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5.04-4. Bellman Ford Algorithm - a change in DV (1, part 4). Consider the network below, and suppose that at t=0, the link between nodes b and c goes down. And so at t=0, node b recomputes its distance vector (DV) and sends out its new DV (as needed). At t=1 this new DV is received at b's neighbors, who then perform their calculation and send out their new DVs (as needed); these new DVS arrive at their neighbors at t=2, and so on. What is the last time in this network at which a DV calculation will take place as a result of the link change at t=0? 1 1 at t=0 the link (with a cost of 1) between nodes b and dc goes down 02 8 1 6 b compute 1 1 8 1 1 1 an essentially infinite amount of time; this is the count-to-infinity problem

5.04-4. Bellman Ford Algorithm - a change in DV (1, part 4). Consider the network below, and suppose that at t=0, the link between nodes b and c goes down. And so at t=0, node b recomputes its distance vector (DV) and sends out its new DV (as needed). At t=1 this new DV is received at b's neighbors, who then perform their calculation and send out their new DVs (as needed); these new DVS arrive at their neighbors at t=2, and so on. What is the last time in this network at which a DV calculation will take place as a result of the link change at t=0? 1 1 at t=0 the link (with a cost of 1) between nodes b and dc goes down 02 8 1 6 b compute 1 1 8 1 1 1 an essentially infinite amount of time; this is the count-to-infinity problem

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5.04-4. Bellman Ford Algorithm - a change in DV (1, part 4). Consider the network below, and suppose that at t=0, the link between nodes b and c goes down. And so at t=0, node b recomputes its distance vector (DV) and sends out its new DV (as needed). At t=1 this new DV is received at b's neighbors, who then perform their calculation and send out their new DVs (as needed); these new DVs arrive at their neighbors at t=2, and so on. What is the last time in this network at which a DV calculation will take place as a result of the link change at t=0? O a 1 1 ♡ g at t=0 the link (with a cost of 1) between nodes b and c goes down 8 1 6 compute 1 1 -h- 1 1 1 an essentially infinite amount of time; this is the count-to-infinity problem
Transcribed Image Text:5.04-4. Bellman Ford Algorithm - a change in DV (1, part 4). Consider the network below, and suppose that at t=0, the link between nodes b and c goes down. And so at t=0, node b recomputes its distance vector (DV) and sends out its new DV (as needed). At t=1 this new DV is received at b's neighbors, who then perform their calculation and send out their new DVs (as needed); these new DVs arrive at their neighbors at t=2, and so on. What is the last time in this network at which a DV calculation will take place as a result of the link change at t=0? O a 1 1 ♡ g at t=0 the link (with a cost of 1) between nodes b and c goes down 8 1 6 compute 1 1 -h- 1 1 1 an essentially infinite amount of time; this is the count-to-infinity problem
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