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@SpooksDF
@whpalmer4
eeeeeeeee! what a problem!
If we look at just the first term in the product: \[\huge \sqrt[{\ln 4}]{4}\] By the rules of fractional exponents and radicals, we can rewrite that as \[\huge 4^{\frac{1}{\ln 4}}\] But what does it mean? If we take the logarithm base \(b\) of a number \(x\), we get a number \(a\) such that \[b^a = x\] That implies that \[\ln 4 =n\]where\[e^n = 4\]
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