Find the general solution of each of the following differential equations:

(1 – x2) dy + xy (1 – y) dx = 0





Integrating on both the sides,



LHS:


Let




⇒


Comparing coefficients in both the sides,


A = - 1, B = 1







RHS:



Multiply and divide 2





Therefore the solution of the given differential equation is



-




=


1