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Nov 30, 2021 · Sort your data from low to high. Identify the first quartile (Q1), the median, and the third quartile (Q3). Calculate your IQR = Q3 – Q1. Calculate your upper fence = Q3 + (1.5 * IQR) Calculate your lower fence = Q1 – (1.5 * IQR) Use your fences to highlight any outliers, all values that fall outside your fences.
Oct 4, 2022 · Sort your data from low to high. Identify the first quartile (Q1), the median, and the third quartile (Q3). Calculate your IQR = Q3 – Q1. Calculate your upper fence = Q3 + (1.5 * IQR) Calculate your lower fence = Q1 – (1.5 * IQR) Use your fences to highlight any outliers, all values that fall outside your fences.
Take the Q1 value and subtract the two values from step 1. The two results are the lower inner and outer outlier fences. For our example, Q1 is 1.714. So, the lower inner fence = 1.714 – 0.333 = 1.381 and the lower outer fence = 1.714 – 0.666 = 1.048. Calculate the inner and outer upper fences. Take the Q3 value and add the two values from ...
These equations give you two values, or “fences“. You can think of them as a fence that cordons off the outliers from all of the values that are contained in the bulk of the data. Example question: Use Tukey’s method to find outliers for the following set of data: 1,2,5,6,7,9,12,15,18,19,38. Find the Interquartile range:
Aug 24, 2021 · In simple terms, an outlier is an extremely high or extremely low data point relative to the nearest data point and the rest of the neighboring co-existing values in a data graph or dataset you're working with. Outliers are extreme values that stand out greatly from the overall pattern of values in a dataset or graph.
Jan 24, 2022 · Step 2. Find the first quartile, Q1. To find Q1, multiply 25/100 by the total number of data points (n). This will give you a locator value, L. If L is a whole number, take the average of the Lth value of the data set and the (L +1)^ {th} (L + 1)th value. The average will be the first quartile.
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Apr 27, 2024 · However, to calculate the quartiles, we need to know the minimum, maximum, and median, so in fact, we need all of them. With that taken care of, we're finally ready to define outliers formally. 💡 An outlier is an entry x which satisfies one of the below inequalities: x < Q1 − 1.5 × IQR or x > Q3 + 1.5 × IQR.