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Homework answers / question archive / The probability that a test will correctly reject the null hypothesis An estimate of the range of values likely to be included within a given proportion of a sampling distribution Effect size describes the strength of the relationship, in relation to sample size and average variation The estimated variation in the population

The probability that a test will correctly reject the null hypothesis An estimate of the range of values likely to be included within a given proportion of a sampling distribution Effect size describes the strength of the relationship, in relation to sample size and average variation The estimated variation in the population

Psychology

The probability that a test will correctly reject the null hypothesis

An estimate of the range of values likely to be included within a given proportion of a sampling distribution

Effect size describes the strength of the relationship, in relation to sample size and average variation

The estimated variation in the population

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1) The probability that a test will correctly reject the null hypothesis: 

ANS. 

Power (Power is the probability of making a correct decision (to reject the null hypothesis) when the null hypothesis is false.)

 

2. An estimate of the range of values likely to be included within a given proportion of a sampling distribution 

ANS.

Confidence Interval (A range or interval of values used to estimate the true value of a population parameter.)

 

3. Effect size describes the strength of the relationship, in relation to sample size and average variation

ANS.

If the effect size of the intervention is large, it is possible to detect such an effect in smaller sample numbers, whereas a smaller effect size would require larger sample sizes. In an analysis of variance, the effect size can be interpreted as the proportion of variance explained by a certain effect versus total variance.

 

4. The estimated variation in the population

ANS. 

Standard deviation (A standard deviation is a sample estimate of the population parameter, that is, it is an estimate of the variability of the observations.)