I suppose that this equality can be satisfied: $$ \frac{t}{x^s}=\frac{1}{x^{Y(s,t)}} $$
Where $ Y(s,t) $ is a function of s and t.
Is there a function sloution for $Y(s,t)$?
I suppose that this equality can be satisfied: $$ \frac{t}{x^s}=\frac{1}{x^{Y(s,t)}} $$
Where $ Y(s,t) $ is a function of s and t.
Is there a function sloution for $Y(s,t)$?
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hint
$${x^{Y(s,t)}}=e^{lnx Y(s,t)}$$