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[" Solve the differential equation: "],[x cos((y)/(x))(dy)/(dx)=y cos((y)/(x))+x]

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

Solve the following differential equation x cos((y)/(x))(dy)/(dx) = y cos ((y)/(x)) + x, x!= 0 .

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.

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.

Solve the differential equations : [x+ycos((y)/(x))]dx=x cos ((y)/(x))dy

Solve the differential equations: cos(x+y)dy=dx