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📅 May 4, 2026 👤 scraface

May 04, 2026

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📌 To maximize the function \( f(x) = rac{2x + 3}{x - 1} \), we first find its derivative to locate critical points. Using the quotient rule:

📌 f'(x) = rac{(x - 1)(2) - (2x + 3)(1)}{(x - 1)^2} = rac{2x - 2 - 2x - 3}{(x - 1)^2} = rac{-5}{(x - 1)^2}

📌 The derivative \( f'(x) = rac{-5}{(x - 1)^2} \) is always negative for all \( x

📌 eq 1 \), indicating that \( f(x) \) is a decreasing function on its domain. Thus, \( f(x) \) does not have a maximum in the traditional sense but decreases towards \(-\infty\) as \( x o 1^+ \) and increases without bound as \( x o \infty \). Therefore, there is no finite \( x \) that maximizes \( f(x) \).

📌 oxed{ ext{No finite maximum exists}}

📌 A first-year mathematics PhD student at Yale specializes in numerical analysis for weather prediction models and is evaluating the convergence of a series related to temperature simulations. Determine the convergence of the series \(\sum_{n=1}^{\infty} rac{1}{n^2 + 3n + 2}\).

📌 First, factor the denominator:

📌 n^2 + 3n + 2 = (n + 1)(n + 2)

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