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Now only α not
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This means that only values for the sample mean that are greater than 50 can lead us to reject the null hypothesis in favour of the alternative.
Now only α not
H0: μ = 50 OR μ ≤ 50
H1: μ > 50
H0: μ = 50 OR μ ≥ 50
H1: μ < 50
Critical value
Critical value
This means that only values for the sample mean that are less than 50 can lead us to reject the null hypothesis in favour of the alternative.
Upper-tail test
Lower-tail test
8.5 upper and lower tail
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Lower-tail test
Upper-tail test
This means that only values for the sample mean that are less than 50 can lead us to reject the null hypothesis in favour of the alternative.
Critical value
Critical value
H0: μ = 50 OR μ ≥ 50 H1: μ < 50
H0: μ = 50 OR μ ≤ 50 H1: μ > 50
Now only α not
This means that only values for the sample mean that are greater than 50 can lead us to reject the null hypothesis in favour of the alternative.
Now only α not
- Remember our alternative hypothesis for a two-tailed test contain a not equal sign (≠).
- However, when the alternative hypothesis focuses on one particular direction we have a one-tailed test.
- For both the lower and upper tail tests, you can either use an = sign in the null hypothesis, or you can use ≤ or ≥