An independent knowledge, attitudes and practices survey on COFLU-20 was conducted in a large first-world country. The individual attitude scores were found to be normally distributed with the mean of 5 and a standard deviation of 1.3. For our current investigation of the 300 respondents, the mean score for attitude was found to be 5.6 with a standard deviation of 2.8 The researcher has asked you to use a 3% level of significance, to test whether the population mean score for attitude towards COFLU-20 is significantly different from 5. To conduct this test, you are required to: Calculate the p-value for this test. Using the p-value approach, state the conclusion of this test. State your reasoning for arriving at your conclusion. The researcher recommended that the level of significance be changed to 5%. How would this affect the conclusion arrived at in the question above?
An independent knowledge, attitudes and practices survey on COFLU-20 was conducted in a large first-world country. The individual attitude scores were found to be
The researcher has asked you to use a 3% level of significance, to test whether the population mean score for attitude towards COFLU-20 is significantly different from 5. To conduct this test, you are required to:
- Calculate the p-value for this test.
- Using the p-value approach, state the conclusion of this test. State your reasoning for arriving at your conclusion.
- The researcher recommended that the level of significance be changed to 5%. How would this affect the conclusion arrived at in the question above?
Given information-
Population mean, μ = 5
Population standard deviation, σ = 1.3
Sample size, n = 300
Sample mean, x-bar = 5.6
Sample standard deviation, s = 2.8
Significance level, α = 0.03
We have to test whether the population mean score for attitude towards COFLU-20 is significantly different from 5.
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