BCS301 Module 2 | Model Question Paper 2 ( Q. 3b) | unique fixed probability vector |

Problem: BCS301 Module 2 | Model Question Paper-II | Question 3b Find the unique fixed probability vector for the regular stochastic matrix A = [ [0, 1, 0], [1/6, 1/2, 1/3], [0, 2/3, 1/3] ]. BCS301 Module 2 | Joint Probability & Markov Chains | Model Question Paper-II | VTU Solutions:    • BCS301 Module 2 | Joint Probability & Mark...   3️⃣ Q3(a) Joint distribution f(x,y) = (x+y)/30, x=0-3, y=0-2. Find probabilities for X at most 2 & Y=1, X more than 2 & Y at most 1, X more than Y 🎥    • BCS301 Module 2 | Model Question Paper 2 (...   3️⃣ Q3(b) Find unique fixed probability vector for stochastic matrix A = [[0,1,0],[1/6,1/2,1/3],[0,2/3,1/3]] 🎥    • BCS301 Module 2 | Model Question Paper 2 (...   3️⃣ Q3(c) Gambler’s win pattern. Find 2nd, 3rd game win probability & long-run probability 🎥    • BCS301 Module 2 | Model Question Paper 2 (...   4️⃣ Q4(a) Find k so f(x,y)=k|x-y|, x=-2,0,2; y=-2,3 is valid joint distribution & covariance 🎥    • BCS301 Module 2 | Model Question Paper 2 (...   4️⃣ Q4(b) Show matrix [[0,0,1],[1/2,0,1/2],[0,1,0]] is regular stochastic 🎥    • BCS301 Module 2 | Model Question Paper 2 (...   4️⃣ Q4(c) Ball throw problem. 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