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Section 01 Wednesday: 15:40 and 16:40  P-1 Friday:  15:40 and 16:40  P-1 Recitation Hours  (11) Thursday: 8:40 and 10:40 M-08 (12) Thursday: 8:40 and 10:40 M-105 (13) Thursday: 8:40 and 10:40 M-106 FIRST MIDTERM EXAM RESULTS Section 12 Quiz I Quiz in Class   MATH 155 Final Exam   TOPICS (4 TH ED.) : 1.1-1.2-1.3-1.4-1.5 2.1- 2.2 - 2.3 - 2.4 - 2.5 -  2.6 - 2.8 - 2.9 - 2.10(except diff.eqns and initial value problems) 3.1 - 3.2 - 3.3 - 3.4(only thm 4-5-6)- 3.5 - 3.6 4.2 - 4.3 - 4.4 - 4.5 - 4.8 - 4.9 5.1 - 5.2 - 5.3 - 5.4 - 5.5 - 5.6 - 5.7 6.1 - 6.2 - 6.3 - 6.5 7.1 - 7.2 - 7.3 8.5 - 8.6 9.1 - 9.2 - 9.3 - 9.4 - 9.5   MATH 155 ACCELERATED CALCULUS I 2003-2004 SPRING   First Midterm: 2 April 2004 at 17:40 Textbook : Calculus a complete course by R. A. Adams 5th edition   Week Dates Sections and Comments 1 Feb. 23-27 P Preliminaries 1.1     Examples of Velocity, Growth Rate and Area 1.2     Limits of Functions 1.5a The Formal Definition of Limit( up to Definition 11 ) 2 March 1-5 1.3     Limit at Infinity and Infinite Limits 1.5b The Formal Definition of Limit( from Definition on ) 1.4     Continuity 2.1      Tangent Lines and Their Slopes 2.2a The Derivative (omit Differentials ) 2.7        Using Derivatives (only Average and Instantaneous Rates of Change) 3 March 8-12 2.3     Differentiation Rules 2.4     Derivatives of Trigonometric Functions 2.5     The Chain Rule 2.8        Higher Order Derivatives 2.9        Implicit Differentiation 4 March 15-19 2.6     The Mean Value Theorem 2.10     Antiderivatives and Initial Value Problems 3.1           Inverse Functions 3.3     The Natural Logarithm and Exponential 3.2 Exponential and Logarithmic Functions 5 March 22-26 3.4a Growth and Decay ( only Exponential Growth and Decay Models) 3.5     The Inverse Trigonometric Functions 3.6     Hyperbolic Functions 4.1           Related Rates 4.2           Extreme Values 6 March29-April2 4.3           Concavity and Inflections 4.4           Sketching the Graph of a Functions 4.5           Extreme-Value Problems 4.6           Finding Roots of Equations 7 April 5-9 4.7           Extreme-Value Problems 4.8           Finding Roots of Equations 4.9           Linear Approximations 2.2b The Derivative (only Differentials ) 4.10        Indeterminate Forms 3.4b Growth and Decay ( only Growth of Exponential and Logarithms and Theorem 6) First Midterm Exam 2.4.2004, 8 April 12-16   5.1           Sums and Sigma Notation 5.2           Areas as Limits of Sums 5.3           The Definite Integral 5.4           Properties of Definite Integral 5.5           The Fundamental Theorem of Calculus 9 April 19-23 (No classes on Friday, April 23) 5.6           The Method of Substitution 5.7           Areas as Plane Regions 6.1            Integration by Parts 6.2            Inverse Substitution 10 April 26-30 6.3            Integrals of Rational Functions 6.6            The Trapezoid and Midpoint Rules (omit The Midpoint Rule and Proof of Theorem 4) 6.7            Simpson’s Rule 6.4            Improper Integrals ( include Limit Comparision Test and Absolute and Conditional Convergence ) 11 May 3-7 7.1             Volumes of Solids of Revolution 7.2             Other Volumes by Slicing 7.3             Arc Length and Surface Area 8.5            Polar Cordinates and Polar Curves 8.6            Slopes, Areas and Arc Lengths for Polar Curves ( omit Tangent Direction for Polar Curve ) Second Midterm Exam, a day between 7 and 16 May 12 May 10-14   9.1           Sequences and Convergence 9.2           Infinite Series 9.3           Convergence Tests for Positive Series 9.4           Absolute and Conditional Convergence 13 May 17-21 (No classes on Wednesday, May 19) 9.5           Power Series ( omit Proof of Theorem 19 ) 9.6           Taylor and Maclaurin Series 4.8     Taylor Polynomials ( omit Big-O Notation and Proof of Theorem 11 ) 9.8 Taylor’s Formula Revisited ( omit Proof of Theorem 23 ) 14 May 24-28 4.9     Applications of Taylor and Maclaurin Series 9.9 The Binomial Theorem and Binomial Series   Make-up Exam : Only those students who miss an exam (midterm or final) can take the make-up. No doctor’s report is required, but it is a more difficult exam. Only one exam can be made up; so if two exams are missed, one gets a grade of zero. Quizzes : 6 quizzes will be given and 5 with the highest grades are counted. Attendance : Students must attend in one fixed recitation section in which they are registered. Grading : Each midterm comprises 25% of the course grade, final 35% and quizzes 15%, totalling 100%. The letter grades are determined from a curve of total grades after the final. So instructers have no idea what the numerical grade gets which letter grade until then. Exact dates of the midterms will be announced later.

Last updated: Thursday, March 18, 2004 12:35:11
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