Determine the observed f value


Assignment:

Q1. Write a hypothesis to test the differences between two populations.

Q2.  (STATISTICAL INFERENCES ABOUT TWO POPULATIONS) Use the following sample information to construct a 90% confidence interval for the difference in the two population means.

Sample 1          Sample 2

ni = 32           n2 = 31

xi = 70.4        x2 = 68.7

σ1 = 5.76        σ2 = 6.1    

Q3. (STATISTICAL INFERENCES ABOUT TWO POPULATIONS)

A.  Use the following data and a = .10 to test the stated hypotheses. Assume x is normally distributed in the populations and the variances of the populations are approximately equal. H0: µ1 - µ2 = 0 Ha: µ1 - µ2 = 0

Sample 1     Sample

2 n1 = 20     n2 = 20

x1 = 118      x2 = 113

s 1 = 23.9     s 2 = 21.6

B. Use these data to construct a 90% confidence interval to estimate µ1 - µ2.

Q4. What is a matched-pairs test

Q5. When does one use an F test?

Q6.  (TESTING HYPOTHESES ABOUT TWO POPULATION VARIANCES) Test the following hypotheses by using the given sample information and a = .05. Assume the populations are normally distributed. H0: s 2 1 = s 2 2 Ha: s 2 1 = s 2 2 n1 = 5, n2 = 19, s1 = 4.68, s2 = 2.78

Q7. (ANALYSIS OF VARIANCE AND DESIGN OF EXPERIMENTS) Compute a one- way ANOVA on the following data.

1         2           3          4            5  

14      10         11        16          14

13        9         12        17          12

10       12        13        14          13

             9        12        16          13

            10                   17          12          

                                                 14

Determine the observed F value. Compare the observed F value with the critical table F value and decide whether to reject the null hypothesis. Use a = .01.

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Basic Statistics: Determine the observed f value
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