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If $$\log \frac{a^{2}}{b}+\log \frac{b}{a^{2}}=\log(a+b)$$, then
$$a=b$$
$$a-b=1$$
$$a+b=1$$
$$a^{2}+b^{2}=1$$
We can simplify the LHS to $$\log\ \left(\frac{a^2}{b}\times\ \frac{b}{a^2}\right)\ =\log\ 1$$
Now log 1 = log(a+b) Hence a+b=1 .
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