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These flashcards cover key concepts and terminology from Chapter 7 on the probability and distribution of sample means.
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Distribution of Sample Means
The collection of sample means for all possible random samples of a particular size from a population.
Sampling Distribution
A distribution of statistics obtained by selecting all possible samples of a specific size from a population.
Central Limit Theorem
States that the distribution of sample means for a sample size n will have a mean equal to the population mean and will approach a normal distribution as n increases.
Sampling Error
The natural discrepancy, or amount of error, between a sample statistic and its corresponding population parameter.
Law of Large Numbers
States that large samples will be more representative of the population from which they are selected.
Z-Score for Sample Means
Describes how a sample mean relates to the population mean using the formula z = (M - m) / sM.
Standard Error (sM)
The standard deviation of the distribution of sample means, indicating the expected difference between sample mean and population mean.
Cohen’s d
A measure of effect size that indicates the standardized difference between two means.
Power of a Test
The probability that the test will correctly reject the null hypothesis if it is false.
Type I Error
Rejecting a true null hypothesis - concluding a treatment effect when none exists.
Type II Error (β)
Failing to reject a false null hypothesis - not detecting a treatment effect that actually exists.
Sample Size (n)
The number of observations or individuals included in a sample, affecting the reliability of the sample mean.
Null Hypothesis (H0)
A statement predicting no effect or no difference; typically represents the status quo.
Alternative Hypothesis (H1)
A statement predicting an effect or difference; the hypothesis that researchers seek to support.
Critical Region
The area in a statistical distribution where, if a test statistic falls within it, the null hypothesis is rejected.
Confidence Interval
A range of values around a sample estimate that is likely to contain the population parameter.