C program for Numerical Method APK

Download C program for Numerical Method 1.0 APK

A Numerical Method for solving equations using a C program

Have you ever wondered how equations are solved using numerical methods? Well, in this article, we will explore a C program that utilizes a powerful Numerical Method for solving equations. Brace yourself as we dive into the world of numerical analysis!

Understanding the Numerical Method

The Numerical Method is a technique used to solve equations when an analytical solution is not readily available. It involves approximation and iterative calculations to approach the accurate solution.

Creating the C Program

To begin with, let's outline the steps involved in creating our C program for solving equations using the Numerical Method:

Step 1: Define the Equation

First, we need to define the equation we want to solve. Let's say we have the equation: f(x) = 0. This is the equation we want to find the root for.

Step 2: Choose an Initial Guess

Now, we need to choose an initial guess for the solution. This guess should be close to the actual root to ensure convergence. Let's denote this initial guess as x0.

Step 3: Perform Iterative Calculations

Using the Numerical Method, we iteratively improve our guess to get closer to the actual root. We do this by calculating the next approximation using the equation: x1 = x0 - f(x0) / f'(x0), where f'(x0) represents the derivative of f(x) at x0. We repeat this process until we reach a satisfactory level of accuracy.

Step 4: Check for Convergence

After each iteration, we need to check if our approximation has converged. We use a convergence criterion to determine whether to terminate or continue the iterations. The most common criterion is to check if the absolute difference between the current and previous approximation falls below a predefined tolerance level.

Step 5: Output the Solution

Finally, when the convergence criterion is satisfied, we output the obtained solution as the root of the equation.

Conclusion

Through the power of the Numerical Method and our C program, we have now discovered an effective way to solve equations without a direct analytical solution. This technique opens up a world of possibilities for solving complex equations in the field of mathematics and engineering. So, dive into the world of numerical analysis, explore its potential, and unlock new horizons in problem-solving.

App Description

C program for Numerical Method is dipanjan,numericalmethods,education,program,numerical,method, content rating is Everyone (PEGI-3). This app is rated 5 by 1 users who are using this app. To know more about the company/developer, visit d2Apps Service website who developed it. com.dipanjan.numericalmethods.apk apps can be downloaded and installed on Android 4.0.x and higher Android devices. The Latest Version of 1.0 Available for download. Download the app using your favorite browser and click Install to install the application. Please note that we provide both basic and pure APK files and faster download speeds than APK Mirror. This app APK has been downloaded 239+ times on store. You can also download com.dipanjan.numericalmethods APK and run it with the popular Android Emulators.

C program for all frequently asked Numerical methods in practical or lab examination of different universities or colleges. It covers C programs on 15 frequently asked Numerical methods in a very easy and simple way.

This is a must have app for all students who has Numerical methods as a subject in their curriculum. As no internet connection is required for this tiny app you can revise lessons anytime anywhere and can appear for exam with confidence. 

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Features

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Simple and clean User Interface

Pinch Zoom on C Code 

Full screen Mode

No internet connection required

No Ads

No Permission required 

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Topics Covered in this application are

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Gauss Elimination Method

Lagrange interpolation

Newton Divided Difference

Runge Kutta method

Taylor series method

Modified Euler’s method

Euler’s method

Waddle’s Rule method

Bisection method

Newton’s Backward interpolation

Newton’s forward interpolation

Newtons rapson method

Regular Falsi method

SIMPSON’S 1/3  RULE

TRAPEZOIDAL RULE

This application covers full syllabus of practical examination on Numerical methods of West Bengal University of Technology (WBUT) . 

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