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Section 4.4 Indeterminate Forms and L'Hospital's Rule Applications of Differentiation. - ppt download
![SOLVED: Q1 [20 points] L'Hospital's Rule, Linear Approximation, and Mean Value Theorem Given that tan(x) < 1 f(x) = x = 1: k * ln(x) + e^(-x) x > 1: 47 - SOLVED: Q1 [20 points] L'Hospital's Rule, Linear Approximation, and Mean Value Theorem Given that tan(x) < 1 f(x) = x = 1: k * ln(x) + e^(-x) x > 1: 47 -](https://cdn.numerade.com/ask_images/943a9cf29e5e4110aa17d2763b9e2837.jpg)
SOLVED: Q1 [20 points] L'Hospital's Rule, Linear Approximation, and Mean Value Theorem Given that tan(x) < 1 f(x) = x = 1: k * ln(x) + e^(-x) x > 1: 47 -
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L'hospital's Rule Indeterminate Forms, Limits at Infinity, Ln, Trig & Exponential Functions Calculus - YouTube
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