need help with this differential equation. It will be in a picture in the next post.
we've learned to about exact equations, using the x/y method, standard linear form (integrating factor), and separating the variables.
I suspect I may have to manipulate this algebraically somehow then use x/y method but I don't know what to do.
you picture is cut off
It's actually a couple problems I need help with though. I can put the whole pdf if you wish.
number three is what im doing now that should be there no?
\[\frac{dy}{dx}=\frac{x+y}{y^3-2xy}\] \[-(x+y)dx+(y^3-2xy )dy=\] Let's see if it is exact ? let's check mix partial nope!
its actually x^2 + y^2 and I think you saved mi life bro
i think they are exact lol
bleh nvm no they're not
\[-(x^2+y^2)dx+(y^3-2xy )dy=\] My= -2y Nx=-2y yes
thanks I can take it from there, but I'll be back lol
I have differential test next week , I can practice by helping
k
he so i messed up, it actually is x + y, stuck again
mebbe i have to find an integrating factor to make it exact?
ok so I looked at this problem some and I feel I am on the cusp of a breakthrough. I can manipulate this algebraically to make it look like the attached picture. I think I can use that method that uses y/x and substitution. Someone please help.
|dw:1316930720339:dw|
Join our real-time social learning platform and learn together with your friends!