Home
Class 12
MATHS
Let the solution curve y=y(x) of the dif...

Let the solution curve `y=y(x)` of the differential equation `(4+x^(2))dy-2x(x^(2)+3y+4)dx=0` pass through the origin. They `y(2)` is equal to ________

Promotional Banner

Similar Questions

Explore conceptually related problems

A curve y=f(x) satisfy the differential equation (1+x^(2))(dy)/(dx)+2yx=4x^(2) and passes through the origin. The function y=f(x)

The solution curve of the differential equation, (1+e^(-x))(1+y^(2))(dy)/(dx)=y^(2) , which passes through the point (0,1), is:

The solution of the differential equation ((x+2y^(3))dy)/(dx)=y is

Solution of the differential equation x^(2)dy-2xydx=x^(3)y^(3)dx+x^(4)y^(2)dy is

Solution of the differential equation x^(2)y dy+(x^(3)+x^(2)y-2xy^(2)-y^(3))dx=0 is

Solution of the differential equation y dx+(x-y^(2))dy=0 is

Solution of the differential equation (x+y-1)dx+(2x+2y-3)dy=0 is

A solution curve of the differential equation (x^(2)+xy+4x+2y+4)((dy)/(dx))-y^(2)=0 passes through the point (1,3) Then the solution curve is