Probability: Average Value: Example 1

In this video I go over another example on probability and this time look at determining the average or mean value of the exponential decreasing probability density function, which was determined in my earlier "Probability Example 2" video. This example involves using integration by parts as well as using L'Hospital's Rule to determine an indeterminate limit when solving for the average value. This is a very interesting video on probability and integration in general so make sure to watch it!

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Related Videos:

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 L'Hospital's Rule and Indeterminate Forms - Intro: http://youtu.be/x-djc6wrY5w Integration by Parts: Proof: http://youtu.be/TZhEOct5u_M .

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