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Series:     more books (100)

Multivariable Calculus with Linear Algebra and Series by William F. Trench, Bernard Kolman, 1972-06 Calculus of Variations with Applications (Mathematics Series) by George M. Ewing, 1985-04-01 Schaum's Outline of Understanding Calculus Concepts by Eli Passow, 1996-04-01 Problem Solver for Finite Mathematics and Calculus (Prindle, Weber & Schmidt Series in Mathematics) by Kenneth L. Wiggins, 1990-10 Top Shelf: Calculus (Top Shelf Math Series Ser) by Walch, 2003-10 Study Guide to Accompany Applied Calculus Series by Ronnie Khuri, Bruce H. Edwards, 1998-06 Exploring Calculus With Maple (Math exploration series) by Holmes, 1993-12 The Calculus of Selfishness: (Princeton Series in Theoretical and Computational Biology) by Karl Sigmund, 2010-01-24 Malliavin Calculus and Its Applications (Cbms Regional Conference Series in Mathematics) by David Nualart, 2009-04-16 Precalculus with Calculus Previews: Expanded Volume (Jones and Bartlett Publisher Series in Mathematics) by Dennis Zill, Jacqueline Dewar, 2009-01-03 Understanding Calculus (Ieee Press Understanding Science & Technology Series) by H. S. Bear, 2003-03-06 Analytic geometry and calculus (The Appleton-Century mathematics series) by Lloyd Leroy Smail, 1953 Calculus with Probability (Addison-Wesley Series in Mathematics) by Willard E. Baxter, Clifford W. Sloyer, 1973-12 Calculus (Prindle, Weber and Schmidt Series in Mathematics) by Dennis G. Zill, 1992-01

lists with details

41. Convergence Tests For Infinite Series - HMC Calculus Tutorial
    of an infinite series, ¥ å k = 0, a k = a 0 + a 1 + a 2 + ¼. The proofs or thesetests are interesting, so we urge you to look them up in your calculus text.  
    http://www.math.hmc.edu/calculus/tutorials/convergence/

42. Infinite Series Presentations - Calculus
    infinite series presentations. Directions. Symbolically. Given series.Write out first several terms. Grading series Presentations.  
    http://teachers.sduhsd.k12.ca.us/abrown/Resources/PresentationStuff/Calculus/Cal
    
    Extractions: infinite series presentations Symbolically Clearly demonstrate application of test to the series. If possible, find sum and/or approximation with appropriate accuracy. If another series test may be used, apply it to support your result. Do this at least once. If no other test applies, choose at least two tests that may look like possibilities and explain why those test do not actually apply. (If appropriate, you may want to do this even if multiple tests do apply to your series. For example, an alternating series where the alternating series test fails, but both the n th -term test and ratio test apply.) Numerically Partial Sums Calculate at least the first TEN partial sums ( S S S S ). You may want to program your calculator, use a spreadsheet, or use

43. Connected Calculus
    Functions; The Fundamental Theorem of calculus the HoHum Theorem of calculus; ClassifyingEquilibrium Points in Two Dimensions; Contents. series A Guide to  
    http://www.math.montana.edu/frankw/ccp/calculus/topic.htm

44. Before Calculus
    PWS OnLine series calculus Modules OnLine Before calculus. The material SequencesPWS OnLine series - calculus Modules OnLine PWS  
    http://www.scit.wlv.ac.uk/university/scit/maths/calculus/modules/topics/precalc/
    
    Extractions: PWS OnLine Series - Calculus Modules OnLine The material in this section is a brief review of the concepts you will need in order to understand more complicated topics in calculus, such as functions in calculus derivatives and integration. You are strongly advised to review the material in this section before starting elsewhere in the modules. Algebra: Solving polynomials using algebraic, numerical and graphical techniques, and observing the results of the Fundamental Theorem of Algebra Trigonometry: Basic manipulation of angles, triangles and circles, and the functions which describe these relationships, as well as their use in defining polar coordinates. Complex Numbers: Complex numbers allow us to express timing differences, square roots of negative numbers, and geometric properties in a compact notation. Conic Sections: The functions which result from planar sections through three-dimensional spaces serve a variety of purposes in calculus. Here you'll see how those functions are generated. Functions: An introduction the definition and graphs of polynomials, sinusoids, exponenents, and bell curves which can be used to describe physical and mathematical phenomena.

