find the general solution of the equation,,,y'+2y=cosx
Oh dang...i got to brush up on differential equations...um...what did you guys recently learn? What methods?
it's the same as the other one i told you, linear first order
just show me your answer just wanna be sure
well, you can always differentiate and plug it back into the original to check if you want with something simple like this, but anyhow, http://www.wolframalpha.com/input/?i=y%27%2B2y%3Dcosx wolfram will make life so much easier
\[(x primey -y)arctgy divx =x; y \x=1=0\]
\[spaceknight i got a diferent answre and my answer \in the book is ,,,,x^2 +y^2=lncx ^{2}\]
wolfram doesn't lie so either your book is wrong or you're looking at the wrong answer
\[y'=10^{x+y}\]
thanx can i also solve physics on that site?
Gina, did you manage to solve this..... also what is the answer in your book?
my answer is x^2+y^2=\[\ln cx ^{x}\]
but did not manage it(
This is my answer\[y=2/5*\cos(x)+1/5*\sin(x)+c\]
\[but how from this ,,,y'=10^{x+y}??\]
nadeem you forgot to divide the e^2x into the constant, but rest is right.
sorry typo this would be it: \[y=2/5∗\cos(x)+1/5∗\sin(x)+ce^{2x}\]
Thanks for the reminder spaceknight
Solve the differential equation using an integrating factor, which is 2 in your case
not 2 but e^2x
help with physics ,,,,the space between the plates of a plane capacitor filled with mica (e = 7). area of the capacitor plates is 50cm ^ 2. determine the surface density of bound charges on mica, if the capacitor plates attract each other with a force
\[\int\limits_{?}^{?} dx \div cosx \times \sin ^{3}x\]
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