Consider a random walk on a one dimensional space with states {A, B,C, D}, which in general moves left and right with respective probabilities q and p. If the walker is at state A, it will transit to state B on the next step. Analogously, if the walker is at state D, it will transit to state C on the next step. Formulate the transition probability matrix of this random walk by taking into account the boundaries that may exist. Are there any absorbing states in this Markov chain?

“ a line segment that has the endpoints on the circle and passes through the midpoint is called the diameter. the diameter is twice the size of the radius. a line segment that has its endpoints on the circular border but does not pass through the midpoint is called a chord. a circle is the same as 360 small circle up the number 0 . i hope this .

i think it is c hope that

im not preaty sure about that

step-by-step explanation: ax^2+bx+c=0= these nuts

im super bad at school but u for some reason need to have points to ask questions and you get points by answering so thats all im doing sorry for t r o l l i n g  

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