A Markov chain has 3 possible states: 1, 2, and 3. Every hour, it makes a transition to a different state. From state 1, transit
ions to states 2 and 3 are equally likely. From state 2, transitions to states 1 and 3 are equally likely. From state 3, it always makes a transition to state 1. Find the steady-state distribution.
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Answer:
y =
Step-by-step explanation:
Given
y = 3xy - 1
Collect terms in y on the left side by subtracting 3xy from both sides
y - 3xy = - 1 ← factor out y on the left side
y(1 - 3x) = - 1 ( divide both sides by 1 - 3x
y = ← multiply numerator/denominator by - 1
y =