हल कीजिए `x cos ""y/x (dy)/(dx) = y cos"" y/x +x,` दिया है जब x = 1, to `y= pi/4`.

x(dy)/(dx)=y-cos((1)/(x))

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

(x + y cos ((y) / (x))) dx = x (cos y) / (x) dy

(x + y (cos y) / (x)) dx = x cos ((y) / (x)) dy

Find the particular solution of the differential equation x cos((y)/(x))(dy)/(dx)=y cos((y)/(x))+x given that when x=1,y=(pi)/(4)

Show that the differential equation x cos ((y)/(x))(dy)/(dx) = y cos ((y)/(x)) + x is homogeneous and solve it.

Show that the differential equation x cos ((y)/(x))(dy)/(dx) = y cos ((y)/(x)) + x is homogeneous and solve it.