Question $9$: Perform one iterntion of Conjugate Gradient $($Fletcher$-$Reeves$)$ Method for min$-$iring the function,$f(x_1,x_2)=x_1-x_{2}2x_1^{2}2x_1{x}_2{x}_2^2$rting from the point $[U,0{]}^{?}.$ Also determine the optimal solution analytically.Question $10$: Pertorm two iteration of Simulated Annenling Algorithm for minimizing theswing function,$f(x_1,x_2)=x_1-x_{2}2x_1^{2}2x_1{x}_2{x}_2^2$ting from the point $[0,0{]}^T.$ Take initial temperature as $T=100$ and reduce it to $98$ in thend iteration. Generate uniform random numbers from the following recursive generator,$V_{j1}=65539*V_j$mod$2^{31}{V}_0=1$ and convert the $\{V_i\}$ sequence to a sequence $\{u_i\}$ of uniform random numbers between$11$ as $u_i=\frac{V_i}{2^{31}}.$