Understanding Recurrence in Probability: Solving for hN(1) and cNcN

In summary, the conversation discusses setting hN(1) equal to cN and solving for it. The goal is to determine if 0 is recurrent when qx/px = infinity. The individual is confused on how to solve for hN(1) and was not able to draw a conclusion based on the given equation.
  • #1
shahawn11
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Homework Statement
I have to set hN(1) = cN and solve it. Afterwards I need to conclude that 0 is recurrent if and only if qx/px = infinity
Relevant Equations
Equations are in the image below
Exam 1 Problem 6.PNG


I set hN(1)hN(1) equal to cNcN, but I'm confused on how I'd be able to solve it and because of that I was not able to conclude that 0 is recurrent when qx/px = infinity
 
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  • #2
shahawn11 said:
Homework Statement:: I have to set hN(1) = cN and solve it. Afterwards I need to conclude that 0 is recurrent if and only if qx/px = infinity
Relevant Equations:: Equations are in the image below

View attachment 257753

I set hN(1)hN(1) equal to cNcN, but I'm confused on how I'd be able to solve it and because of that I was not able to conclude that 0 is recurrent when qx/px = infinity
Start by setting ##h_N(1) to ##c_N##. What do you get when you do this?
It is not enough to tell us what you tried -- you need to show us what you tried.
 
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