Lesson 14: Properties of Expectation and Variance
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- Опубликовано: 12 фев 2013
- Expectation and Variance of aX + b where a and be are constants, and X is a random variable with finite mean and variance. A derivation of the formulas is provided with an illustrative example.
You are a really great lecturer. Thank you for posting these videos.
love from india.. this video is very useful for preparing for my sem. exams
I've been using the Coaching Actuaries site, and they didn't explain why the Var(kX) = k^2 * Var(X). Very helpful, thank you!
God damn it I can't believe it took me so long to understand this. Thank you!!!
Whaaaaaaat.....u man,yo giiiiid so good.... Very understandable proof of variance. To be honest I have enjoyed the video,am gonna like, subscribe and share in a second from now. Thanks so much. What a video.
I really love your simple explanations
i hate statistics because of my teacher.. but you are good... my teacher always insulting me.. she don't know to teach..thank you mr..
I spent a long time figuring out a problem that your video explains. I should have just watched this video first!
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Can you make more actuarial related topics please?! your videos are so helpful !
This really helps a lot.
Great video
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Character In the video It's great, I like it a lot $$
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Tysm sir for this video, it was really helpful.
At 12:45, the calculation of E(x^2), how come it's the integral of x^2 * 3/x^4 dx, and not x^2 * 3/x^8 dx?
Thanks
Thank you 😊
Thanks sir
Tnx alot sir
Does E(aX+b) = aE(X)+b for independent and non independent?
Great
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First calculate mean/variance of base variable and then apply the arithmetic
Lmfao watching this lecture instead of my professor's lecture because he's absolute crap
Shouldn't the boundaries of the integral be from 2 to infinity since the it's strictly greater than 1
Continuous distributions aren't affected in regards to less than or equal or strictly less than. So (1, infinity) is fine
No cos 1.5 is greater than 1
Character In the video It's great, I like it a lot $$
thank you sir