$($a$)$ If we follow the DFS ordering, which vertex v has the first frond backto the root $($vertex $1)?$

$($b$)$ Let C be the cycle $1,2,...,$ v $($the vertex v is found in $3($a$)).$ if we remove the edges of cycle C$,$ what are the connected components $($Gi for i $=1,2,...)$ we get? Draw them.

$($c$)$ For each Gi from $3($b$),$ add the cycle C to it to construct G$$i$.$ Draw all the G$$i$$s$.$

I ALREADY KNOW THE ANSWER FOR A$)$ IS VERTEX $5$

OTHER ANSWERS TO THIS QUESTION WERE WRONG. WHEN SOLVING B$)$ AND C$)$ CAN YOU PLEASE MAKE SURE ITS RIGHT. I WILL LIKE PLEASE MAKE SURE DRAWINGS ARE CLEAR AND PLEASE GIVE ALL THE GRAPHS THANKYOU!!!