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Design a contingency table that will hold your data. What are your degrees of freedom and critical value at a 0.05 confidence level? You do not need data to answer this. These are based off of the number of rows and columns in your table.
Below is the original question I need to use to create the contigency table.
A study regarding the relationship between age and the amount of pressure sales personnel feel in relation to their jobs was carried out. At the .01 significance level, is there a relationship between job pressure and age?
Chi square test for goodness of fit (between the age and job pressure)
Ho: There is no relationship between job pressure and age
Ha: There is a significant relationship between job pressure and age.
The mean and the standard deviation of a sample of 100 bank customer waiting times are 5.46 and 2.475 minutes, respectively. a) Assuming the distribution is bell-shaped, calculate the waiting time intervals containing 68% and 95% of bank customer w..
Do these results suggest that the racial makeup of the faculty members is different from that of the students? (Use the .05 significance level.)
National average for 2-year leases is 30,000 miles. Select the suitable hypothesis.
The profit for product 1 is $6 per unit, and the profit for product 2 is $4 per unit. Solve this model by using graphical analysis.
what is the probability of obtaining at least 6 cases in this class if the nationwide rate holds True?
Write the linear regression equation to forecast father's education from mother's education?
If they must form an ethics subcommittee of 4 members, how many different subcommittees are possible?
Multiple choice questions based on regression - A regression and correlation analysis resulted in the following information
Test hypothesis that both propellants have same mean burning rate. Utilize α=0.05. Compute the P value.
Simulate both one-and two-teller systems, calculate waiting time, average queue length, and percentage utilization for each system.
Alice and Bob agree to meet at the bus stop between 12 noon and 1pm. They each arrive at a random time in that interval and wait for 5 minutes before leaving, unless they see the other person. What is the probability that they meet each other?
If a single test is run and indicates that oil is present, what is the revised probability that oil is actually present?
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