heikediguoren Posted February 23, 2009 Posted February 23, 2009 I'm doing an exercise that gives me a list of equations and asks me to identify which ones are ordinary differential equations (hereafter DE). The solutions in the back of the book say that (1) y'' + (2/x)y' + e^(-y) = 0 is a DE, but (2) y''' - (1/(x^(1/2)))(y^(3/2)) = 0 is not. I don't understand the difference between these two equations. Both contain only an independent variable x, a function y(x), and that function's derivatives. So why is (1) a DE but not (2)? Is my textbook's solution wrong? I can't ask my teacher because I'm not in a class; I just wanted to learn about differential equations so I got a book.
WhataBohr Posted April 17, 2009 Posted April 17, 2009 ODE is defines as F(y,y',y'') =0 the 2nd equations appears to be a nonlinear eqn
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