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the mean is when u add them all up and divide how many there are

the meadian is when you put the numbers from least to greatest and get the number that's in the middle e.g. 1,1,2,3

the mode is which are the most

the range is the biggest number takeaway the smalles number e.g. 22-1

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Q: How do Mean Median Mode and Range Vary?
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Do outliers make some measures of central tendency better than others?

The main measures of central tendency are the mean, the median and the mode. For a normal distribution, they are identical. For other distributions, they can vary quite a bit. Since the mode is the most-frequent element of the distribution, you can have more than one mode, which is not particularly helpful in most probability computations. The median is the level which 50% of the values are below (also known as the 50th percentile). The mean is the sum of the values divided by the number of values. Between the median and the mode, the median is less variable, and so is generally a better measure of overall central tendency. However, when computing statistical probabilities, the mean is often more useful in the mathematical formulas, which are generally oriented toward computing the probability that a given value is different from a different value.


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Related questions

What does range tell us that mode does not?

Range is a measure of variation; mode is a measure of center. Range will tell you how much the data vary, mode does not tell you how much the data vary.


Do outliers make some measures of central tendency better than others?

The main measures of central tendency are the mean, the median and the mode. For a normal distribution, they are identical. For other distributions, they can vary quite a bit. Since the mode is the most-frequent element of the distribution, you can have more than one mode, which is not particularly helpful in most probability computations. The median is the level which 50% of the values are below (also known as the 50th percentile). The mean is the sum of the values divided by the number of values. Between the median and the mode, the median is less variable, and so is generally a better measure of overall central tendency. However, when computing statistical probabilities, the mean is often more useful in the mathematical formulas, which are generally oriented toward computing the probability that a given value is different from a different value.


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The formula for statistics can vary depending on the specific statistic being calculated. Common formulas include mean (average), median (middle value), mode (most frequent value), standard deviation (measure of dispersion), and correlation coefficient (relationship between variables). It is important to determine the appropriate formula based on the data and the statistical analysis being conducted.


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