using this method solve below

The transducer has Q $=\{$ q$0,$ q$1,$ q$2,$ q$3,$ q$4\}$ with initial state q$0$ and final state q$4$

The defined values of the transition function are

$\backslash$delta $($q$0,1)=($q$0,1,$ R$)\backslash$delta $($q$0,0)=($q$1,1,$ R$)$

$\backslash$delta $($q$1,1)=($q$1,1,$ R$)\backslash$delta $($q$1,)=($q$2,,$ L$)$

$\backslash$delta $($q$2,1)=($q$3,0,$ L$)\backslash$delta $($q$3,1)=($q$3,1,$ L$)$

$\backslash$delta $($q$3,)=($q$4,,$R$)$ Show the sequence of instantaneous descriptions that the Turing ma$$chine in the above goes through when presented with the input $0111.$

$\backslash$delta $($q$0,1)=($q$0,1,$ R$),$

$\backslash$delta $($q$0,0)=($q$1,1,$ R$),$

$\backslash$delta $($q$1,1)=($q$1,1,$ R$),$

$\backslash$delta $($q$1,\backslash$geoquad $)=($q$2,\backslash$geoquad $,$L$),$

$\backslash$delta $($q$2,1)=($q$3,0,$ L$),$

$\backslash$delta $($q$3,1)=($q$3,1,$ L$),$

$\backslash$delta $($q$3,\backslash$geoquad $)=($q$4,\backslash$geoquad $,$R$).$

Please use this notation: qo$0111-|$

Just the transitions are enough. No need for extra explanations