So is a constant determining the distribution and x is the random variable?
Given a random sample from population with density function f(x; ø) = √(ø) exp[-øπx²]
Prove that 2πøx² is distributed as X²(1) ( chi square with 1 degree of freedom).
How would I approach this using moments generating function?
[Originally ø is meant to be a symbol for lamda)