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log10[x^n/100y] simplify
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Use the rules: \[\begin{align} \log(ab)&=\log(a)+\log(b)\\ \log(a^b)&=\log(a)\cdot\log(b)\\ \log\left(\frac{a}{b}\right)&=\log(a)-\log(b) \end{align}\]
\[\log(x^n)-\log(100y)\] is a start then \(n\log(x)-\log(100)-\log(y)\) and finish by finding \(\log(100)\)
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