45. Functions
    PWS OnLine series calculus Modules OnLine FUNCTIONS. PWS OnLine series -calculus Modules OnLine Newton s Law * Optics * Supply and Demand  
    http://www.scit.wlv.ac.uk/university/scit/maths/calculus/modules/topics/function
    
    Extractions: PWS OnLine Series - Calculus Modules OnLine An introduction to functions , and how they are used in calculus. Functions allow us to express a mathematical relationship between two quantities, which makes them very powerful tools for modeling and predicting. In the module on sequences , you'll see other ways to express mathematical relationships. Where Am I?

46. Stewart Series Website
    Cole Stewart series Website. Click on the book you are using. Visit the AdvancedPlacement site to find valuable resources for teaching calculus in Advanced  
    http://www.stewartcalculus.com/

47. UBC Calculus Online Course Notes
    value; The definite integral; The Fundamental Theorem of calculus; How to use Taylorpolynomials and series Introduction to series; Convergence of series; Finding  
    http://www.ugrad.math.ubc.ca/coursedoc/math101/notes/
    
    Extractions: Here is an interactive text to accompany the course. We invite you to take advantage of the many demonstrations to explore Calculus more deeply. Applications of the Definite Integral Techniques for Antidifferentiation More Applications Weighted Averages More Techniques for Integration Taylor polynomials and series Introduction to series Convergence of series Finding Taylor Series Why do Taylor series work?

48. Calculus Online: Lab 6
    calculus Online Lab 6. Welcome to Lab 6 of Math 101, Sections 203, 204, 207and 209. Instructions. . which we call the Taylor series of f at x = 0.  
    http://www.ugrad.math.ubc.ca/coursedoc/math101/labs/lab6/
    
    Extractions: Instructions If you leave this page or reload it, your work will be lost. Always save your work before leaving or reloading. You can't really do that many different kinds of numerical computations. In grade one, you learned how to add and subtract and in grade three how to multiply and divide. Since then, you really haven't learned much new. The reason why is that pretty much all numerical operations can be derived from these simple four. Even computers don't do much more than this. So how do we perform computations involving functions like sin cos , and tan ? In this lab we are going to investigate how to approximate functions like these using polynomial functions. Remember that polynomials are functions made by adding, subtracting, and multiplying numbers, all computations you could do by hand if you had to.

49. Calculus History
    this work contains the first clear statement of the Fundamental Theorem of the calculus. Newton swork on Analysis with infinite series was written in 1669 and  
    http://www-gap.dcs.st-and.ac.uk/~history/HistTopics/The_rise_of_calculus.html
    
    Extractions: The main ideas which underpin the calculus developed over a very long period of time indeed. The first steps were taken by Greek mathematicians. To the Greeks numbers were ratios of integers so the number line had "holes" in it. They got round this difficulty by using lengths, areas and volumes in addition to numbers for, to the Greeks, not all lengths were numbers. Zeno of Elea , about 450 BC, gave a number of problems which were based on the infinite. For example he argued that motion is impossible:- If a body moves from A to B then before it reaches B it passes through the mid-point, say B of AB. Now to move to B it must first reach the mid-point B of AB . Continue this argument to see that A must move through an infinite number of distances and so cannot move. Leucippus Democritus and Antiphon all made contributions to the Greek method of exhaustion which was put on a scientific basis by Eudoxus about 370 BC. The method of exhaustion is so called because

50. Difference Equations To Differential Equations
    The fundamental theorem of calculus, Cumulative area, 0407-02, 267 Polynomial approximationsand Taylor series, Polynomial approximations, Taylor polynomials, 04-07  
    http://math.furman.edu/~dcs/book/
    
