I have got a question about formal simple mathematics are these expressions equivalent?
$$ \log^{n} (x/a) $$
and $$ \log^{n} (x) -\log^{n} (a) $$
I know is a dumb question and they are equal only when $ x= a$ but need some help
I have got a question about formal simple mathematics are these expressions equivalent?
$$ \log^{n} (x/a) $$
and $$ \log^{n} (x) -\log^{n} (a) $$
I know is a dumb question and they are equal only when $ x= a$ but need some help
they are not equivalent, and you can see it directly for $n=2$ written as product. you have $=(\log(x)-\log(a))^2$
Nope. They are not equal. Raised to the power of n in both expressions make the quotient rule not working.