# How To Find Skewness In Excel?

Have you ever wondered how to find skewness in Excel? Skewness is a measure of the asymmetry of a distribution. A distribution is skewed if it is not symmetrical around its mean. There are two types of skewness: positive skewness and negative skewness. Positive skewness occurs when the tail of the distribution is longer on the right side of the mean. Negative skewness occurs when the tail of the distribution is longer on the left side of the mean.

In this article, we will show you how to find skewness in Excel using the SKEW() function. We will also discuss what skewness means and how it can be used to analyze data.

So, if you’re ready to learn how to find skewness in Excel, keep reading!

Step | Description | Example |
---|---|---|

1. Select the data range. | The data range should include all of the values that you want to calculate the skewness for. | =SKEW(A2:A10) |

2. Click the “Insert” tab. | In the “Function Library” group, click the “Math & Trig” category. | |

3. Select the “SKEW” function. | The “SKEW” function is located in the “Statistical” section of the “Math & Trig” category. | |

4. Enter the data range. | In the “Number1” field, enter the cell reference for the first cell in the data range. | =SKEW(A2:A10) |

5. Click “Enter”. | The skewness value will be displayed in the cell. | 0.234 |

## What is Skewness?

Skewness is a measure of the asymmetry of a distribution. A distribution is skewed if it is not symmetrical around its mean.

A distribution is said to be positively skewed if the tail on the right side of the distribution is longer than the tail on the left side. This means that the mean of the distribution is greater than the median.

A distribution is said to be negatively skewed if the tail on the left side of the distribution is longer than the tail on the right side. This means that the mean of the distribution is less than the median.

The skewness of a distribution can be measured using the following formula:

“`

Skewness = (mean – median) / (standard deviation)

“`

The skewness of a distribution can be positive, negative, or zero. A zero skewness indicates that the distribution is symmetrical around its mean.

Skewness can be used to identify outliers in a distribution. Outliers are observations that are significantly different from the rest of the data. Outliers can be caused by a variety of factors, such as measurement error, data collection errors, or genuine deviations from the norm.

## How to Calculate Skewness in Excel?

There are a few different ways to calculate skewness in Excel. The easiest way is to use the `SKEW` function. The `SKEW` function takes a data range as its argument and returns the skewness of the distribution.

The following formula calculates the skewness of the values in the range `A1:A10`:

“`

=SKEW(A1:A10)

“`

You can also calculate skewness using the `AVERAGE`, `MEDIAN`, and `STDEV` functions. The following formula calculates the skewness of the values in the range `A1:A10`:

“`

=AVERAGE(A1:A10)-MEDIAN(A1:A10)/STDEV(A1:A10)

“`

The `SKEW` function and the `AVERAGE`, `MEDIAN`, and `STDEV` functions will give you the same result.

You can also use the `CHART` function to create a histogram of your data. A histogram is a graphical representation of the distribution of data. The shape of the histogram can help you to identify outliers and to determine the skewness of the distribution.

The following formula creates a histogram of the values in the range `A1:A10`:

“`

=CHART(A1:A10,”Histogram”)

“`

The `SKEW` function, the `AVERAGE`, `MEDIAN`, and `STDEV` functions, and the `CHART` function are all available in the Data Analysis Toolpak add-in. To install the Data Analysis Toolpak, follow these steps:

1. Click the `File` tab.

2. Click `Options`.

3. Click `Add-ins`.

4. Click the `Manage` drop-down menu and select `Excel Add-ins`.

5. Click the `Go` button.

6. Select the `Data Analysis Toolpak` check box and click the `OK` button.

Once the Data Analysis Toolpak is installed, you can use the `SKEW` function, the `AVERAGE`, `MEDIAN`, and `STDEV` functions, and the `CHART` function to calculate and visualize skewness in Excel.

## How to Find Skewness in Excel

Skewness is a measure of the asymmetry of a distribution. A distribution is skewed if it is not symmetrical around its mean. A distribution with a positive skew has a longer tail on the right side, while a distribution with a negative skew has a longer tail on the left side.

To find the skewness of a distribution in Excel, you can use the SKEW() function. The SKEW() function takes a data range as its argument and returns the skewness of the distribution of the values in that range.

The syntax of the SKEW() function is:

=SKEW(data_range)

where:

**data_range**is the range of cells that contains the values you want to calculate the skewness of.

For example, the following formula would calculate the skewness of the values in the range A1:A10:

=SKEW(A1:A10)

The SKEW() function returns a value between -1 and 1. A value of 0 indicates that the distribution is symmetrical. A value greater than 0 indicates that the distribution is skewed to the right, while a value less than 0 indicates that the distribution is skewed to the left.

## Interpreting Skewness Results

The skewness of a distribution can tell you something about the shape of the distribution. A distribution with a positive skew is said to be positively skewed, while a distribution with a negative skew is said to be negatively skewed.

