Q2 Consider the following network. 7,7 V1 V3 6,6 8,5 S 10,1 5,2 t 6,0 7,4 5,5 02 V4 3,3 (a) Check it is a proper flow, by confirming that the flow out of each internal vertex (v1, ..., v4) equals the flow in. (b) Find an augmenting path (c) Augment the flow. (d) Run the algorithm one more time to find the min-cut. Then check that the flow across the cut equals the capacity of the cut.
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- Q2: Use DDA line algorithm to draw a line from the equation+ =1, 10 2P2 (020Consider the graph below. How many total tables will there be for the Distance Vector algorithm and what will the size of the table be for Node E? b 5 12 10 d f 5 7 tables and Node E's table is 5x7 4 tables and Node E's table is 7x7 8 tables and Node E's table is 7x7 4 tables and Node E's table is 4x7 16 8For the following set of points, describe how the closest-pair algorithm finds a closest pair ofpoints: (1, 2), (2,−1), (3,−3), (3, 2), (−3, 4), (−1, 2), (2, 3), (1, 1), (−5,−2)
- Coordinates for a clipping window and a line are given in the following figure. Use Liang- Q1. Barsky algorithm to clip this line with respect to the clipping window. Show your steps and calculations clearly. Ymax=20- Po(8, 12) Ymin=10 P1(30,6) Xmin=10 Xmax=20[2B] (Please type and draw your answers digitally).The given table below (1st picture) shows the 5 different places that you would like to visit on a particular day. The table below shows the estimated distance (in kilometers per hour) it takes you to travel from one place to another. If you will visit each of these places exactly once, determine the shortest time possible it would take you to do using the Edge-Picking Algorithm. Example (2nd photo) already provided in the photos below.Use the critical path algorithm to create a priority list for the digraph below. T1 (2) T4 (12) Т6 (5) End T2 (7) T5 (4) T7 (11) Т3 (9) Priority list: Give the priority as a list of task numbers. For example, you'd enter something like: 1,2,3,4,5,6,7,8,9,10
- [2B] The given table below shows the 5 different places that you would like to visit on a particular day. The table below shows the estimated distance (in kilometers per hour) it takes you to travel from one place to another. If you will visit each of these places exactly once, determine the shortest time possible it would take you to do using the Edge-Picking Algorithm. Examples already provided in the photos below. Home Hospital Mall Esplanade Pet Shop Market Home --- 2.00 km/h 4.00 km/h 3.53 km/h 6.00 km/h 20.00 km/h Hospital 2.00 km/h --- 3.53 km/h 3.00 km/h 2.40 km/h 2.61 km/h Mall 4.00 km/h 3.53 km/h --- 30.00 km/h 2.40 km/h 3.33 km/h Esplanade 3.53 km/h 3.00 km/h 30.00 km/h --- 2.22 km/h 3.00 km/h Pet Shop 6.00 km/h 2.40 km/h 2.40 km/h 2.22 km/h --- 8.57 km/h Market 20.00 km/h 2.61 km/h 3.33 km/h 3.00 km/h 8.57 km/h ---Please provide an easy way to solve it correctly.Use Euclidean algorithm to obtain x and y satisfying the equation of(5 036, 2 601) = 5 036x + 2 601y.
- A chicken farmer wishes to provide electric power to each chicken house on his farm by installing buried electrical power lines. The graph below illustrates the locations of the houses and the distances between them in feet. Use Kruskal's algorithm to determine how the farmer should dig channels in order to minimize the amount of digging. Also determine the minimum total length of channels that must be dug.Rome Prablems 12 & 13: (R) The graph below shows 820 1070 Eurail train times in minutes 1215 Paris (P) between cities. Berlin (B) 400 650 1380 150 1530 12. Apply the Repetitive Nearest Neighbor algorithm. Answer by listing the vertices in the order you use them and the total weight of each circuit. You can write your answers in the chart below. 850 910 (M) Madrid (L) London Starting City Hamilton Circuit Total Weight Rome Paris London Madrid Berlin 13. Re-write the shortest circuit from #12 so that you depart from and return to Rome.[(1B)] The given table below shows the 6 different places that you would like to visit on a particular day. The table below shows the estimated amount of time (in minutes) it takes you to travel (by any means of transportation) from one place to another. If you will visit each of these places exactly once, determine the shortest time possible it would take you to do using the Edge-Picking Algorithm. Examples already provided in the photos below. Home Hospital Mall Esplanade Pet Shop Market Home --- 30 15 17 10 3 Hospital 30 --- 17 20 25 23 Mall 15 17 --- 2 25 18 Esplanade 17 20 2 --- 27 20 Pet Shop 10 25 25 27 --- 7 Market 3 23 18 20 7 ---