`(dy)/(dx)+(1-2x)/(x^(2))y=1`

The solution of the differential equation (dy)/(dx)+(2x)/(1+x^(2))y=(1)/((1+x^(2))^(2)), is

The solution of (dy)/(dx)+(2x)/(1+x^(2))y=(1)/((1+x^(2))^(2)) given that x=1,y=0 is

(dy)/(dx)+(x)/(1+x^(2))y=(1)/(2x(1+x^(2)))

If x sqrt(1+y)+y sqrt(1+x)=0, find (dy)/(dx)* To prove (dy)/(dx)=-(1)/((1+x)^(2))

(dy)/(dx)+(x)/(1+x^(2))backslash y=(1)/(2x(1+x^(2)))

if y=tan^(-1)((2x)/(1-x^(2))) then prove that (dy)/(dx)=(2)/(1+x^(2))

(dy)/(dx)-2/(x+1) y=(x+1)^3

The family of curves represented by (dy)/(dx)=(x^(2)+x+1)/(y^(2)+y+1) and the family represented by (dy)/(dx)+(y^(2)+y+1)/(x^(2)+x+1)=0

(dy)/(dx) + (1)/(x) * y = x ^(2)