Hello, could you help me??
Let the function
$f : (0,+\infty) \rightarrow(0,+\infty)$
we know that:
• $f(xy)= f(xf(\frac{1}{y}))$ for all x,y>0
•$\lim_{x \to ĥ+\infty}f(x)=0$
Find the $f(x)$
Guest wrote:Hello, could you help me??
Let the function
$f : (0,+\infty) \rightarrow(0,+\infty)$
we know that:
• $f(xy)= f(xf(\frac{1}{y}))$ for all x,y>0
•$\lim_{x \to +\infty}f(x)=0$
Find the $f(x)$
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