your simulation, estimate the probabilities that you might win on the first roll, the second, the third, etc.
d) Calculate the actual probability model.
e) Compare the distribution of outcomes in your simulation to the probability model.
1,500 are involved in the work-study program. Write a 150- to 200-word response for each of the five parts in the question. In each of your responses, provide rationale to support your decisions.
The Rustbelt Manufacturing Company employs a maintenance crew to repair its machines as needed. Management now wants a simulation study done to analyze what the size of the crew should be, where the crew sizes under consideration are 2, 3, and 4.
Conduct a mini-meta-analysis. There is really no such thing as a mini-meta-analysis, but you don't have time to conduct a full meta-analysis.
What is the probability that 25% or fewer male employees will indicate that they have to pick up the slack for moms working flextime? What is the probability that 20% or fewer male employees will indicate that they have to pick up the slack for m..
Find the maximum total allowable weight if you want a 0.975 probability that this maximum will not be exceeded when 16 males are randomly selected.
a box contains 20 dvds 4 of which are defective. if two dvds are selected at random without replacement from this box
you want to give a bonus to the top 5 of your sales people and extra special attention to the bottom 25. average sales
in a batch of 8000 clock radios 8 are defective. a sample of 12 clock radios is randomly selected without replacement
multiple choice question based on multiple regression.below you are given a partial minitab output based on a sample of
Sampling. Suppose that the proportion of all adult Americans who rate economic conditions in the United States as poor is p = 0.37.
Suppose adults have basically distributed IQ scores with a mean of 100 and an SD of 15. Find P65, the 65th percentile. Use the Z table.
Based on your answer to part a, are you convinced that the gaskets from shift 2 are, on average, wider than those from shift 1? Why or why not?
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