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Calculus I by Mei Qin Chen
Goals of this note is to have a good understanding of concepts of calculus and applications of calculus in sciences and engineering. Topics covered includes: polynomials and special functions, The Concept of Limit, Computation of Limit, Continuity and its Consequences, Limits Involving Infinity, Tangent Lines and Velocity, Computation of Derivatives, Derivatives of Trigonometric Functions.
Author(s): Mei-Qin Chen
NA Pages 
This book contains below topics, Analytic Geometry, Distance Between Two Points Circles, Shifts and Dilations, Instantaneous Rate of Change The Derivative, The slope of a function, An example, The Derivative Function, Properties of Functions, Rules for Finding Derivatives, The Power Rule, Linearity of the Derivative, The Product Rule, The Quotient Rule, The Chain Rule, Transcendental Functions, Trigonometric Functions.
Author(s): David Guichard
320 Pages
Ravello lecture notes on geometric calculus Part I
This note contains below topics, Exterior algebra, Dierential forms and cochains de Rham theorem, Locally compact abelian groups, The kvector Pk of each Pk in exercise of.
Author(s): Jenny Harrison
85 Pages
First Semester Calculus Lecture Notes
This note covers Numbers and Functions, Derivatives 1, Limits and Continuous Function, Derivatives 2, Graph Sketching and Max Min Problems, Exponentials and Logarithms, The Integral and Applications of the integral.
Author(s): NA
134 Pages
This book explains the following topics, Derivatives, Derivatives, slope, velocity, rate of change, Limits, continuity, Trigonometric limits, Derivatives of products, quotients, sine, cosine, Chain rule, Higher derivatives, Implicit differentiation, inverses, Exponential and log, Logarithmic differentiation, hyperbolic functions, Applications of Differentiation, Linear and quadratic approximations,Curve sketching, Maxmin problems, Newtons method and other applications, Mean value theorem, Inequalities, Differentials, antiderivatives, Differential equations, separation of variables, Integration, Techniques of Integration.
Author(s): Prof. David Jerison, Massachusetts Institute of Technology
NA Pages
Applied Advanced Calculus Lecture Notes by Jan Vrbik
This note explains following topics, Ordinary Differential Equations, FirstOrder Differential Equations, Second Order Differential Equations, Third and HigherOrder Linear ODEs, Sets of Linear, FirstOrder, ConstantCoefficient ODEs,PowerSeries Solution, Vector Analysis, Complex Analysis, Complex Analysis, Complex Functions.
Author(s): Jan Vrbik
136 Pages
Calculus Lectures Notes by Gerald Hoehn
This note covers following topics of Integral and Differential Calculus, Differential Calculus, rates of change, speed, slope of a graph, minimum and maximum of functions, Derivatives measure instantaneous changes, Integral Calculus, Integrals measure the accumulation of some quantity, the total distance an object has travelled, area under a curve, volume of a region.
Author(s): Gerald Hoehn
NA Pages
This book covers the following topics, Analytic Geometry, Instantaneous Rate Of Change, The Derivative, Rules For Finding Derivatives, Transcendental Functions, Curve Sketching, Applications of the Derivative, Integration, Techniques of Integration, Applications of Integration, Sequences and Series.
Author(s): David Guichard
320 Pages
In this book, much emphasis is put on explanations of concepts and solutions to examples. Topics covered includes, Sets, Real Numbers and Inequalities, Functions and Graphs, Limits, Differentiation, Applications of Differentiation, Integration, Trigonometric Functions, Exponential and Logarithmic Functions.
Author(s): S.K. Chung
292 Pages