when p > α, does the standardized test statis...
when p > α, does the standardized test statistic lie inside or outside of the rejection region(s)? explain your reasoning. choose the correct answer below. a. outside; when the standardized test statistic is inside the rejection region, p < α b. outside; when the standardized test statistic is inside the rejection region, p > α c. inside; when the standardized test statistic is outside the rejection region, p > α d. inside; when the standardized test statistic is outside the rejection region, p < α
Answer
# Brief Explanations:
The rejection region is defined such that if the standardized test - statistic lies in it, the p - value ($P$) is less than the significance level ($\alpha$). So, when $P>\alpha$, the standardized test statistic must be outside the rejection region.
# Answer:
A. Outside; When the standardized test statistic is inside the rejection region, $P < \alpha$