(See Solution) A developing country gross domestic product (GDP) from 1988 to 1999 is approximated by the function G(t)=-0.1t^3+1.2t^2+60, with 0≤ t≤
Question: A developing country gross domestic product (GDP) from 1988 to 1999 is approximated by the function \(G\left( t \right)=-0.1{{t}^{3}}+1.2{{t}^{2}}+60\), with \(0\le t\le 11\), where \(G\left( t \right)\) is measured in billions of dollars and t = 0 corresponds to the year 1988. Find the year the growth rate of the country was maximal.
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Normal Approximation for the Binomial Distribution - MathCracker.com