The ODE is homogeneous ODE of order one This is because the coefficients of dx and dy are both homogeneous two variables functions of the same order I suggest you write the ODE as y′ = 32t2t2−t−2 = f (t), (x = 0,t = y/x) Find the solution of (xy^22x^2y^3)dx (x^2yx^3y^2)dy=0Solve your math problems using our free math solver with stepbystep solutions Our math solver supports basic math, prealgebra, algebra, trigonometry, calculus and moreUse an integrating factor Multiply the equation by z, a yet to be determined function of x, z\frac{dy}{dx}=2(x1)zy z(18x^2) Now we want to have \frac{d(zy)}{dx}=z\frac{dy}{dx}2(x1)zy
Answered 1 Xdy Y Xy 2 Dx 0 3d 2 Dy X Bartleby
