Given a pushdown automata $($PDA$)$ P $=(\{$q$,$ p$\},\{0,1\},\{$Z$,$ X$\},\backslash$delta $,$ q$,$ Z$,\{$p$\}),$ with the following transition functions:

$\backslash$delta $($q$,0,$ Z$)=\{($q$,$ XZ$)\}$

$\backslash$delta $($p$,\backslash$lambda $,$ X$)=\{($p$,\backslash$lambda $)\}$

$\backslash$delta $($q$,0,$ X$)=\{($q$,$ XX$)\}$

$\backslash$delta $($p$,1,$ X$)=\{($p$,$ XX$)\}$

$\backslash$delta $($q$,1,$ X$)=\{($p$,$ X$)\}$

$\backslash$delta $($p$,1,$ Z$)=\{($p$,\backslash$lambda $)\}$

$\backslash$delta $($q$,\backslash$lambda $,$ X$)=\{($p$,\backslash$lambda $)\}$

Starting with $($q$,$ w$,$ Z$),$ show all reachable instantaneous description when w is $01.$