//Eulers Method to solve a differential equation
#include
#include
#include
using namespace std;
double df(double x, double y) //function for defining dy/dx
{
double a=x+y; //dy/dx=x+y
return a;
}
int main()
{
int n;
double x0,y0,x,y,h; //for initial values, width, etc.
cout.precision(5); //for precision
cout.setf(ios::fixed);
cout<<"\nEnter the initial values of x and y respectively:\n"; //Initial values
cin>>x0>>y0;
cout<<"\nFor what value of x do you want to find the value of y\n";
cin>>x;
cout<<"\nEnter the width of the sub-interval:\n"; //input width
cin>>h;
cout<<"x"<0.0000001) //I couldn't just write "while(x0

Ph.D. researcher at Friedrich-Schiller University Jena, Germany. I’m a physicist specializing in computational material science. I write efficient codes for simulating light-matter interactions at atomic scales. I like to develop Physics, DFT, and Machine Learning related apps and software from time to time. Can code in most of the popular languages. I like to share my knowledge in Physics and applications using this Blog and a YouTube channel.

3 thoughts on “C++ Program for Euler’s Method to solve an ODE(Ordinary Differential Equation)”

Hello
My son teacher have told them to program a program in C++ which can solve non-homogenous problems in differential eq. I tried best to teach him but couldnt solve it

Hi Sajjad,
I don’t have any experience with solving non-homogeneous equations numerically. One might proceed by finding the solution to the associated differential equation. Then the complimentary and the particular solution.
You might find the following link helpful. http://tutorial.math.lamar.edu/Classes/DE/NonhomogeneousDE.aspx

Hello

My son teacher have told them to program a program in C++ which can solve non-homogenous problems in differential eq. I tried best to teach him but couldnt solve it

Can i have a program or tutorial?

Hi Sajjad,

I don’t have any experience with solving non-homogeneous equations numerically. One might proceed by finding the solution to the associated differential equation. Then the complimentary and the particular solution.

You might find the following link helpful.

http://tutorial.math.lamar.edu/Classes/DE/NonhomogeneousDE.aspx

Good Luck!

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