The graph in figure 1 is a sales network, where • s represents a factory producing pop-its, t is the local school, other vertices (af) are agents onselling pop-its. edges represent sales connections A radical group wants to stop pop-its reaching the local school by disrupting sales. factory 8 b с f Figure 1: Graph to disconnect School (a) What is the minimum number of connections whose deletion would stop pop-its reaching the local school? 2 (b) A marketing expert claims that network is 3-edge connected between s and t, explain why they are mistaken. only takes two edge deletion to cut off the school from factery, it can not be 3-edge connected. sina it (c) We can translate the network into a flow network by attaching directions to each edge. (i) If we ignore that we wants to be the source and t to be the sink, then how many orientations can we put on the graph? every edge can have. two directions so ze=24 (ii) We do wants to be the source and t to be the sink of a flow network. How many flow networks can we setup?
The graph in figure 1 is a sales network, where • s represents a factory producing pop-its, t is the local school, other vertices (af) are agents onselling pop-its. edges represent sales connections A radical group wants to stop pop-its reaching the local school by disrupting sales. factory 8 b с f Figure 1: Graph to disconnect School (a) What is the minimum number of connections whose deletion would stop pop-its reaching the local school? 2 (b) A marketing expert claims that network is 3-edge connected between s and t, explain why they are mistaken. only takes two edge deletion to cut off the school from factery, it can not be 3-edge connected. sina it (c) We can translate the network into a flow network by attaching directions to each edge. (i) If we ignore that we wants to be the source and t to be the sink, then how many orientations can we put on the graph? every edge can have. two directions so ze=24 (ii) We do wants to be the source and t to be the sink of a flow network. How many flow networks can we setup?
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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