Question: SAS 9.4 The sashelp.bweight data set contains information about the weights of new born babies and features of their mothers. Note that for Boy variable
SAS 9.4
The sashelp.bweight data set contains information about the weights of new born babies and features of their mothers. Note that for Boy variable and MomSmoke variable, 1 stands for boys or Mom Smokers;
1. Create a new library called "topic8". And copy the following code to do a simple random sampling of the data. Then print out the output data set to see what it looks like. The rest of the questions will be based on the sampled observations. proc surveyselect data=sashelp.Bweight method=srs n=200 out=infants seed=12345; run;
2. Use PROC TTEST to do the following t-tests for the mean weight. In the comment, give the conclusion of each test. a. One-sided t-test H0: mean weight < 3000, at significance level of 0.1; b. Two-sided t-test H0: mean weight = 3300, at significance level of 0.05, report the 95% confidence interval of mean weight; c. Answer in comments: Does the data seem to be normal? What kind of plot do you use to draw the conclusion?
3. Use PROC FREQ to do a proportion test of infants sex (1 stands for boys): a. H0: proportion of boys = 0.4, at significance level of 0.1. (Hint: check the binomial option of TABLE statement) b. In the comment, report the 90% confidence limits for boys proportion (use Exact CL, note that the default output for CL is for level=0), and make a conclusion of the test.
4. Use PROC TTEST to test for whether the mean of MomWtGain equals 0, at significance level of 0.05, by MomEdLevel. In comments, make conclusion for each group. (Hint: you must sort the data first and output it to a new data set, then use the sorted data to do TTEST for each group).
5. Do the followings: a. Select the girl infants (0 stands for girls) with smoking mother (1 stands for smoker), store the data permanently in the topic8 library. b. Two-sided t-test H0: mean weight = 4000, at significance level of 0.05, c. Make a conclusion, and report a 95% confidence interval.
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