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Q1) Time it takes for statistics professor to mark his midterm test is normally distributed with mean of 4.8 minutes and standard deviation o f1.3 minutes.
There are sixty students in professor's class. Determine the probability that he requires more than 5 hours to mark all midterm tests?( Midterm tests of 60 students in this year's class can be considered random sample of many thousands of midterm tests professor has marked and will mark)
Marks on statistics midterm test are normally distributed with mean of 78 and a standard deviation of 6.
a) What proportion of class has midterm mark of less than 75?
b) Determine the probability that class of 50 has average midterm mark that is less than 75?
Make a decision regarding the null hypothesis based on the sample information. Interpret the results of the test and state your conclusion.
Determine the values of mean M and standard deviation s for original sample?
This activity is a revision of an activity found in Real Data: A Statistics Workbook Based on Empirical Data by Z. C Holcomb (1997). Published by Pyrczak Publishing.
36 values given here are based on summary statistics from research by cumming. Do you think that these data are normally distributed?
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Using an alpha level of 0.05, please use SPSS to perform a one-way ANOVA and then determine whether the data below provide evidence for Theory A, Theory B, or Theory C. In other words, is one theory stronger than the others?
Describe the standard normal distribution. Explain why it can be used to find probabilities for all normal distributions.
Assume that the length X in minutes of a regular season NBA game is normally Distributed with X~N (µ X , σ 2 X );
State one referenced hypothesis including the three variables (FA as an IV, age as the covariate and RS as the DV)
illustrate briefly how an experimental study is conducted. What is the difference between the two types of variables used.
What is the 95% confidence interval for the difference between the mean prices of the two models?
Identify the type of sampling (random, systematic, convenience, stratified, cluster) used when a sample of people who smoke is obtained as described below.
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