By using Kruskal’s algorithm find the shortest spanning tree for the following graph: (picture)
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A: Dear learner , hope you are doing well , I will try my best to answer this question. Thank You!!
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A: I have complete explanation of graph. See below steps.
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A: Given: The below solution will provide you the detailed answer for the above given problems.
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8) a. By using Kruskal’s
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- Please, I want a correct solution to all paragraphs. The solution must be in text format and not handwritten Course name: computer drawing Question 3: A graph G has order 24 and size 72. The degree of each vertex is 3, 6 or 9. There are 6 vertices of degree six. How many vertices of degree 3 and 9?2.Design an algorithm based on depth-first search to determine if a graph is bipartite and if it is not return an odd length cycle in the graph.Solve problem 23 please by following the directions.
- 3. The diagram below shows the main land routes for vehicular traffic between points A and G in a city. The figures in the arcs represent the cost of traveling between each pair of nodes. a) Manually apply Dijkstra's algorithm to find the cheapest route between A and G (visited nodes and total distance). b) Formulate a linear programming problem in extended form, to determine the shortest route to travel from A to G. Do not use subscripts, name 14 variables, for example XFE would be the variable that indicates that the arc from F to E is used. c) If there is a fixed cost for visiting each node, modify the formulation of the problem to include said fixed cost in the objective function, and the variables and restrictions that are required. NODE A B C D E F G FIXED COST 25 18 32 20 28 18 34Please solve the following Graph Theory question.Discrete math: (a) Apply improved Dijkstra’s algorithm to the following graph to find the shortest path from A to every other vertex in the graph. (b) Apply Kruskal’s algorithm to the graph to find a minimum spanning tree.
- 1. I have to draw a side view of your roller coaster on graph paper. which ia have done, assuming that the roller coaster track never turns left or right. In order to gain speed, the roller coaster should have an initial climb,at least two hills, and one loop.2. Label the x- and y-axes. The value of x measures the horizontal distance from the roller coaster cart to the starting point, and the value of y represents the height of the roller coaster cart.3. I have to Plot ordered pairs on the initial climb and determine the slope.4. What is the equation of the line that represents your initial climb?5. What is the domain and range of your roller coaster?6. Plot ordered pairs at the top and the end of each hill. Find the rate of change to determine which hill is steeper? How do you know that hill is steeper?7. Is your roller coaster a function? Why or why not? these are what are confusing me, can you help, thanksA) Give the minimum spanning tree using Prim’s algorithm (starting at vertex A). B) Give the minimum spanning tree using Kruskal’s algorithm. C) What is the total weight of the minimum spanning tree?Computer Science ASAP PLS In this assignment, you should input a single graph. Then run your DFS or BFS, MST, and Dijkstra's algorithm for the input graph. This input graph can be created by reading from a file or using keyboard to input.
- (Oceanography) The pressure, P, exerted on an underwater object can be determined by this formula: P=gh is the density of water, which is 1.94slug/ft3 . g is the acceleration caused by Earth’s gravity, which is 32.2ft/sec2. h is the object’s depth in the water in feet. a. Determine the units of P by calculating the units resulting from the right side of the formula. Check that your answer corresponds to the units for pressure listed in Table 1.1. b. Determine the pressure on a submarine operating at a depth of 2500 feet.Python program code to find the degree distribution of the graph in Fig. 10.1 and plot this distribution is given below. The Degree_Dist function inputs the adjacency matrix of a graph, finds the degrees of each vertex by multiplying this matrix with the unity vector U in lines 10–12. The number of vertices with the same degree is calculated and stored in vector C in lines 17–20. Each element of this vector is divided by the number of vertices to find P(k) for k = 0, ..., n − 1 and finally this function is plotted against vertex degrees using the Python library mat plotlib.pylot.Given A={1,2,3,4,5,6},B={4,5,6,7,8,9}. Compute (e)B⊕A= (f) (A−B)∩(B−A) =