Bernoulis Submitted by Sydney Sales on Mon, 09/19/2016 - 14:58 y' + y = e× Log in to post comments (y'-y=0) are y=C(x)*exp(x) . JanetAble Tue, 09/20/2016 - 16:32 Hi, I'll try) (y'-y=0) are y=C(x)*exp(x) . Substitute in the equation with the right part, then we get : C'(x)*exp(x) =e^x, from c=x+a. So, y=(x+a)*e^x, where a= const.... ------ Catalog of math sources by Professor M. Maheswaran: http://uwc.edu/depts/math/resources/catalog Log in to post comments Woops... there were several JanetAble Thu, 09/22/2016 - 18:58 Woops... there were several ways to attack this type of problem here: https://www.physicsforums.com/threads/y-y-e-x-2nd-order-nonhomogenous-d… so now I don't know what is really right... Maybe try some solvers: https://www.symbolab.com/solver/solid-geometry-calculator http://yourhomeworkhelp.org/do-my-geometry-homework/ Log in to post comments Thank you so much for your Veena Parmar Fri, 10/07/2016 - 00:50 Thank you so much for your work,carry on,I have got very easy method for bernulli's equation Log in to post comments
(y'-y=0) are y=C(x)*exp(x) . JanetAble Tue, 09/20/2016 - 16:32 Hi, I'll try) (y'-y=0) are y=C(x)*exp(x) . Substitute in the equation with the right part, then we get : C'(x)*exp(x) =e^x, from c=x+a. So, y=(x+a)*e^x, where a= const.... ------ Catalog of math sources by Professor M. Maheswaran: http://uwc.edu/depts/math/resources/catalog Log in to post comments
Woops... there were several JanetAble Thu, 09/22/2016 - 18:58 Woops... there were several ways to attack this type of problem here: https://www.physicsforums.com/threads/y-y-e-x-2nd-order-nonhomogenous-d… so now I don't know what is really right... Maybe try some solvers: https://www.symbolab.com/solver/solid-geometry-calculator http://yourhomeworkhelp.org/do-my-geometry-homework/ Log in to post comments
Thank you so much for your Veena Parmar Fri, 10/07/2016 - 00:50 Thank you so much for your work,carry on,I have got very easy method for bernulli's equation Log in to post comments
(y'-y=0) are y=C(x)*exp(x) .
Hi,
I'll try)
(y'-y=0) are y=C(x)*exp(x) . Substitute in the equation with the right part, then we get : C'(x)*exp(x) =e^x, from c=x+a. So, y=(x+a)*e^x, where a= const....
------
Catalog of math sources by Professor M. Maheswaran:
http://uwc.edu/depts/math/resources/catalog
Woops... there were several
Woops... there were several ways to attack this type of problem here:
https://www.physicsforums.com/threads/y-y-e-x-2nd-order-nonhomogenous-d…
so now I don't know what is really right...
Maybe try some solvers:
https://www.symbolab.com/solver/solid-geometry-calculator
http://yourhomeworkhelp.org/do-my-geometry-homework/
Thank you so much for your
Thank you so much for your work,carry on,I have got very easy method for bernulli's equation