Lecture04

# Lecture04 - \documentclass[12pt,letterpaper]cfw_article\usepackagecfw_amsmath\usepackagecfw_amssymb\usepackagecfw_latexsym\usepackagecfw_array\usepa

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$\leq \| F(a+h) - F(a) - A_{2} \| + \| F(a+h) - F(a) - A_{1} \| \leq 2h \varepsilon$ \ \noindent provided that $\| h \| \leq \delta$ for some $\delta > 0$. This implies that $\| A_{1} - A_{2} \| = 0$ so that $A_{1} = A_{2}$ and the derivative of $F$ at $a$ is
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## This note was uploaded on 11/09/2011 for the course MAT 6932 taught by Professor Staff during the Spring '10 term at University of Florida.

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Lecture04 - \documentclass[12pt,letterpaper]cfw_article\usepackagecfw_amsmath\usepackagecfw_amssymb\usepackagecfw_latexsym\usepackagecfw_array\usepa

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