Master Your Coding Skills with Expert Solutions from Our Programming Assignment Doer

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In the fast-paced world of programming, students often struggle with complex coding assignments. Whether it’s debugging errors, structuring algorithms, or implementing efficient solutions, having expert assistance can be invaluable. At Programming Homework Help, we specialize in providing high-quality, well-documented programming solutions to students at all academic levels. Our team of seasoned experts ensures that you receive accurate, plagiarism-free, and timely submissions, helping you secure perfect grades without stress.

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Sample Master-Level Programming Assignment Questions and Solutions

To demonstrate our expertise, we have provided two sample master-level programming questions along with their solutions.

Question 1: Implementing a Multithreaded File Processor in Java

Problem Statement:
Develop a Java program that reads a large text file, processes each line concurrently using multiple threads, and writes the processed output to another file. The program should ensure thread safety and optimize performance.

Solution:

import java.io.*;
import java.util.concurrent.*;

public class MultithreadedFileProcessor {
    private static final int THREAD_COUNT = 4;
    
    public static void main(String[] args) {
        ExecutorService executor = Executors.newFixedThreadPool(THREAD_COUNT);
        try (BufferedReader reader = new BufferedReader(new FileReader("input.txt"));
             BufferedWriter writer = new BufferedWriter(new FileWriter("output.txt"))) {
            
            String line;
            while ((line = reader.readLine()) != null) {
                final String data = line;
                executor.submit(() -> {
                    String processedData = processLine(data);
                    synchronized (writer) {
                        try {
                            writer.write(processedData + "\n");
                        } catch (IOException e) {
                            e.printStackTrace();
                        }
                    }
                });
            }
        } catch (IOException e) {
            e.printStackTrace();
        } finally {
            executor.shutdown();
        }
    }
    
    private static String processLine(String line) {
        return line.toUpperCase();
    }
}

Explanation:

  • The program uses a thread pool with a fixed number of threads.

  • Each line from the input file is processed concurrently.

  • Synchronization is used to ensure thread-safe writing to the output file.

  • The solution ensures optimal performance and efficiency.

Question 2: Implementing Dijkstra’s Algorithm in Python

Problem Statement:
Write a Python program to implement Dijkstra’s shortest path algorithm using a priority queue. The program should take a graph as input and find the shortest path from a given source node.

Solution:

import heapq

def dijkstra(graph, start):
    pq = []
    heapq.heappush(pq, (0, start))
    shortest_paths = {node: float('inf') for node in graph}
    shortest_paths[start] = 0
    
    while pq:
        (current_distance, current_node) = heapq.heappop(pq)
        
        for neighbor, weight in graph[current_node].items():
            distance = current_distance + weight
            if distance < shortest_paths[neighbor]:
                shortest_paths[neighbor] = distance
                heapq.heappush(pq, (distance, neighbor))
    
    return shortest_paths

# Sample graph representation
graph = {
    'A': {'B': 1, 'C': 4},
    'B': {'A': 1, 'C': 2, 'D': 5},
    'C': {'A': 4, 'B': 2, 'D': 1},
    'D': {'B': 5, 'C': 1}
}

source = 'A'
shortest_distances = dijkstra(graph, source)
print(f"Shortest distances from {source}: {shortest_distances}")

Explanation:

  • A min-heap (priority queue) is used to pick the next shortest path efficiently.

  • The dictionary shortest_paths stores the shortest distance to each node.

  • The graph is represented using a dictionary of dictionaries.

  • The algorithm updates shortest paths dynamically and runs in O((V+E) log V) time complexity.

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