Random WalkConta...Now, let us find the probability that after three steps the person ends up at position-1.If 'F' indicates the action of moving forward and 'B' indicates the action of moving backward.So, to end up at position-1, the person must follow one of the following possible sequence of actions.(FFB, FBF, BFF}The probability that the person ends up at position-1 is given by,Probability = P((FFB))+P((FBF)+P({BFF})Probability = [pp (1-p] + [p(1 - p) + p] + [(1 − p) *p*p] PProbability 3 [p² + (1 - p]-ī<-2BFClass wittes by Rod Sch00:15

Random WalkConta...Now, let us find the probability that after three steps the person ends up at position-1.

A person walking on a level surface moves forward because the forces of his feet pushing backward on the ground. the ground pushing backward on his feet the ground pushing forward on his feet his feet pushing forward on the ground.

A person walking on a level surface moves forward because the forces of his feet pushing backward on the ground. the ground pushing backward on his feet his feet pushing forward on the ground. the ground pushing forward on his feet

Quiz Question Consider the Markov chain with transition diagram345210.10.50.50.60.30.50.20.40.30.50.50.20.4i.e., with transition matrixP =0.6 0.4 0 0 00.5 0.5 0 0 00 0.5 0 0.5 00 0.5 0.3 0 0.20 0.1 0.2 0.4 0.3 .(a) Starting from state 5, what is the most likely two-step path? What is the probability(starting from state 5) of following that two-step path?(b) In this Markov chain, can you get from every state to every other state eventually?

Given a transition matrix [[0.6, 0.3, 0.1], [0.2, 0.5, 0.3], [0.2, 0.4, 0.4]] for states [Person, Organization, Location], calculate the probability of transitioning from 'Person' to 'Organization' and then to 'Location'.Question 9Answera.0.09b.0.3c.0.6d.0.06