Chebyshev's Theorem

This statistics video provides a basic introduction into Chebyshev's theorem which states that the minimum percentage of distribution values that lie within k standard deviations of the mean is equal to 1 - 1/K^2.

Introduction to Statistics:
   • Introduction to Statistics  

Introduction to Probability:
   • Introduction to Probability, Basic Ov...  

Central Limit Theorem:
   • Central Limit Theorem - Sampling Dist...  

Standard Error of The Mean:
   • Standard Error of the Mean  

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Confidence Intervals & Margin of Error:
   • How To Find The Z Score, Confidence I...  

Find The Z-Score Given Confidence Interval:
   • How To Find The Z Score Given The Con...  

How To Calculate The Sample Size:
   • How To Calculate The Sample Size Give...  

Student's T-Distribution:
   • Student's T Distribution - Confidence...  

Confidence Interval-Population Proportion:
   • Finding The Confidence Interval of a ...  

Chebyshev's Theorem:
   • Chebyshev's Theorem  

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Hypothesis Testing - Null & Alternative:
   • Hypothesis Testing - Null and Alterna...  

Type I and Type II Errors:
   • How To Identify Type I and Type II Er...  

One Tailed and Two Tailed Tests:
   • One Tailed and Two Tailed Tests, Crit...  

Test Static For Means & Pop Proportions:
   • Test Statistic For Means and Populati...  

Hypothesis Testing Problems:
   • Hypothesis Testing Problems - Z Test ...  

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