Probability: Median: Example 1

In this video I go over an example on determining the median of a probability density function, which in this example is from my earlier video on Probability: Average Value: Example 2. The median is shown to be 3.5 minutes which is less than the average or mean value of 5 minutes solved previously. This is a reasonable result, which as explained in my last video on Median, the large values can skew the average more so than the median.

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Related Videos:

Probability: Median: https://youtu.be/C8ZU8BjHIqQ Probability: Average Value: Example 2: https://youtu.be/1q_yYIoQ7no Probability: Average Value: Example 2: https://youtu.be/1q_yYIoQ7no Probability: Average Value (or Mean Value): https://youtu.be/gF-zRmdTUWw Probability: Example 2: Exponentially Decreasing Probability Density Function: https://youtu.be/QeU_9NDCXoA Probability: Example 1: https://youtu.be/SDJPja8GJ1Q Probability: Introduction: https://youtu.be/H_sfVMH0VpQ Probability that my friend Dmitry Scores Goals: http://youtu.be/zbAN04Kj3D8 Three Prisoners Problem: http://youtu.be/8vY66MD7nsM Odds of Having a Perfect NCAA March Madness Bracket: http://youtu.be/It1sCq9cAFM Odds of Winning the Lottery: http://youtu.be/dVNFhu6tMQc Blood Flow: Poiseuille's Law: https://youtu.be/X6aU0p7wJzI Applications of Integrals: Hydrostatic Pressure and Force: https://youtu.be/fesMt6vmXIo Applications of Integrals: Surface Area: https://youtu.be/JkDPmAD37qk Applications of Integrals: Arc Length Function: https://youtu.be/MWKK3qLvSwU Applications of Integrals: Arc Length Proof: https://youtu.be/2rb4H_rmgxg Moments and Centers of Mass: Constant Density: https://youtu.be/3bglr1sRWUc Limits at Infinity: Horizontal Asymptotes: http://youtu.be/6pdgb09wRvI .

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