You're so welcome. I love hearing that the videos are helpful. Many thanks for watching. Don't forget to subscribe and let others know about this channel.
greetings sir , this video was very helpful. but sir I have an assignment question in which we have to prove that T=(product(xi)^(1/n)) is a consistent estimator of m(e^-1) where x follows uniform(0,m). it would be really helpful if you guide me to solve this question.
As a hint, take the log of T to create a sum. then apply law of large numbers. then exponentiate the results. many thanks for watching and please don't forget to subscribe.
![[Chapter 6] #7 Sum of two independent uniforms](http://i.ytimg.com/vi/Blg5RIjGwBE/mqdefault.jpg)
I couldn't solve it on my own, so thank you for this video and you.
You're so welcome. I love hearing that the videos are helpful. Many thanks for watching. Don't forget to subscribe and let others know about this channel.
Hello! How the distribution would change if the limits of integrarion where alpha to beta, instead of 1 to beta?
What point in the video are you referring to? Many thanks for watching. Don't forget to subscribe and let others know about this channel.
@@statisticsmatt no, Im asking the answer might change with a different range for the uniform distribution
Then the problem becomes much more interesting! May have to consider cases. (1) alpha
greetings sir , this video was very helpful.
but sir I have an assignment question in which we have to prove that T=(product(xi)^(1/n)) is a consistent estimator of m(e^-1) where x follows uniform(0,m).
it would be really helpful if you guide me to solve this question.
As a hint, take the log of T to create a sum. then apply law of large numbers. then exponentiate the results. many thanks for watching and please don't forget to subscribe.
@@statisticsmatt thank you sir , i have already subscribed your channel