Skewness - Right, Left & Symmetric Distribution - Mean, Median, & Mode With Boxplots - Statistics

This statistics video tutorial provides a basic introduction into skewness and the different shapes of distribution. It covers symmetric distribution and distributions that are skewed right and skewed left. This video discusses the relationship between the mean, median, and mode for these 3 types of distributions. It also mentions the modality - that is if a distribution is unimodal, bimodal, or multimodal. Finally, the video discusses the skewness of boxplots or box and whisker plots.
Statistics - Free Formula Sheet:
bit.ly/47zjTVT
Statistics - Video Lessons:
www.video-tuto...
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Introduction to Statistics:
• Introduction to Statis...
Arithmetic, Geometric, & Harmonic Mean:
• Arithmetic Mean, Geome...
Simple Frequency Tables:
• How To Make a Simple F...
Relative Frequency Distribution Table:
• How To Make a Relative...
Cumulative Relative Frequency Table:
• How To Make a Cumulati...
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Dot Plots and Frequency Tables:
• Dot Plots and Frequenc...
Stem and Leaf Plots:
• Stem and Leaf Plots
Side By Side Stem and Leaf Plots:
• Side by Side Stem and ...
Histograms:
• How To Make a Histogra...
How To Make a Frequency Polygon:
• How To Make a Frequenc...
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Quartiles, Deciles, & Percentiles:
• Quartiles, Deciles, & ...
Interquartile Range & Outliers:
• How To Find The Interq...
Skewness & Symmetric Distribution:
• Skewness - Right, Left...
Sample Mean and Population Mean:
• Sample Mean and Popula...
Mean, Median, & Mode - Grouped Data:
• Mean, Median, and Mode...
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Final Exams and Video Playlists:
www.video-tuto...

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Statistics - Free Formula Sheet: bit.ly/47zjTVT Statistics - Video Lessons: www.video-tutor.net/statistic.html

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The best explanation ever. Never forget this , "...where is the mean? Because the data is skewed to the right, the mean will be to the right of the median" Science demystified!

[@tvvt005]

4:33 for anyone wondering more about why mean lies to the right in this case,it’s because the mean has a tendency to move towards outliers (ie gets affected easily by extreme values), so as there are many outliers in the right, the mean will try to “run off and join them”

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Can you tell me how is the mean greater than the median then in this case? I'm a bit confused.

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@@hsbsvvdsjjsbbsbd1871 this is because as we move towards the right side of the number line the values keep increasing right? ( for eg 20 lies after 19 in the number line ) So as the mean is further right into the number line than the median, it is greater

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