What z values form the boundaries of the critical regions for a two-tailed hypothes test, using alpha level of a = .01? %3D +2.58 +0.025 +2.33 +1.00

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A random sample is selected from a normal population with a mean of μ = 110 and a standard deviation of σ = 11. After treatment is administered to the individuals in the sample, the sample mean is found to be M = 115. Based on Cohen’s d, which of the following best describes the effect size?

- ○ Very small
- ○ Very large
- ○ Small to medium
- ○ None of the above
Transcribed Image Text:A random sample is selected from a normal population with a mean of μ = 110 and a standard deviation of σ = 11. After treatment is administered to the individuals in the sample, the sample mean is found to be M = 115. Based on Cohen’s d, which of the following best describes the effect size? - ○ Very small - ○ Very large - ○ Small to medium - ○ None of the above
The question asks: "What z values form the boundaries of the critical regions for a two-tailed hypothesis test, using alpha level of α = .01?"

The answer choices provided are:

- ±2.58
- ±0.025
- ±2.33
- ±1.00

This question is related to hypothesis testing in statistics, specifically focusing on identifying the z-values that mark the critical regions for a specified alpha level in a two-tailed test. These critical values are key in determining whether to reject the null hypothesis.
Transcribed Image Text:The question asks: "What z values form the boundaries of the critical regions for a two-tailed hypothesis test, using alpha level of α = .01?" The answer choices provided are: - ±2.58 - ±0.025 - ±2.33 - ±1.00 This question is related to hypothesis testing in statistics, specifically focusing on identifying the z-values that mark the critical regions for a specified alpha level in a two-tailed test. These critical values are key in determining whether to reject the null hypothesis.
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