Let  $x_1,x_2,x_3,x_4,x_5>0$ and  $A={\left[a_{ij}\right]}_{5\times 5}$ matrix such that $a_{ij}=\{\begin{array}{cc}|x_i-x_j|& i\ne j\\ x_i,& i=j\end{array}$  if  $(x_1^2-x_3{x}_5)(x_2^2-x_3{x}_5)\le 0,(x_2^2-x_4{x}_1)(x_3^2-x_4{x}_1)\le 0$,  $(x_3^2-x_5{x}_2)(x_4^2-x_5{x}_2)\le 0,(x_4^2-x_1{x}_3)(x_5^2-x_1{x}_3)\le 0$,
$(x_5^2-x_2{x}_4)(x_1^2-x_2{x}_4)\le 0,$  then the sum of face value of the number det A is (given that $x_3=3$ )