The differential equation `(dy)/(dx) = (sqrt(1- y ^(2)))/(y)` determinea a family of circles with :

The differential equation (dy)/(dx)=sqrt(1-y^(2))/(y) determines a family of circles with

The differential equation (dy)/(dx)=(sqrt(1-y^(2)))/(y) represents the arc of a circle in the second and the third quadrant and passing through (-(1)/(sqrt2), (1)/(sqrt2)) . Then, the radius (in units) of the circle is

Solve the differential equation (dy)/(dx)+sqrt((1-y^2)/(1-x^2))=0

Solve the differential equation: (dy)/(dx)=y^2+2y+2

The differential equation x(dy)/(dx)+(3)/((dy)/(dx))=y^(2)

Solve the following differential equations (dy)/(dx)=sqrt(4-y^(2))

Solve the differential equation y-x(dy)/(dx)=a(y^(2)+(dy)/(dx)) .

Solve the differential equation (dy)/(dx)=(1-cos2y)/(1+cos2y) .

The solution of differential equation x(dy)/(dx)=y is :

Solve the differential equation (dy)/(dx)=(x+2y-1)/(x+2y+1).