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What are the mean and variance of the sampling distribution for the sample means?

What are the mean and variance of the sampling distribution for the sample means?

The sampling distribution of the mean was defined in the section introducing sampling distributions. That is, the variance of the sampling distribution of the mean is the population variance divided by N, the sample size (the number of scores used to compute a mean).

What is the difference between binomial distribution and geometric distribution?

Binomial: has a FIXED number of trials before the experiment begins and X counts the number of successes obtained in that fixed number. Geometric: has a fixed number of successes (ONE…the FIRST) and counts the number of trials needed to obtain that first success.

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What is the relationship between the expected value of the sample mean and the population mean?

The expected value of the sample mean is the population mean, and the SE of the sample mean is the SD of the population, divided by the square-root of the sample size.

What is the difference between sample variance and variance?

Summary: Population variance refers to the value of variance that is calculated from population data, and sample variance is the variance calculated from sample data.

Is sample variance always larger than population variance?

The article says that sample variance is always less than or equal to population variance when sample variance is calculated using the sample mean.

What is the distribution of sample variance?

The sampling distribution of the sample variance is a chi-squared distribution with degree of freedom equals to n−1, where n is the sample size (given that the random variable of interest is normally distributed).

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What is the variance of a geometric distribution?

The mean of the geometric distribution is mean = 1 − p p , and the variance of the geometric distribution is var = 1 − p p 2 , where p is the probability of success.

What’s the difference between binomial PD and binomial CD?

For example, if you were tossing a coin to see how many heads you were going to get, if the coin landed on heads that would be a “success.” The difference between the two functions is that one (BinomPDF) is for a single number (for example, three tosses of a coin), while the other (BinomCDF) is a cumulative probability …

What is sample mean and sample variance?

A sample contains data collected from selected individuals taken from a larger population. We also learned that the sample mean is the arithmetic average of all the values in the sample. The sample variance measures how spread out the data is, and the sample standard deviation is the square root of the variance.

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What is the difference between mean and expected value?

While mean is the simple average of all the values, expected value of expectation is the average value of a random variable which is probability-weighted. While mean does not take into account probability, expectation considers probability and it is probability-weighted.