" (12) "x((dy)/(dx))=y(log y-log x+1)

solve x((dy)/(dx))=y(log y-log x+1)

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

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

If x(dy)/(dx) = y (log y - log x +1) , then the solution of the equation is

If x(dy)/(dx)=y(log_(e)y-log_(e)x+1) ,then solution of the equation is

IF y = y (x) is the solution of the differential equation, x (dy)/(dx) = y (log_(e) y - log_(e) x + 1) , when y(1) = 2, then y(2) is equal to _______

If y=a^(x^(x^(2)*oo)), prove that (dy)/(dx)=(y^(2)log y)/(x(1-y log x*log y))

"If "x^(y)=e^(x-y)," prove that "(dy)/(dx)=(log x)/((1+log x)^(2)).