$J_A=Q_AX+X'Q_B'$ and $K_A=Q_B$
$Q_A^+= J_AQ_A'+K_A'Q_A = (Q_A +X)Q_B'$
$J_B=Q_A$ AND $K_B=X'Q_A'$
$Q_B^+= J_BQ_B'+K_B'Q_B = Q_A +XQ_B$
$Z=Q_AQ_B'$
$Q_A$ |
$Q_B$ |
X |
$Q_A^+$ |
$Q_B^+$ |
Z |
$0$ |
$0$ |
$0$ |
$0$ |
$0$ |
$0$ |
$0$ |
$0$ |
$1$ |
$1$ |
$0$ |
$0$ |
$0$ |
$1$ |
$0$ |
$0$ |
$0$ |
$0$ |
$0$ |
$1$ |
$1$ |
$0$ |
$1$ |
$0$ |
$1$ |
$0$ |
$0$ |
$1$ |
$1$ |
$1$ |
$1$ |
$0$ |
$1$ |
$1$ |
$1$ |
$1$ |
$1$ |
$1$ |
$0$ |
$0$ |
$1$ |
$0$ |
$1$ |
$1$ |
$1$ |
$0$ |
$1$ |
$0$ |
10 is minimum length string to reach state 11 from state 00.