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Carmen's Italian Ice - Explore Rockville

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Carmen's Italian Ice - Explore Rockville
Carmen's Italian Ice - Explore Rockville
Carmen's Italian Ice - Explore Rockville
Carmen's Italian Ice :: Rockville, MD | Seth Design Group :: Restaurant ...
$18 & Under: Carmen’s Italian Ice – Rampage

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Take derivative:
g'(v) = \frac{4(v - 1)^2 - 4v \cdot 2(v - 1)}{(v - 1)^4} = \frac{4(v - 1)[(v - 1) - 2v]}{(v - 1)^4} = \frac{4(-v - 1)}{(v - 1)^3}
For \(v > 1\), \(g'(v) < 0\), so \(g(v)\) is decreasing on \((1, 2]\). Hence, maximum at \(v \to 1^+\)? But let’s check value at endpoint.

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