On considère le graphe probabiliste G suivant : Quelle est la matrice de transition A associée à G ? A= \begin{pmatrix} 0{,}3& 0{,}4& 0{,}3\cr\cr 0{,}6& 0{,}2&0{,}2 \cr\cr 0{,}7 &0{,}1&0{,}2\end{pmatrix} A= \begin{pmatrix} 0{,}3& 0{,}4& 0{,}3\cr\cr 0{,}6& 0{,}1&0{,}1 \cr\cr 0{,}7 &0{,}1&0{,}2\end{pmatrix} A= \begin{pmatrix} 0{,}4& 0{,}3& 0{,}4\cr\cr 0{,}6& 0{,}2&0{,}2 \cr\cr 0{,}7 &0{,}1&0{,}2\end{pmatrix} A= \begin{pmatrix} 0{,}3& 0{,}4& 0{,}3\cr\cr 0{,}7& 0{,}2&0{,}2 \cr\cr 0{,}6 &0{,}1&0{,}2\end{pmatrix} On donne l'état initial P_0 = \begin{pmatrix} 0{,}4 & 0{,}3 &0{,}3\end{pmatrix}. Quelle est la valeur de P_2 ? P_2 = \begin{pmatrix} 0{,}471& 0{,}278 & 0{,}251\end{pmatrix} P_2 = \begin{pmatrix} 0{,}571& 0{,}378 & 0{,}351\end{pmatrix} P_2 = \begin{pmatrix} 0{,}371& 0{,}178 & 0{,}151\end{pmatrix} P_2 = \begin{pmatrix} 0{,}671& 0{,}478 & 0{,}451\end{pmatrix}
Quelle est la matrice de transition A associée à G ? A= \begin{pmatrix} 0{,}3& 0{,}4& 0{,}3\cr\cr 0{,}6& 0{,}2&0{,}2 \cr\cr 0{,}7 &0{,}1&0{,}2\end{pmatrix} A= \begin{pmatrix} 0{,}3& 0{,}4& 0{,}3\cr\cr 0{,}6& 0{,}1&0{,}1 \cr\cr 0{,}7 &0{,}1&0{,}2\end{pmatrix} A= \begin{pmatrix} 0{,}4& 0{,}3& 0{,}4\cr\cr 0{,}6& 0{,}2&0{,}2 \cr\cr 0{,}7 &0{,}1&0{,}2\end{pmatrix} A= \begin{pmatrix} 0{,}3& 0{,}4& 0{,}3\cr\cr 0{,}7& 0{,}2&0{,}2 \cr\cr 0{,}6 &0{,}1&0{,}2\end{pmatrix}
Quelle est la matrice de transition A associée à G ? A= \begin{pmatrix} 0{,}3& 0{,}4& 0{,}3\cr\cr 0{,}6& 0{,}2&0{,}2 \cr\cr 0{,}7 &0{,}1&0{,}2\end{pmatrix} A= \begin{pmatrix} 0{,}3& 0{,}4& 0{,}3\cr\cr 0{,}6& 0{,}1&0{,}1 \cr\cr 0{,}7 &0{,}1&0{,}2\end{pmatrix} A= \begin{pmatrix} 0{,}4& 0{,}3& 0{,}4\cr\cr 0{,}6& 0{,}2&0{,}2 \cr\cr 0{,}7 &0{,}1&0{,}2\end{pmatrix} A= \begin{pmatrix} 0{,}3& 0{,}4& 0{,}3\cr\cr 0{,}7& 0{,}2&0{,}2 \cr\cr 0{,}6 &0{,}1&0{,}2\end{pmatrix}
A= \begin{pmatrix} 0{,}3& 0{,}4& 0{,}3\cr\cr 0{,}6& 0{,}2&0{,}2 \cr\cr 0{,}7 &0{,}1&0{,}2\end{pmatrix}
A= \begin{pmatrix} 0{,}3& 0{,}4& 0{,}3\cr\cr 0{,}6& 0{,}1&0{,}1 \cr\cr 0{,}7 &0{,}1&0{,}2\end{pmatrix}
A= \begin{pmatrix} 0{,}4& 0{,}3& 0{,}4\cr\cr 0{,}6& 0{,}2&0{,}2 \cr\cr 0{,}7 &0{,}1&0{,}2\end{pmatrix}
A= \begin{pmatrix} 0{,}3& 0{,}4& 0{,}3\cr\cr 0{,}7& 0{,}2&0{,}2 \cr\cr 0{,}6 &0{,}1&0{,}2\end{pmatrix}
On donne l'état initial P_0 = \begin{pmatrix} 0{,}4 & 0{,}3 &0{,}3\end{pmatrix}. Quelle est la valeur de P_2 ? P_2 = \begin{pmatrix} 0{,}471& 0{,}278 & 0{,}251\end{pmatrix} P_2 = \begin{pmatrix} 0{,}571& 0{,}378 & 0{,}351\end{pmatrix} P_2 = \begin{pmatrix} 0{,}371& 0{,}178 & 0{,}151\end{pmatrix} P_2 = \begin{pmatrix} 0{,}671& 0{,}478 & 0{,}451\end{pmatrix}
On donne l'état initial P_0 = \begin{pmatrix} 0{,}4 & 0{,}3 &0{,}3\end{pmatrix}. Quelle est la valeur de P_2 ? P_2 = \begin{pmatrix} 0{,}471& 0{,}278 & 0{,}251\end{pmatrix} P_2 = \begin{pmatrix} 0{,}571& 0{,}378 & 0{,}351\end{pmatrix} P_2 = \begin{pmatrix} 0{,}371& 0{,}178 & 0{,}151\end{pmatrix} P_2 = \begin{pmatrix} 0{,}671& 0{,}478 & 0{,}451\end{pmatrix}
On donne l'état initial P_0 = \begin{pmatrix} 0{,}4 & 0{,}3 &0{,}3\end{pmatrix}. Quelle est la valeur de P_2 ?