Positive skewness indicates that the distribution has a longer tail on the right side. This means that there are more values in the distribution that are greater than the mean than there are values that are less than the mean.

Negative skewness indicates that the distribution has a longer tail on the left side. This means that there are more values in the distribution that are less than the mean than there are values that are greater than the mean.

The skewness of a distribution can be used to identify outliers. Outliers are values that are significantly different from the rest of the data in the distribution. Outliers can be caused by a variety of factors, such as data entry errors, measurement errors, or unusual events.

To identify outliers, you can use the following steps:

1. Calculate the skewness of the distribution.

2. If the skewness is greater than 0, the distribution is positively skewed. If the skewness is less than 0, the distribution is negatively skewed.

3. Identify any values that are significantly different from the rest of the data in the distribution. These values are likely to be outliers.

## Using Skewness to Identify Outliers

Skewness can be used to identify outliers in a distribution. Outliers are values that are significantly different from the rest of the data in the distribution. Outliers can be caused by a variety of factors, such as data entry errors, measurement errors, or unusual events.

To identify outliers, you can use the following steps:

1. Calculate the skewness of the distribution.

2. If the skewness is greater than 0, the distribution is positively skewed. If the skewness is less than 0, the distribution is negatively skewed.

3. Identify any values that are significantly different from the rest of the data in the distribution. These values are likely to be outliers.

Once you have identified the outliers, you can investigate them further to determine if they are valid data points or if they are the result of an error. If the outliers are the result of an error, you can correct the error and re-calculate the skewness of the distribution.

Skewness is a measure of the asymmetry of a distribution. A distribution is skewed if it is not symmetrical around its mean. A distribution with a positive skew has a longer tail on the right side, while a distribution with a negative skew has a longer tail on the left side.

The skewness of a distribution can be used to identify outliers. Outliers are values that are significantly different from the rest of the data in the distribution. Outliers can be caused by a variety of factors, such as data entry errors, measurement errors, or unusual events.

By understanding skewness, you can better understand the distribution of your data and identify outliers that may be causing problems.

**Q: What is skewness?**

A: Skewness is a measure of the asymmetry of a distribution. A distribution is skewed if it is not symmetrical around its mean. A distribution with a positive skew has a long tail on the right side, while a distribution with a negative skew has a long tail on the left side.

**Q: How do I find skewness in Excel?**

A: There are two ways to find skewness in Excel.

**Use the SKEW() function.**The SKEW() function takes a data range as its argument and returns the skewness of the distribution.**Use the Histogram tool.**The Histogram tool can be used to visualize the distribution of data and to estimate the skewness.

**Q: What is the normal distribution?**

A: The normal distribution is a bell-shaped distribution that is symmetrical around its mean. The normal distribution is often used as a model for data that is approximately normally distributed.

**Q: What is the difference between skewness and kurtosis?**

A: Skewness and kurtosis are both measures of the shape of a distribution. Skewness measures the asymmetry of a distribution, while kurtosis measures the peakedness or flatness of a distribution.

**Q: What are the implications of skewness for data analysis?**

A: Skewness can have a significant impact on data analysis. For example, a skewed distribution can make it difficult to interpret the mean and standard deviation. Skewness can also affect the results of statistical tests.

**Q: How can I correct for skewness?**

There are a number of ways to correct for skewness. Some common methods include:

**Transforming the data.**One way to correct for skewness is to transform the data so that it is more symmetrical. Some common transformations include the log transformation, the square root transformation, and the Box-Cox transformation.**Using a non-parametric test.**Another way to correct for skewness is to use a non-parametric test. Non-parametric tests do not assume that the data is normally distributed.**Using a robust estimator.**A robust estimator is an estimator that is less sensitive to outliers than the mean and standard deviation. Robust estimators can be used to estimate the mean and standard deviation of skewed data.

**Q: What are some common sources of skewness?**

Some common sources of skewness include:

**Outliers.**Outliers are data points that are significantly different from the rest of the data. Outliers can cause a distribution to be skewed.**Non-random sampling.**If the data is not randomly sampled, it may be skewed.**Measurement error.**Measurement error can cause a distribution to be skewed.

**Q: How can I avoid skewness?**

There are a number of ways to avoid skewness. Some common methods include:

**Randomly sampling the data.**Random sampling can help to ensure that the data is not skewed.**Using a robust measurement method.**A robust measurement method can help to reduce measurement error.**Checking for outliers.**Outliers should be identified and removed before analyzing the data.In this blog post, we have discussed how to find skewness in Excel. We have covered the following topics:

- What is skewness and why is it important?
- How to calculate skewness using the SKEW() function
- How to interpret the results of the SKEW() function
- How to visualize skewness using a histogram
- How to correct for skewness in your data

We hope that this blog post has been helpful and that you now have a better understanding of skewness and how to find it in Excel. If you have any further questions, please feel free to leave a comment below.

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