    Extractions: Difference Equations to Differential Equations is distributed under the GNU General Public License ("copyleft"). See below for details. Each section of the text is available in both PostScript and Portable Document Format (PDF) formats. If you require a PostScript viewer, click here for information on obtaining and installing a PostScript viewer. If you require a PDF viewer, click here or here for information on obtaining and installing a PDF viewer. Difference Equations to Differential Equations was written with the help of Tex DVIPS xdvi PDFTeX ... Mathematica A companion multi-variable calculus text, The Calculus of Functions of Several Variables is available here Send e-mail to Dan Sloughter to report any errors. Chapter Section Applet Date PostScript PDF Sequences, limits,

51. Thomas' Calculus Skill Mastery Quizzes
    Skill Mastery Quizzes Chapter 8 Infinite series Choose a Quiz Please choosefrom the following five quizzes. Quiz 1, Quiz 2, Quiz 3, Quiz 4, Quiz 5.  
    http://occawlonline.pearsoned.com/bookbind/pubbooks/thomas_awl/chapter1/medialib

52. Some Calculus With Power Series.
    Previous Power series. Contents Some calculus with power series. Theorem10.4.1 Suppose that the power series is convergent on the interval .  
    http://ndp.jct.ac.il/tutorials/Infitut1/node112.html
    
    Extractions: Next: Taylor series. Up: Series of functions. Previous: Power series. Contents Theorem 10.4.1 Suppose that the power series is convergent on the interval . Its sum defines on that interval a function of the variable The function has derivatives of any order , and these derivatives are obtained by term-by-term differentiation, namely:

53. Some Calculus With Power Series.
    Some calculus with power series. Theorem 10.4.1 Suppose that the powerseries is convergent on the interval (x 0 R, x 0 +R). Its  
    http://ndp.jct.ac.il/tutorials/Infitut1-win/node107.htm

54. Soo Tan Series Website
    the author and the series, click on the appropriate Student Resource, InstructorResource, or Information links below Soo Tan Titles. calculus for the  
    http://series.brookscole.com/tan/
    
    Extractions: Welcome to the Tan Applied Math Resource center, site of a wealth of resources, including online tutoring, practice tests and chapter reviews, as well as downloadable instructions for graphing calculators. To access these and other resources, or to see more information regarding the author and the series, click on the appropriate Student Resource, Instructor Resource, or Information links below

55. Leaving Cert. Higher Level Maths - Further Calculus And Series
    Index of applets from the Further calculus And series section of the TCDleaving cert higher level maths website. Further calculus And series.  
    http://www.netsoc.tcd.ie/~jgilbert/maths_site/applets/further_calculus_and_serie
    
    Extractions: Search for: in Entire website Algebra Complex Numbers Matrices Sequences and series Differentiation Integration Circle Vectors Linear Transformations Line Geometry Trigonometry Probability Further Calculus and Series Website Home Algebra Complex Numbers Matrices ... Integration You are here: Home Category Index / Further Calculus And Series Max/min Volume Problems - By Fergal Reid This Applet Demonstrates How Differnetial Calculus Can Quickly Solve Max/min Problems. It Provides An Illustration Of What It Is That Calculus Actually Helps Us Do, And The Power Of Calculus As A Tool For Finding Quantities Maximum Or Minimum Values, And The Conditions Under Width These Occur. [ View Applet There Are Several Ways To Approximate Pi Mathematically, This Applet Uses The Most Illustrative One: It Draws Two Polygons And A Circle On The Screen, One Polygon Touching The Circle From The Outside, One From The Inside. The Polygons Double The Number Of Their Sides With Each Approximation, The Values Of Their Perimeters And Areas Getting More And More Close To Those Of The Circle. N.b.: The Applet Shows Just A Quarter Of The Drawing And Thus Uses A "default Zoom", As The Polygons Are Increasingly Difficult To Distinguish From The Circle. [ View Applet

56. Karl's Calculus Tutor: Table Of Contents
    Improper Integrals; Areas and Volumes; Convergent series; More on Taylor Maclaurinseries; Sample Exam Questions on Integral calculus. PC Users To aid your  
    http://www.karlscalculus.org/calculus.html
    
