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Expected Value of Binomial Distribution

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Uploaded by on Feb 26, 2009

Expected value of a binomial distributed random variable

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LICENSE: Creative Commons (Attribution-Noncommercial-No Derivative Works).

For more information about this license, please read: http://creativecommons.org/licenses/by-nc-nd/3.0/.

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Top Comments

  • you have a good voice

  • I really enjoyed your prob and stat series. Would you please do a video on standard deviation for a binomial distribution.

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All Comments (38)

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  • Great. Tough but certainly enjoyable.

  • Oh look at this! My iPod wants to sync.. he hee. I love this guy, he's doing such a great service to the field of education.. and so casually.

  • Great video very good explanation...Little confusing but great effort..!!

    Thank u very much,,!!

    :P

  • thanks for this video, this is a great help for my son.

  • @mrkotfw

    I'm not sure if we had the same doubt, but I was confused too. After a good time looking at the summation I realized you solve it using Newton's binomial theorem. Using it, you can derive that Sum(k = 0 to N) [p^k * (1-P)^(N-k)] = [p + (1 - p)]^N = 1^N = 1

  • it is very hard i could not understand

    but, thank you so much

  • Thank you! I got to the derivation. Except I didn't know what to do with the summation!

  • thumbs up if you tried to scroll back up thinking the video would rewind

  • Khan, would you have/make a video on the beta distribution for decision-making?

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