ben2009
09-30-2009, 12:33 PM
Hi,
I'm trying to find a solution to this differential equation
dy/dx=-sqrt(|yx|)
I know how to solve it WITHOUT THE ABSOLUTE VALUE SIGNS signs, ie
dy/dx=-sqrt(yx)
by taking it as as separable differential function, and solving for S -dy/sqrt(y)= S sqrt(x) dx.
But i'm just wondering, what is the effect of having the absolute value signs? Can i still separate it in the same way? If i can, are there any other things i should watch out for?
Thanks in advanced
I'm trying to find a solution to this differential equation
dy/dx=-sqrt(|yx|)
I know how to solve it WITHOUT THE ABSOLUTE VALUE SIGNS signs, ie
dy/dx=-sqrt(yx)
by taking it as as separable differential function, and solving for S -dy/sqrt(y)= S sqrt(x) dx.
But i'm just wondering, what is the effect of having the absolute value signs? Can i still separate it in the same way? If i can, are there any other things i should watch out for?
Thanks in advanced