Introduction to Java Programming and Data Structures  Comprehensive Version (11th Edition)
Introduction to Java Programming and Data Structures Comprehensive Version (11th Edition)
11th Edition
ISBN: 9780134700144
Author: Liang
Publisher: PEARSON
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Chapter 28, Problem 28.17PE
Program Plan Intro

Program Plan:

  • Include the required import statement.
  • Create a package “main”.
    • Add a java class named “Edge” to the package which is used to get the edges from the graph.
    • Add a java class named “Graph” to the package which is used to add and remove vertices, edges.
    • Add a java class named “UnweightedGraph” to the package which is used to store vertices and neighbors.
    • Add a java class named “WeightedGraph” to the package which is used to get the weighted edges and print the edges.
    • Add a java class named “WeightedEdge” to the package which is used to compare edges.
    • Add a java class named “NineTailModel” to the package which is used to compare edges.
    • Define the main method using public static main.
      • Allocate memory to the class “Test”.
      • Define the “Test” class.
      • Declare and set the values for the variables.
      • Create an object1 for the “Graph” class.
      • Display the edge.
      • Allocate memory for the “edge” variable.
      • Create an object2 for the “Graph” class.
      • Display the edge.
      • Display the results.
    • Define the “Graph” class.
      • A graph interface gets created.
      • Method to return the size gets defined.
      • Method to return the vertices gets defined.
      • Method to return the index gets created.
      • Method to get the neighbor node gets created.
      • Method to get the degree gets created.
      • Method to print the edges.
      • Method to clear the node gets created.
      • Method to add the edges, add vertex gets created.
      • Method to remove the vertices gets defined.
      • Method for the depth first search gets defined.
      • Method for the breadth first search gets defined.
    • Create a class “UnweightedGraph”:
      • New list for the vertices gets created.
      • New list for the neighbor node gets created.
      • Create an empty constructor.
      • Method to create new graph gets created and adjacency list gets created.
      • Method to create an adjacency list gets created.
      • Method to return the size of the vertices.
      • Method to return the index of the vertices gets defined.
      • Method to gets the neighbor node gets defined.
      • Method to return the degree of the vertices gets created.
      • Method to print the Edges gets created.
      • New to clear the graph gets created.
      • Method to add vertex gets created.
      • Method to add edge gets created.
      • Method to perform the depth first search gets defined.
      • Method to perform breadth first search gets defined.
        • Search tree gets returned.
      • Create a class “SearchTree”
        • Define the method to return the root.
        • Method to return the parent of the vertices
        • Method to return the search order gets defined.
        • Method to return the number of vertices found gets defined.
        • Method to get the path of the vertices gets defined.
          • Loop to validate the path gets defined.
          • Path gets returned.
        • Method to print the path gets defined.
        • Method to print the tree gets defined.
          • Display the edge.
          • Display the root.
          • Condition to validate the parent node to display the vertices gets created.
        • Define the “getHamiltonianPath” method.
          • If the size of graph is equal to “i” value, return a Hamiltonian path from the specified vertex object.
          • Otherwise, return null if the graph does not have a Hamiltonian path.
        • Define the “getHamiltonianPath” method.
          • Return the value using array list.
        • Define the “getHamiltonianPath” method.
          • Declare the required variables.
          • If the length of the graph, indicate no subpath from “i” is found.
          • The vertices in the Hamiltonian path are stored in result.
          •  Reorder the adjacency list for each vertex.
          • Create a list for path
          • Add vertex to the result list.
          • Get the next vertex in the path.
          • Return null if no Hamiltonian path is found.
        • Define the “reorderNeigborsBasedOnDegree” method.
          • Check the condition.
            • Find the maximum in the list.
          • Check the condition and swap the list with another list.
        • Define the “allVisited” method.
          • Declare the variables.
          • Check if all the elements in array is visited and return true.
          • Otherwise return the result.
        • Define the “getHamiltonianPath” method.
          • Declare the variables
          • If all the vertices are found then include all the vertices.
          • Then search for a Hamiltonian path from “v”.
        • Define “getHamiltonianCycle” method.
          • Return a Hamiltonian cycle.
        • Define “getHamiltonianCycle” method.
          • Declare the variable.
          • If the length of the graph, indicate no subpath from “i” is found.
          • The vertices in the Hamiltonian path are stored in result.
          •  Reorder the adjacency list for each vertex.
          • Create a list for path
          • Add vertex to the result list.
          • Get the next vertex in the path.
          • Return null if no Hamiltonian path is found.
        • Define “getHamiltonianCycle” method.
          • Declare the variable.
          • If all the vertex is visited the return true.
          • Otherwise backtrack “v” is marked unvisited.
          • Return false.
        • Define “isCycle” method.
          • Return the value.

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Q.1. Architecture performance [10 marks] Answer A certain microprocessor requires either 2, 4, or 6 machine cycles to perform various operations. ⚫ (40+g+f)% require 2 machine cycles, ⚫ (30-g) % require 4 machine cycles, and ⚫ (30-f)% require 6 machine cycles. (a) What is the average number of machine cycles per instruction for this microprocessor? Answer (b) What is the clock rate (machine cycles per second) required for this microprocessor to be a "1000 MIPS" processor? Answer (c) Suppose that 35% of the instructions require retrieving an operand from memory which needs an extra 8 machine cycles. What is the average number of machine cycles per instruction, including the instructions that fetch operands from memory?
Q.2. Architecture performance [25 marks] Consider two different implementations, M1 and M2, of the same instruction set. M1 has a clock rate of 2 GHz and M2 has a clock rate of 3.3 GHz. There are two classes of instructions with the following CPIs: Class A CPI for M1 CPI for M2 2.f 1.g B 5 3 C 6 4 Note that the dots in 2 fand 1.g indicate decimal points and not multiplication. a) What are the peak MIPS performances for both machines? b) Which implementation is faster, if half the instructions executed in a certain program are from class A, while the rest are divided equally among classes B and C. c) What speedup factor for the execution of class-A instructions would lead to 20% overall speedup? d) What is the maximum possible speedup that can be achieved by only improving the execution of class-A instructions? Explain why. e) What is the clock rate required for microprocessor M1 to be a "1000 MIPS" (not peak MIPS) processor?

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Introduction to Java Programming and Data Structures Comprehensive Version (11th Edition)

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