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The steps for conducting hypothesis testing for large one-sample problems, including defining the null and alternative hypotheses, calculating the test statistic and p-value, and making a statistical decision based on the alpha level. Useful for students in statistics, research methods, or data analysis courses.
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Hypothesis Testing Steps for Large One-Sample Problems
Step 1 (Words)
Ho: The population (mean/proportion) of _____________________is equal to _____________________.
Ha: The population (mean/proportion) of _______________________________ is (less than /greater than/ not equal to) ____________________________.
Step 2 (Symbols)
Ho: μ = μo or p = po
Ha: μ < μo or p < po μ > μo p > po μ ≠ μo p ≠ po
Step 3 (Test statistic and assumptions) Calculate z* using appropriate formula for mean or proportion.
Step 4 (p-value)
a. Use a z-table. If Ha: μ < μo or p < po, then the p-value = P(Z < z) μ > μo p > po , then the p-value = P(Z > z) μ ≠ μo p ≠ po , then the p- value = 2P(Z >z*)
b. There is a ____% chance that the sample (mean/proportion) of ___________is _______ if the true population (mean/proportion) is ___________.
Step 5 (Statistical decision in symbols)
a. State alpha = _____. b. If _____ < alpha, reject Ho. If _____ > alpha, do not reject Ho.
Step 6 (Statistical decision in a statement) There is (not) sufficient sample evidence to show _________________________ (rewrite Ha).