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Step-by-step explanation:
The variability in a sampling distribution refers to the extent to which the sample statistics (such as the mean or standard deviation) vary from one sample to another in repeated random sampling from the same population.
There are two main measures of variability in a sampling distribution:
1. Standard Deviation (σ): The standard deviation measures the average amount of variation or dispersion of a set of values from their mean. In the context of a sampling distribution, the standard deviation measures how much the sample statistics (e.g., sample means) vary from one sample to another. A smaller standard deviation indicates less variability, while a larger standard deviation indicates more variability.
2. Variance (σ²): The variance is the square of the standard deviation and provides another measure of variability in a sampling distribution. Like the standard deviation, a smaller variance indicates less variability, while a larger variance indicates more variability.
In summary, variability in a sampling distribution reflects the extent to which sample statistics vary from one sample to another and is typically measured using the standard deviation or variance. It is an important concept in statistics as it helps assess the reliability and precision of sample estimates.