Variable separable differential equation

Differential Equation - Introduction|Order|Degree|Questions|Formation Of D.E.|Area Under The Curve|Solution Of Differential Equation|Vaiable Separable Differential Equation|Questions|OMR

Formation OF differential equation || resolving techniques OF differential equation || variable separable method differential equations

Formation OF differential equation || Resolving techniques OF differential equation || Variable separable method differential equations

A differential equation in which the dependent variable ,say y, depends only on one dependent variable , say x, is called as ordinary differential equation

Homogeneous differential equation || Reducible to homogeneous differential equation linear differential equation

What is differential equation and order and degree of a differential equation

Variable separable based question || Reducible to variable separable

Variable separable based question || Reducible to variable separable

Which of the following statements on ordinary differential equations is/are true ? (i) The number of arbitrary constants is same as the degree of the differential equation. (ii) A linear differential equation can contain products of the dependent variable and its derivatives. (iii) A particular integral cannot contains arbitrary constants. (iv) By putting v=(y)/(x) any homogeneous first order differential equation transforms to variable separable form.

Differential equation (dy)/(dx)=f(x)g(x) can be solved by separating variable (dy)/g(y)=f(x)dx. The equation of the curve to the point (1,0) which satsifies the differential equation (1+y^(2))dx=xydy=0 is