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Assignment 1 : Give one example of each of the levels of measurement
Assignment 2: 3,5,6,6,7,9,10,11 , Find the Mean,Median and Mode.
Live Assignment 1 : Use the Emperical Rule to determine what values 68% of the data would fall between for a mean of 24 and a standard deviation of 3.
Live Assignment 2 : Give an example of a situation where one variable is qualitative and one variable is qaulitative.
The least squares line for the data since year 1400 is shown on the graph. Is the slope of the line positive or negative? What does this imply?
Construct a contingency table for the relationship between degree of anger and the incidence of heart disease.- Among those with no anger symptoms, what percentage had coronary heart disease?
q1. a portfolio manager was analyzing the price-earnings ratio for this years performance. his boss said thatthe
A sample of charge accounts at a local drug store revealed the following frequency distribution of unpaid balances. Determine the standard deviation. Compute the coefficient of variation.
during the national football league nfl season las vegas oddsmakers establish a point spread on each game for betting
Explain how this experiment fits the definition of a repeated measures design.- What randomization should be used in this experiment?
Describe a problem (real or fictitious) for which it will be appropriate to utilize a hypothesis test. Describe how data will be collected, sample size, assumptions, level of measurement etc.
Suppose we want to estimate the effects of a community's air quality on the community's median housing price (price), using data from a large set of communities in New York.
if npgt5 and nqgtor equal to 5 estimate pmore than 7 with n11 and p0.6 by using the normal distribution as an
Find the percentage of area under a normal curve between the mean and the given number of standard deviations from the mean.
1. What are some of the principal elements of E.H. Sutherland's contribution to the study of white collar crime? 2. What are some of the limitations of Sutherland's approach
A tire manufacturer recently announced a recall because 2% of its tires are defective. If you just bought a new set of four tires from this manufacturer, what is the probability that at least one of your new tires is defective?
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