Respuesta :

The steps in understanding the distribution of the differences in the sample means are-

  1. Identify several pairs of samples
  2. Compute the mean of each sample
  3. Determine the difference between the sample means
  4. Study the distribution of the differences in the sample means

What is sample mean?

The sample mean is a measure of the data's center. The sample mean is used to estimate the mean of any population.

Some key features regarding the sample mean are-

  • Many times, we are expected to guess what the entire population seems to be doing, and what all of the elements are going on within the population, before surveying all of the population.
  • In such instances, the sample mean can be informative.
  • The sample mean is the average value discovered in a sample.
  • The estimated sample mean is used to calculate the variance and thus the standard deviation.

The formula for sample mean is-

Sample Mean = (Sum of terms) ÷ (Number of Terms)

[tex]\frac{\sum x_{i}}{n}[/tex] = [tex]\frac{\left(x_{1}+x_{2}+x_{3}+\cdots+x_{n}\right)}{n}[/tex]

Where,

[tex]\sum x_{i}[/tex] = sum of the given data

n  = number of the data

Therefore, the steps in understanding the distribution of the differences in the sample means is given.

To know more about the sample mean, here

https://brainly.com/question/26952915

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