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** Don't wait till after the midterm, get prepared now, build up the theoretical foundation necessary to succeed in your midterms. Together we will cover old midterms, go over exam type questions and learn the practical techniques and shortcuts to succeed in quizzes and exams.**

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Differential Calculus and Integral Calculus Review Questions

UBC math 180, 100 April 2001 solutions

UBC Math 100, 180 Dec. 2002 solutions

Ubc math 180 (100) review questions with answers

Calculus 2 ∫ Free Mini Video Course

Integral Calculus ∫ Concise PDF notes

This PDF document covers most topics of Integral Calculus with over 1000 step by step solved examples with visualized diagrams and detailed solutions. Topics covered include Riemann Sums, Definite integrals and Fundamental Theorem of Calculus, Techniques of Integration including the U-Substitution method, Integration by parts, Trigonometric Integrals, Trigonometric Substitution, Partial Fractions, Improper Integrals,Numerical Integration (Trapezoidal rule and Simpson's rule). Application of Integration including Volumes of revolution, Volumes by slicing, Areas between curves, Work Integrals,Centroids and moments, Separable differential equations and Sequence and Series.

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These PDF documents and all their corresponding links has been designed for the sole purpose of providing more information about my services as an online math tutor and edupreneur.

Your individual Calculus 2 course may vary significantly in course content and curriculum from this document.

My services as an online math tutor and edupreneur is not affiliated with any College or University in North America and I am solely responsible for the contents of this webpage.

UBC Math 101 April 2000 Solutions

UBC math 101 April 2002 solutions

UBC math 101 April 2001 solutions

UBC Math 101 Midterm 1 Review Questions and Solutions

Calculus 2 (Integrals) Supplementary Videos on Thinkific

The first few videos in every module discuss the theoretical foundation of Integration and the latter videos within each module cover the more difficult applications .

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