Quoting PikaDrew:
I did not mean it in a rude way, just that others might think what your saying is true[/quote]
[quote=rajesh2212]sorry
because they transform the equation into a form where the left side becomes the derivative of a product, which can then be easily integrated. By multiplying the entire equation by the integrating factor, a non-exact equation is rewritten as an exact one, simplifying the solution process and allowing for a straightforward integration to find the solution (Y,X).To make the left side match this form, you need \(\mu ^{\prime }(x)=\mu (x)p(x)\). This is a separable differential equation that can be solved to find the integrating factor, which is \(\mu (x)=e^{\int p(x)dx}\)
(X,Y) Factors
because they transform the equation into a form where the left side becomes the derivative of a product, which can then be easily integrated. By multiplying the entire equation by the integrating factor, a non-exact equation is rewritten as an exact one, simplifying the solution process and allowing for a straightforward integration to find the solution (Y,X).To make the left side match this form, you need \(\mu ^{\prime }(x)=\mu (x)p(x)\). This is a separable differential equation that can be solved to find the integrating factor, which is \(\mu (x)=e^{\int p(x)dx}\)
(X,Y) Factors
because they transform the equation into a form where the left side becomes the derivative of a product, which can then be easily integrated. By multiplying the entire equation by the integrating factor, a non-exact equation is rewritten as an exact one, simplifying the solution process and allowing for a straightforward integration to find the solution (Y,X).To make the left side match this form, you need \(\mu ^{\prime }(x)=\mu (x)p(x)\). This is a separable differential equation that can be solved to find the integrating factor, which is \(\mu (x)=e^{\int p(x)dx}\)
(X,Y) Factors
because they transform the equation into a form where the left side becomes the derivative of a product, which can then be easily integrated. By multiplying the entire equation by the integrating factor, a non-exact equation is rewritten as an exact one, simplifying the solution process and allowing for a straightforward integration to find the solution (Y,X).To make the left side match this form, you need \(\mu ^{\prime }(x)=\mu (x)p(x)\). This is a separable differential equation that can be solved to find the integrating factor, which is \(\mu (x)=e^{\int p(x)dx}\)
(X,Y) Factors
because they transform the equation into a form where the left side becomes the derivative of a product, which can then be easily integrated. By multiplying the entire equation by the integrating factor, a non-exact equation is rewritten as an exact one, simplifying the solution process and allowing for a straightforward integration to find the solution (Y,X).To make the left side match this form, you need \(\mu ^{\prime }(x)=\mu (x)p(x)\). This is a separable differential equation that can be solved to find the integrating factor, which is \(\mu (x)=e^{\int p(x)dx}\)
(X,Y) Factors
because they transform the equation into a form where the left side becomes the derivative of a product, which can then be easily integrated. By multiplying the entire equation by the integrating factor, a non-exact equation is rewritten as an exact one, simplifying the solution process and allowing for a straightforward integration to find the solution (Y,X).To make the left side match this form, you need \(\mu ^{\prime }(x)=\mu (x)p(x)\). This is a separable differential equation that can be solved to find the integrating factor, which is \(\mu (x)=e^{\int p(x)dx}\)
(X,Y) Factors
