Find the product of the zeros of g.

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Let g(x) = log5|2log3|. Find the product of the zeros of g.

I did not understand how this function could have zeros as there is no unknown to calculate for. I'm also not sure what the purpose of the absolute value is for.

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In think there is a misprint. The definition should be $g(x)=log_5|2log_3 x|$. This is $0$ iff $2log_3 x=\pm 1$. This means $x=3^{1/2} $ or $x =3^{-1/2}$ and the product of these zeros is $1$.