A test of hypotheses for one proportion has the following Null Hypothesis: pi = 0.33, and uses 0.10 for the level of significance. a. If the calculated value for the associated test statistic equals -1.71, determine the p-VALUE for the test Group of answer choices
To Test :-
H0 :- P = 0.33
H1 :- P ≠ 0.33
Test Statistic :-
Z = -1.71
P value = 2 * P ( Z > 1.71 ) = 2 * 1 - P ( Z < 1.71 ) = 0.0873 ( From Z table )
Reject null hypothesis if P value < α = 0.1 level of
significance
Since 0.0873 < 0.1 ,hence we reject null hypothesis
Result :- Reject null hypothesis
A test of hypotheses for one proportion has the following Null Hypothesis: pi = 0.33, and...
A test of hypotheses for one proportion has the following Null Hypothesis: pi = 0.33, and uses 0.10 for the level of significance. a. If the calculated value for the associated test statistic equals -1.71, determine the p-VALUE for the test 0.0436 0.4564 0.2262 0.0872 b. If you compare the p-VALUE from Part a to the level of significance, what decision do you make? Fail to Reject Null Reject Alternative Reject Null Fail to Reject Alternative
A test of hypotheses for one proportion has the following Null Hypothesis: pi = 0.33, and uses 0.10 for the level of significance. b. If you compare the p-VALUE from Part a to the level of significance, what decision do you make?
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