You Can Solve This Differential Equation in Different Way

In this video, I am solving this interesting differential equation by Lambert W function. Of course, there are other ways to solve this differential equation, but I am showing how it is also possible to solve this differential equation with Lambert W function in this video. See how we can make the algebraic forms of this differential equation to come up with the final answer with Lambert W Function.
#differentialequation #calculus #lambertwfunction

[@iqtrainer]

Thanks for the great video professor

[@drpkmath1234]

Thanks my friend for your support haha👍👍👍

[@KUDIYARASAN-]

Very great prof

[@drpkmath1234]

Thank you my friend for your support👍👍👍

[@domedebali632]

Your video is always in superb quality, prof. Appreciate your sharing this video

[@drpkmath1234]

Thanks a lot my friend for your support haha👍👍👍

[@MrGLA-zs8xt]

1st. Another great video professor

[@drpkmath1234]

Aww thank you so much my friend👍👍👍

[@cyberagua]

3:50 > *∫[W(u)/u]du = W²(u)/2 + W(u)*
That was quite unexpected.
Even shocking.
Don't even know what to think.
Have to think it over.
A bit more elaboration on it would be helpful.

[@drpkmath1234]

Nice rhyme haha👍👍👍

[@appybane8481]

Let t=w(u)

[@cyberagua]

@@appybane8481 And what's next?

[@cyberagua]

@@appybane8481 There is already an explanation in this thread, but it's not visible to others.

[@cyberagua]

@@appybane8481 It starts like this:
*W(u)/u = W(u)(W(u)+1)/u(W(u)+1)*