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Rates of Return in the S&P 500: The S&P 500 is a collection of the largest 500 publically traded companies. The rates of return of the S&P 5000 since 1950 are normally distributed with a mean of 0.007233 (.7233%) and standard deviation of 0.04135 (4.135%).
Treating the next 12 months as a random sample, what is the probability that the mean rate of return will be positive?
Jim and Mike go to a coffee shop during their lunch break and toss a coin to see who will pay. The probability that Mike will pay three days in a row is 0.125.
List and describe the three assumptions of ANOVA. When should researchers use different hypothesis tests for independent and related samples? What is the difference between a one-way-ANOVA and a two-way-ANOVA?
For a random sample of 35 items, a known population standard deviation of 23, and a sample mean of 211 estimate the: the population mean with a confidence level of 95%.
I tossed a coin 6 times and recorded the outcomes - H for heads and T for tails. The first set of tosses yielded HTHTTH and the second set of tosses yielded TTTHHH. Which set of tosses is more probable to happen? And why?
Find the mean, median, and range for each of the two data sets.Find the mean, median, and range for each of the two data sets.
Use formula z=(mean of values in sample - mu subscript mean of values in sample) divided by (lower case sigma divided by sqrt number of values in sample)
What other information would you like to know to answer the question about salary equity between the genders? Why?
SAT verbal scores are normally distributed with a mean of 412 and a standard deviation of 90. Use the Empirical Rule to determine what percent of the scores lie between 412 and 592.
Find the probability value of H0:u 2.8 distribution with 10 banks giving stats of 5.7, 4.8, 6.0, 4.9, 4.0, 3.4, 6.5, 7.1, 5.3, 6.1 which gives us H1:u 5.38.
In order to test the effectiveness of a drug called XZR designed to reduce cholesterol levels, 9 heart patients' cholesterol levels are measured before they are given the drug.
Compute and interpret each of the statistics in parts(a) through (f) Mean and Median.
What is the probability that among 10 true hypertensives at least 50% are being treated appropriately and are complying with this treatment?
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