Solution Found!
If ?1 < ?2, derive the moment-generating function of a
Chapter 4, Problem 141E(choose chapter or problem)
QUESTION:
Problem 141E
If θ1 < θ2, derive the moment-generating function of a random variable that has a uniform distribution on the interval (θ1, θ2).
Questions & Answers
QUESTION:
Problem 141E
If θ1 < θ2, derive the moment-generating function of a random variable that has a uniform distribution on the interval (θ1, θ2).
ANSWER:
Solution:
Step 1 of 2:
Let X follows Uniform distribution with the limits and
Then, f(x) =
The claim is to derive the moment generating function of a random variable that has a uniform distribution on the interval (, ), when <