If $ f(x)=\dfrac{1}{x+y}$, then it is a homogeneous function of degree?
Do we need to differentiate to find the degree of homogeneity, because in its raw form it doesn't seem to be homogeneous to me?
If $ f(x)=\dfrac{1}{x+y}$, then it is a homogeneous function of degree?
Do we need to differentiate to find the degree of homogeneity, because in its raw form it doesn't seem to be homogeneous to me?
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