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Finding Global Extrema
5. Graphical Applications of Derivatives / Finding Global Extrema / Problem 1
Problem 1

A chemical is poured into cylindrical and conical flasks at a constant rate. It takes 88 seconds to fill each flask to the brim. If d(t)d\left(t\right) represents the depth of the chemical at any time tt in 0t80\leq{t}\leq{8}, for which flask does dd^{\prime} reach an absolute maximum on the interval [0,8]\left\lbrack0,8\right\rbrack?

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