Joint pmf of 2 binomially distributed random variablesby cimmerian Tags: binomial ditribution, joint pdf 

#1
Mar212, 03:36 PM

P: 15

I hope I wrote that correctly but I'm trying to find the joint. I heard it was impossible from someone.
X = A/R A~BIN(n1, p1) R~BIN(n2, p2) I know I shouldn't be using the Jacobian method for Discrete distributions but I have to do it anyway. Anyone know? 



#2
Mar212, 04:06 PM

Sci Advisor
P: 5,935

The major difficulty arises from the fact that P(R=0) > 0, so you have a nonzero probability of X being infinite.



Register to reply 
Related Discussions  
Jointly Distributed Discrete Random Variables  Set Theory, Logic, Probability, Statistics  9  
Sum of Identically Distributed Independent Random Variables  Calculus & Beyond Homework  21  
How To Calculate Range of Values Of A Random Variable (Binomially Distributed)  Set Theory, Logic, Probability, Statistics  2  
Sums of Independent (but not identically distributed) Random Variables  Set Theory, Logic, Probability, Statistics  3  
independent identically distributed random variables  Set Theory, Logic, Probability, Statistics  4 