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    Hypothesis testing for one sample z test

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    There is a popular belief that herbal remedies such as ginkgo biloba and ginseng may improve learning and memory in healthy adults, these effects are usually not supported by well controlled research. in a typical study a researcher obtains a sample of n=16 participants and has each person take a herbal supplement for 90 days. at the end of the 90 days each person takes a standardized memory test. for the general population scores from the test form a normal distribution with a mean of u=50 and a standard deviation of o=12. the sample of research participants had a average of M=54.

    Assuming a two tailed test, state the null hypothesis in a sentence that includes the two variables being examined.
    * the herbal supplements have an increasing effect on memory scores. ?
    * the herbal supplements have no effect on memory scores?
    * the herbal supplements have a decreasing effect on memory scores?

    using the symbols state the null hypothesis and the alternative hypothesis (assuming a two tailed test):________

    using the standard four step procedure conduct a two tailed hypothesis test with o= .05 to evaluate the effect of the supplements.
    z- critical = ____
    z= ______

    these results indicate
    * rejection of the null hypothesis, the herbal supplements have a significant effect on memory scores
    * rejection of the null hypothesis the herbal supplements do not have a significant effect on memory scores.
    * failure to reject the null hypothesis, the herbal supplements have a significant effect on memory scores
    * failure to reject the null hypothesis, the herbal supplement do not have a significant effect on memory scores.

    © BrainMass Inc. brainmass.com June 4, 2020, 4:51 am ad1c9bdddf
    https://brainmass.com/statistics/probability/hypothesis-testing-sample-test-584585

    Solution Preview

    1. Choose the herbal supplements have no effect on memory scores

    2. ho: u=50 vs. ha: ...

    Solution Summary

    The solution gives detailed steps on explaining a hypothesis testing for a one sample z test.

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