`(dy)/(dx) + y/x = x^(n)`

dy/dx + n/x y = a/x^(n)

Solve the following differential equation: (dy)/(dx)+y tan x=x^(n)cos x,n!=-1

Find (dy)/(dx) if,y=x^(n)+n^(x)+x^(x)+n^(n)

To reduce the differential equation (dy)/(dx) + P (x)*y = Q (x) * y^(n) to the linear form , the substitution is

For what value of n is the following a homogeneous differential equation: (dy )/(dx ) = ( x^3 - y^(n ))/( x^2 y+ xy^2 )

If xy = (x + y)^(n) and (dy)/(dx) = y/x then n =

Find (dy)/(dx) , when: x^(n)+y^(n)=a^(n)

Find (dy)/(dx) if, y=x^n+n^x+x^x+n^n

" Find "(dy)/(dx)" if "x^(m)y^(n)=x^(m)+y^(n)