Consider the 3-square random process below. We found the statetransition diagram and the transition probability matrix. Modify thediagram and matrix so that when the puzzle is solved, it no longer leaves the solved state. It juststays there. Just submit the matrix P. Question: Starting witha scrambled puzzle, ifwe proceed by randomlychoosing moves, what isthe probability that we'llsolve the puzzle in Nmoves?11E≥EFP = PH,1128q = Pv,x 32 1PHPv36p+q=1x 21 32143рq2рqqррqqРрqî3P =qррqqр2рqqр12qр

Examine the following 3-square random procedure. The transition probability matrix and the state…

Question: Starting with a scrambled puzzle, if we proceed by randomly choosing moves, what is the probability that we'll solve the puzzle in N moves? 11 x 1 32 SU 10 31 2x P = PH, 1 (2₂ PM Je 12. q=Pv, 00 12 3 x 1 x 32 3 1 x 2 x 3 21 PH PH 2 3 6 7 p+q = 1 12 x 3 Pu x 2 13 23 x 1 3 x 21 2x 13 ng J 23 1 x р q 2 Р q q р р q q P Р q 1 3 P = q р р q q р 2 р q q р R q P

Question: Starting with a scrambled puzzle, if we proceed by randomly choosing moves, what is the probability that we'll solve the puzzle in N moves? 11 x 1 32 SU 10 31 2x P = PH, 1 (2₂ PM Je 12. q=Pv, 00 12 3 x 1 x 32 3 1 x 2 x 3 21 PH PH 2 3 6 7 p+q = 1 12 x 3 Pu x 2 13 23 x 1 3 x 21 2x 13 ng J 23 1 x р q 2 Р q q р р q q P Р q 1 3 P = q р р q q р 2 р q q р R q P

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter10: Sequences, Series, And Probability

Section10.8: Probability

Problem 9E

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