Course - "Elements of Combinatorial Optimization" Computational Graphical Assignment 12 Variant NN 1. Find with the help of the branch and bound method: f(x)= Nx;+(N+3)x2+(N-5)x3 min on the set of permutations of the numbers from {N-1,N,N+2}, x1 + x2 S 2N+2, where N the number of the variant. 2. Find using the branch and bound method: f(x)=Nx; +(N+3)x2+(N-5)x3 +34 min on the set of permutations of the numbers from {N-1,N,N+2,N+4}, if 5x13x2 = 2N+20; xy + 2x2-x4 S2N+7, where N - the number of the variant. 3. Using the branch and bound method solve combinatorial transport problem on permutations, where G={0,0,1,2,3,15,N-1,N,N}, and the transport table has the following form: B B2 B3 a Stocks N+2 42 2N+2 5 NET N N3 2 6 N-T 16 N+15 N+2 N+3 needs b; To have the task made you have to find the first F Course - "Elements of Combinatorial Optimization" Computational Graphical Assignment 12 Variant NN 1. Find with the help of the branch and bound method: f(x)=Nx;+(N+3)x2+(N-5)x3 min on the set of permutations of the numbers from {N-1,N,N+2}, x1 + x2 S2N+2, where N - the number of the variant. Course - "Elements of Combinatorial Optimization" Computational Graphical Assignment 12 Variant NN 1. Find with the help of the branch and bound method: f(x)= Nx;+(N+3)x2+(N-5)x3 min on the set of permutations of the numbers from {N-1,N,N+2}, x1 + x2 S 2N+2, where N the number of the variant. 2. Find using the branch and bound method: f(x)=Nx; +(N+3)x2+(N-5)x3 +34 min on the set of permutations of the numbers from {N-1,N,N+2,N+4}, if 5x13x2 = 2N+20; xy + 2x2-x4 S2N+7, where N - the number of the variant. 3. Using the branch and bound method solve combinatorial transport problem on permutations, where G={0,0,1,2,3,15,N-1,N,N}, and the transport table has the following form: B B2 B3 a Stocks N+2 42 2N+2 5 NET N N3 2 6 N-T 16 N+15 N+2 N+3 needs b; To have the task made you have to find the first F Course - "Elements of Combinatorial Optimization" Computational Graphical Assignment 12 Variant NN 1. Find with the help of the branch and bound method: f(x)=Nx;+(N+3)x2+(N-5)x3 min on the set of permutations of the numbers from {N-1,N,N+2}, x1 + x2 S2N+2, where N - the number of the variant