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An overview of significance testing in statistics, covering key concepts such as the null hypothesis, test statistic, p-value, one-tailed and two-tailed tests, and caveats. Students will learn how to carry out and interpret significance tests for population proportions and means.
Typology: Lab Reports
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Note: Although the labs only cover part of the learning objectives your exams will cover
the full list of learning objectives that are given here. Objective in boldface is to be used
this quarter for the lab report.
Lab 13. Learning objectives.
about population proportions and population means.
hypothesis is a statement of no difference or no effect. A significance test is
designed to answer the question - "Does the null hypothesis provide a
reasonable explanation of the data?"
expected if the null hypothesis was true.
83. The probability of getting outcomes at least as far from what we would
expect if the null hypothesis were true is called the P-value. It depends on
the sampling distribution of the test statistic. The smaller the P-value, the
stronger the evidence against the null.
calculated in the direction(s) of the alternative hypothesis.
0
versus Ha: p > p
0
for a specified value p
0
, we can use the
test statistic z =
p - p
o
p
o
( 1! p
o
) / n
and compute the P-value as the percentage of
the normal curve that is above z.
versus Ha: μ > μ 0
for a specified value μ 0
, and a known
standard deviation σ, we can use the test statistic z =
x! μ
o
" / n
and compute
the P-value as the percentage of the normal curve that is above z.
Understand some of the key caveats about significance testing:
not the same as practical significance. Also, finding a lack of significance
should not be ignored.
designed study. A valid significance test is based on the randomization used
to collect the data.
border between significant and insignificant, only increasingly strong
evidence as the P-value decreases. There is no practical distinction between
the P-values .049 and .051.