Technique of Problem Solving in Computer Fundamental

Problem Solving

In computer science, "problem-solving techniques" refers to strategies that use heuristic or algorithmic methods to solve complicated problems. These methods, which include machine learning, artificial intelligence, and classical programming, can be methodical, analytical, or intuitive.

Partitioning the problem into smaller components, evaluating potential solutions, and testing the final solution to make sure it solves the issue are common steps in this approach.


Problem-Solving Steps

Effective problem-solving requires a methodical approach to problems. Usually, it begins with a precise definition of the issue, followed by analysis, investigation, evaluation, and selection of the best solution, implementation, and final evaluation of the result.

Determine and Describe the Issue

Clearly state the problem and the necessary solutions. 

Collect Data

Gather pertinent information about the problem's background. 

Examine the issue

Analyze the data to determine the underlying causes and contributing elements. 

Create Solutions

Create a variety of possible solutions via brainstorming. 

Evaluate Solutions

Consider each solution's viability, usefulness, and possible effects. 

Choose the Best Option

Based on the evaluation, select the best option.

Execute the Solution

Put the selected course of action into action, including any preparation and execution that may be required. 

Analyze the result

Keep an eye on the implementation and determine whether the issue has been fixed and the intended results have been attained.

Constant Improvement

Evaluate the procedure and modify it for potential future problem-solving situations.

Technique of Problem Solving in Computer Fundamentals

  • Algorithms and Flowcharts 
  • Divide and Conquer 
  • Dynamic Programming 
  • Backtracking 
  • Recursion Problem 
  • Decomposition


1. Algorithms and Flowcharts

An algorithm is a process or collection of guidelines that specify how a program should be run. It can also be described as a collection of guidelines for resolving a certain computational issue. 

The steps a program takes to process data are shown graphically in a flowchart. Here, we can demonstrate the many operations the software performs using a number of geometric patterns.


2. Divide and Conquer

Divide and Conquer An algorithm is a method for solving problems that involves breaking the primary problem down into smaller ones, solving each one separately, and then combining the solutions to solve the original problem. 

The Divide and Conquer strategy works best when a problem is broken down into several independent subproblems. Dynamic programming is used when there are overlapping subproblems.


3. Dynamic Programming

Dynamic programming is a problem-solving technique.  Dynamic programming is used when there are overlapping subproblems. When solving a problem, the dynamic programming method looks for the quickest route to a solution.  By saving the answers to these subproblems and using them again when necessary, it prevents needless computations and frequently reduces time complexity.


4. Backtracking

Backtracking is a search method that recursively explores combinations of potential options in order to find a solution to complex issues. It is frequently used to address issues with planning, optimization, gaming, and search. The foundation of backtracking is a thorough search that looks at possibilities until a solution is discovered or every avenue has been explored.


5. Recursion Problem

To arrive at an overall solution, a recursive technique divides the data set into smaller pieces and processes each one separately. Take an image processing algorithm, for instance. Recursive techniques can be applied to image analysis or to identify particular patterns in the image.


6. Decomposition

In problem-solving, decomposition is the process of dividing a complicated issue into smaller, easier-to-manage subproblems. This method simplifies the problem's understanding, solution, and testing. You can solve the bigger issue more quickly by separating and addressing its component parts.

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