A- Consider the following flow graph : 1 3 2 4 5 Based on this flow graph. Calculate the cyclomatic complexity using two different methods. Based on the cyclomatic complexity value, derive the basis set of test paths.
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From the flow graph, we can count the following: - Number of edges (E): 7 - Number of nodes (N): 6 - Number of connected components (P): 1 Using the formula, we can calculate the cyclomatic complexity: Cyclomatic Complexity = 7 - 6 + 2(1) = 3 So, the Show more…
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Tasks: Given the following graph with nodes and edges (edges represent the distances between the nodes): (1) Find the shortest path between nodes 0 and 6 using Dijkstra's shortest path algorithm. (2) Evaluate the time complexity of your algorithm. Note: Solve this task manually. Provide detailed description of your steps, not just final result. For each step, show your decision, calculations and provide visual interpretations on the graphs image as well.
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