    Extractions: last update 19-Aug-03 IMPORTANT VIEWING NOTE: To properly view this page, open your view port out to at least->>>>here If you can't see the word " here " in the line above, place your mouse-cursor on the right-hand edge of the frame, hold the left mouse button, and drag the right-hand edge of the screen to the right until you can see it. See browser notes for more detials, especially if you don't see the Greek letter, omega (looks like a horseshoe), just below W click here Please note that Karl's Calculus Tutor is still a work in progress. Expect a new unit to come on line every month or so. Currently being drafted: Midterm Practice Exam Problems And vastly improved! I have completely revamped the Online Calculator . It is now much more user friendly and powerful. Be sure to read the Read me notes before trying any calculations. Please let me know if it helps with doing any of the on line problems (clicking will spawn a separate browser window). You can also try Online Complex Calculator , which can do arithmetic of complex numbers (I have not yet made the same improvements to the complex calculator, but that's coming).

57. Archive Of Reform Calculus Resources
    Some Good Cartoons (MAA Film series) for teaching Volumes (Stewart 6.2). A samplesecondsemester calculus course with in-class groupwork activities, projects  
    http://barzilai.org/archive/
    
    Extractions: If there is enough interest, I will create other indexes. Planned: on-the-fly indexes by keyword. In-Class Activities (Stewart 0.0) Graph Your Story A Week in the Life of Sue Estimating the Mile Record Guidelines and Solutions (Preview of Calculus)(Functions) (Stewart 1.1) Estimating the Mile Record Guidelines and Solutions (Preview of Calculus)(Functions) (Stewart 1.2) Composing Functions (Composition of Functions) (Stewart 1.4) Air Traffic Controller (Polar)(Parametric) A Crash Course in Calculus (Polar)(Parametric) (Stewart 1.5) Generation E: Modeling Exponential Growth (Exponential Functions)(Exponential Identities)(Exponential Growth) (Stewart 2.1) The Car Trip Solutions to The Car Trip Designing a Speedometer and A Second Train (Tangents)(Velocities)(Rates of Change)(Derivative) (Stewart 2.5)

58. MAA Calculus Film Series
    MAA calculus Film series. We use The Volume of a Solid of Revolution(Chandler Davis, George Leger), which runs 8 minutes, and Volume  
    http://barzilai.org/cr/maa-films.html
    
    Extractions: MAA Calculus Film Series We use The Volume of a Solid of Revolution Chandler Davis, George Leger ), which runs 8 minutes, and Volume by Shells George Leger ), which runs about 8 and a half minutes. These are the third-to-last and second-to-last films on Tape 3 , respectively, starting at 0:29:00 and 0:36:55 respectively on that tape. If there is extra time, the last film on Tape 3, Infinite Acres Melvin Henriksen ) is both thought-provoking for the students, and humorous. Note however that the film was produced several decades ago, and that there a couple of instances of "humor" between the husband and wife, and boss and employee for that matter, that would not be considered so funny today. Finally, you can put some the tapes on reserve in the library for the students to review before exams and during projects, even suggesting they can view some of the other videos to brush up on other material such as the Definite Integral, Fundamental Theorem of Calculus, etc.

59. Syllabus For MAC2312, Spring 2000
    10.8 Power series and Their Regions of Convergence 10.9 Representation of Functionsas Power series, calculus of Power series 10.10 Taylor and MacLaurin series  
    http://www.math.princeton.edu/~bgb/mac2312/mac2312.html
    
    Extractions: Calculus II MAC 2312 (3104) Spring 2000 233 Little Hall, MTWF 6 The main goals of this course are to Selected problems will be worked out in class. In addition, you may consult the solutions key at the end of the book to check your answers. On several occasions, the even numbered problems given in in the course calendar below (in boldface) will be collected. Your total score is composed of exam and quiz scores 3 x 100 pt. exams 300 points 7 x 30 pt. quizzes 150 (drop lowest two) Final exam TOTAL 600 points Final grades will be based on the total of 600 points. You are

60. ESAIM: Control, Optimisation And Calculus Of Variations
    calculus of variations minimization problems, existence and regularity propertiesof minimizers and This journal is part of the European series in Applied and  
    http://www.edpsciences.org/journal/index.cfm?edpsname=cocv

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