EN TH
Start Week 1

01006030 | Semester 1, Academic Year 2569 (2026) | Undergraduate

Calendar

Eighteen weeks in total: sixteen teaching weeks split by a midterm exam week, one review week, and a final exam week. Homework is assigned in Pearson MyLab on the Monday of the week shown and is due at 11:59 PM on the date in the last column — note that Weeks 1–4 share a single due date.

Weekly Schedule

Table C.1. Topics by Thomas' Calculus section, with MyLab homework availability and due dates.
WeekDates (B.E. 2569)Topics (Thomas' Calculus)HW AvailableHW Due
129 Jun – 3 Jul A.2 Mathematical induction (briefly, not examinable); 1.1 Functions and their graphs; 1.2 Combining functions; shifting and scaling graphs; 1.3 Trigonometric functions 29 Jun, 00:012 Aug, 23:59
26 Jul – 10 Jul 2.1 Rates of change and tangent lines to curves; 2.2 Limit of a function and limit laws; 2.3 The precise definition of a limit (epsilon–delta, not examinable) 6 Jul, 00:012 Aug, 23:59
313 Jul – 17 Jul 2.4 One-sided limits; 2.5 Continuity; 2.6 Limits involving infinity; asymptotes of graphs 13 Jul, 00:012 Aug, 23:59
420 Jul – 24 Jul 3.1 Tangents and the derivative at a point; 3.2 The derivative as a function; 3.3 Differentiation rules; 3.4 The derivative as a rate of change; 3.5 Derivatives of trigonometric functions; 3.6 The chain rule 20 Jul, 00:012 Aug, 23:59
527 Jul – 31 Jul 3.7 Implicit differentiation; 3.8 Related rates; 3.9 Linearization and differentials 27 Jul, 00:019 Aug, 23:59
63 Aug – 7 Aug 4.1 Extreme values of functions; 4.2 The Mean Value Theorem; 4.3 Monotonic functions and the first derivative test; 4.4 Concavity and curve sketching; 4.5 Applied optimization 3 Aug, 00:0116 Aug, 23:59
710 Aug – 14 Aug 5.1 Area and estimating with finite sums; 5.2 Sigma notation and limits of finite sums; 5.3 The definite integral 10 Aug, 00:0123 Aug, 23:59
817 Aug – 23 Aug Midterm examination—
924 Aug – 28 Aug 5.4 The Fundamental Theorem of Calculus; 5.5 Indefinite integral and the substitution method; 5.6 Definite integral substitutions and the area between curves 24 Aug, 00:016 Sep, 23:59
1031 Aug – 4 Sep 6.1 Volumes using cross-sections; 6.2 Volumes using cylindrical shells; 6.3 Arc length; 6.4 Areas of surfaces of revolution 31 Aug, 00:0113 Sep, 23:59
117 Sep – 11 Sep 6.5 Work and fluid forces; 7.1 Inverse functions and their derivatives; 7.2 Natural logarithms; 7.3 Exponential functions 7 Sep, 00:0120 Sep, 23:59
1214 Sep – 18 Sep 7.5 Indeterminate forms and L’Hôpital’s rule; 8.1 Using basic integration formulas; 8.2 Integration by parts; 8.3 Trigonometric integrals 14 Sep, 00:0127 Sep, 23:59
1321 Sep – 25 Sep 8.4 Trigonometric substitutions; 8.5 Integration of rational functions by partial fractions; 8.8 Improper integrals 21 Sep, 00:014 Oct, 23:59
1428 Sep – 2 Oct 9.1 Sequences; 9.2 Infinite series 28 Sep, 00:0111 Oct, 23:59
155 Oct – 9 Oct 9.3 The integral test; 9.4 Comparison tests; 9.5 Absolute convergence, the ratio and root tests; 9.6 Alternating series and conditional convergence 5 Oct, 00:0118 Oct, 23:59
1612 Oct – 16 Oct 9.7 Power series; 9.8 Taylor and Maclaurin series; 9.9 Convergence of Taylor series; 9.10 Applications of Taylor series (evaluating non-elementary integrals only) 12 Oct, 00:0125 Oct, 23:59
1719 Oct – 23 Oct Review — no new reading assigned in the source schedule —
1826 Oct – 6 Nov Final examination—

Homework Rules Recap

Note

Week 17 (19–23 Oct) carries no topic or homework in the schedule distributed to students. The official course description separately lists vector analysis as a course topic, which does not appear in the section-by-section table above; treat Week 17 as review time and confirm with your instructor whether any additional material is examined.