At the = 0.05 level. In question 7, the decision on the null hypothesis is: Do not reject reject None of the above
Question
At the level. In question 7, the decision on the null hypothesis is:
- Do not reject
- reject
- None of the above
Solution
To provide an accurate answer, I would need more context about the hypothesis test you are referring to in question 7. However, I can explain the general interpretation of hypothesis testing at the alpha level (α) of 0.05.
In hypothesis testing, the steps typically involve:
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State Null and Alternative Hypothesis: The null hypothesis (H₀) represents a statement of no effect or no difference, while the alternative hypothesis (H₁) represents what you want to prove.
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Choose Significance Level: In this case, α = 0.05 means that you are willing to accept a 5% chance of incorrectly rejecting the null hypothesis.
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Compute Test Statistic: Depending on the test type (e.g., t-test, z-test), calculate the test statistic from your sample data.
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Determine Critical Value(s): Based on the test statistic and the chosen significance level, determine the critical value(s) that define the rejection region.
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Make a Decision: If the test statistic falls into the rejection region (or if the p-value is less than α), you reject the null hypothesis. Otherwise, you do not reject it.
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Conclusion: State your conclusion based on whether you rejected or did not reject the null hypothesis.
Since I don’t have the specific data or results from question 7, I cannot make a definitive decision on whether to reject or not reject the null hypothesis. If you provide the specific details of question 7, including the test statistic and the corresponding p-value or critical values, I could further assist you with a precise response.
Similar Questions
If we reject a null hypothesis at the 0.05 level of significance, then we must also reject it at the 0.10 level.Group of answer choicesTrueFalse
The null hypothesis is most appropriately rejected when the p-value is:A.close to zero.B.negative.C.close to one.
A Null Hypothesis has Level of Significance 9%. For what values of Level of Significances it will be rejected?(1 Point)0.990.090.0990.9
Everything else remaining the same, is it easier to reject a null hypothesis with a 5% or 1% level of significance?
Which p-value listed below suggests strong evidence against the null hypothesis? 0.2 0.02 None 0.99
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