Is there a deadlock in the figure shown below? If there is a deadlock, find a best way to recover with the minimum impact to the system. If there is no deadlock, find a sequence for P$1,$ P$2$ and P$3$ to be finished $($e$.$g$.,$ P$1--$ P$3-$P$2).(10$ points$)$

$(10$ points$)$ Consider the following snapshot of a system:

$\backslash$table$[[,$Allocation,Max,Available$],[,$A B C D$,$A B C D$,$A B C D$],[$P$0,\backslash$table$[[0,0,1,2]],\backslash$table$[[0,0,1,2]],152],[0,,,],[$P$1,\backslash$table$[[1,0,0,0]],1750,],[$P$2,1354,\backslash$table$[[2,3,5,6]],],[$P$3,0632,\backslash$table$[[0,6,5,2]],],[$P$4,\backslash$table$[[0,0,1,4]],065,]]$

Answer the following questions using the Banker's algorithm:

a$.$ What is the content of the matrix Need?

b$.$ Is the system in a safe state?