I tried solving parts a), b), d) and e) (I don't know if they're correct tho) but I'm kind of struggeling to do part c) since I don't really know how to find minimum and maximum flow-capacity. Consider the following flow network.S-V₁-V3 - S-V₂V₁ →V₁ t 2 S5-V2->VG-E5-22-21-23-=6,6V110,1V27,76,03,3V35,2V48,55,5a)Vertex Flow inV^611VzV₂2+3Flow out(b) Find an augmenting path · S→ √₂ → Vn → Va → Vz → t (3)State which edges, on your path, have minimum and maximum flow-capacity.(d) Augment the flow.3+15+2(a) Check it is a proper flow, by confirming that the flow out of each internal vertex (v₁, . . . , v4)equals the flow in.(e) Run the algorithm one more time to find the min-cut, and check that the flow across thecut equals the capacity. capacity of flow is 15 (12+3)

Since you asked only part c, I am answering only part c. The above graph is a flow network…

Consider the following flow network. S-V₁-V3- SV₂V/₁ →V₂>t2 5-V2->VG-E 5-22-21-03- G = 12 S 6,6 V1 10,1 7,4 V2 7,7 6,0 3,3 V3 8,5 5,2 V4 5,5 a) Vertex | Flow in V₁ Vz V₂ 611 4 2+3 Flow out ㅋ 3+1 (b) Find an augmenting path: S→ √₂V₁ → Va → Vz →t 3 ? State which edges, on your path, have minimum and maximum flow-capacity. (d) Augment the flow. 5+2 5 (a) Check it is a proper flow, by confirming that the flow out of each internal vertex (v₁,..., V4) equals the flow in. (e) Run the algorithm one more time to find the min-cut, and check that the flow across the cut equals the capacity. Capacity of flow is 15 (12+3)

Consider the following flow network. S-V₁-V3- SV₂V/₁ →V₂>t2 5-V2->VG-E 5-22-21-03- G = 12 S 6,6 V1 10,1 7,4 V2 7,7 6,0 3,3 V3 8,5 5,2 V4 5,5 a) Vertex | Flow in V₁ Vz V₂ 611 4 2+3 Flow out ㅋ 3+1 (b) Find an augmenting path: S→ √₂V₁ → Va → Vz →t 3 ? State which edges, on your path, have minimum and maximum flow-capacity. (d) Augment the flow. 5+2 5 (a) Check it is a proper flow, by confirming that the flow out of each internal vertex (v₁,..., V4) equals the flow in. (e) Run the algorithm one more time to find the min-cut, and check that the flow across the cut equals the capacity. Capacity of flow is 15 (12+3)

Computer Networking: A Top-Down Approach (7th Edition)

7th Edition

ISBN:9780133594140

Author:James Kurose, Keith Ross

Publisher:James Kurose, Keith Ross

Chapter1: Computer Networks And The Internet

Section: Chapter Questions

Problem R1RQ: What is the difference between a host and an end system? List several different types of end...

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Question

I tried solving parts a), b), d) and e) (I don't know if they're correct tho) but I'm kind of struggeling to do part c) since I don't really know how to find minimum and maximum flow-capacity.