This is second time i m posting this question wid a hope of getting answer from the experts.

Solve the following differential equation:

dy / dx = e^xy

hey ........i als need da approach 4 dis question..................

can ny1 help us plzzzzzzzzz..........

  Let e^xy = t , differentiate both side and put e^xy = t in the derivative.You will get a variable seperable form.

Could u solve it fully. Bcoz i am sure its not by dat method.

if we put e^xy = t

So, e^xy ( x dy/dx + y ) = dt/dx

or, dy/dx = (1/xt) dt/dx - (1/x) [(logt) / (x)]

So, (1/xt) dt/dx - (1/x) [(logt) / (x)] = t

Do, u really think its a variable separable form??

http://www.askiitians.com/forums/Differential-Calculus/25/6825/Differential-equation.htm