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Probability: Example 2: Exponentially Decreasing Probability Density Function
In this video I go over another example on probability and this time determine the exact form of a probability density function that is modeled by a decreasing exponential function. Such density functions model phenomena such as call waiting times, or equipment failure times, very well. In this example, I look at the case of call waiting when calling a company, and getting forwarded to their customer service representative. Such a case would realistically have a higher probability of lower wait times and very low probability that you have to wait very long. This type of probability density function is in contrast to the usual bell curve.
Download the notes in my video: https://1drv.ms/b/s!As32ynv0LoaIhr8KdhcvxQbiT2B-wg
Related Videos:
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
Power Functions Part 2: What is x^0 and 0^0???: http://youtu.be/VzFUDiLzRiE
Limits at Infinity: Horizontal Asymptotes: http://youtu.be/6pdgb09wRvI .
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