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The Solutions Manual for Analysis With an Introduction to Proof, 6th Edition by Steven R. Lay & Richard G. Ligo (ISBN 978-0137871735 / 978-0138033163) provides fully worked-out solutions and detailed explanations for nearly every exercise in the text. It follows the official Table of Contents as published by Pearson, ensuring alignment with all chapters and sections. It covers all chapters in order: Chapter 1: Logic and Proof (with sections Logical Connectives, Quantifiers, Techniques of Proof: I, Techniques of Proof: II), Chapter 2: Sets and Functions (sections Basic Set Operations, Relations, Functions, Cardinality, Axioms for Set Theory), Chapter 3: The Real Numbers (sections Natural Numbers and Induction, Ordered Fields, The Completeness Axiom, Topology of the Real Numbers, Compact Sets, Metric Spaces), Chapter 4: Sequences (sections Convergence, Limit Theorems, Monotone Sequences and Cauchy Sequences, Subsequences), Chapter 5: Limits and Continuity (sections Limits of Functions, Continuous Functions, Properties of Continuous Functions, Uniform Continuity, Continuity in Metric Space), Chapter 6: Differentiation (sections The Derivative, The Mean Value Theorem, L’Hôpital’s Rule, Taylor’s Theorem), Chapter 7: Integration (sections The Riemann Integral, Properties of the Riemann Integral, The Fundamental Theorem of Calculus), Chapter 8: Infinite Series (sections Convergence of Infinite Series, Convergence Tests, Power Series), and Chapter 9: Sequences and Series of Functions (sections Pointwise and Uniform Convergence, Application of Uniform Convergence, Uniform Convergence of Power Series). It also includes the Glossary of Key Terms, References, Hints for Selected Exercises, and an Index.
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