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u(x,y)=lnx+lny v(x,y)=x^2*y^2 v(x,y) is a monotonic function of u(x,y) v=f(u) =(1/2)*ln(x^2*y^2)=lnx+lny how to show that u(x,y) is a monotonic function of v(x,y) u=g(v) is that
u(x,y)=lnx+lny
v(x,y)=x^2*y^2
v(x,y) is a monotonic function of u(x,y)
v=f(u)
=(1/2)*ln(x^2*y^2)=lnx+lny
how to show that u(x,y) is a monotonic function of v(x,y)
u=g(v)
is that g(v)=e^(2lnx+2lny)?
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