-\noindent {\bf - in line 60-61, you choose active energy as reference, is that sufficient for the computation ?} \\
-\textcolor{blue}{\textbf{\textsc{Answer :} Yes, it is sufficient for the computation. }}
-
-\noindent {\bf - The equation of EC has the communication energy duplicated} \\
-\textcolor{blue}{\textbf{\textsc{Answer :} In fact, there is no duplication. The first one, denoted $E^{\scriptsize \mbox{com}}_m$, represents the energy consumption spent by all the nodes for wireless
-communications during period $m$. The second, $E^{\scriptsize \mbox{comp}}_m$ refers to the energy needed by all the leader nodes to solve the integer program during a period. }}
-
-\noindent {\bf - figure 2 should be discussed including the initial energy and the topology of the graph} \\
-\textcolor{blue}{\textbf{\textsc{Answer :} Each node has an initial energy level, in Joules, which is randomly drawn in $[500-700]$. If its energy provision reaches a value below the threshold $E_{th}$ = 36 Joules, the minimum energy
-needed for a node to stay active during one period, it will no longer take part in the coverage task. The topology of the graph is uniform graph with high density }}
-
-\noindent {\bf - you mention a DELL laptop. How this could be assimilated to a sensor ?} \\
-\textcolor{blue}{\textbf{\textsc{Answer :} In fact, The execution times are obtained as shown in subsection 5.2.3. }}
-
-\noindent {\bf - in figure 4, what makes the execution times different ?} \\
-\textcolor{blue}{\textbf{\textsc{Answer :} The WSN size makes the execution times different. }}
-
-\noindent {\bf - why is it important to mention a divide-and-conquer approach (conclusion)} \\
-\textcolor{blue}{\textbf{\textsc{Answer :} it is important to mention a divide-and-conquer approach because of the subdivision of the sensing field is based on this concept. }}
-
-\noindent {\bf - the connectivity among subregion should be studied too.} \\
-\textcolor{blue}{\textbf{\textsc{Answer :} Yes you are right, we will investigated in future. }}
+\noindent {\bf 12. The equation of EC has the communication energy duplicated}\\
+\textcolor{blue}{\textbf{\textsc{Answer:} In fact, there is no duplication. The first one, denoted $E^{\scriptsize \mbox{com}}_m$, represents the energy consumption spent by all the nodes for wireless communications during period $m$. The second, $E^{\scriptsize \mbox{comp}}_m$, refers to the energy needed by all the leader nodes to solve the integer program during a period.}}\\