| 1 | The fundamental theorems about derivative, Convexity and Concavity, Asymptotes | [1] pp. 171-192, [2] pp. 272-278, 292-299 |
| 2 | Indeterminate forms of limit, Curve sketching in cartesian coordinates | [1] pp. 186-197, [2] pp. 272-278, 714-718 |
| 3 | Curve sketching in polar coordinates, Antiderivatives, Indefinite integrals | [1] pp. 209-218, [2] pp.369-376,553-569 |
| 4 | Technique of integration by substitution, some special substitutions, Integration by parts | [1] pp. 209-218, [2] pp.369-376,553-569 |
| 5 | Integration by parts, Reduction integrals | [1] pp. 216-224, [2] pp. 553-569, 581-593 |
| 6 | Reduction integrals, Integration of rational functions | [1] pp. 224-234, [2] pp. 581-593, 570-581 |
| 7 | Integration of rational and irrational functions, Area under a curve | [1] pp. 235-244, 248-254, [2] pp. 581-593, 325-332 |
| 8 | Riemann sum, Define integral and its properties | [1] pp. 254-265, [2] pp. 332-350 |
| 9 | Define integral and its properties, fundamental theorems of integral calculus | [1] pp. 265-284, [2] pp. 356-363, 376-379 |
| 10 | Area in cartesian and polar coordinates | [1] pp. 296-305, [2] pp. 379-383, 725-728 |
| 11 | Calculation of arc lenght and volume of a surface of revolution | [1] pp. 309-318, [2] pp. 416-424, 728-729, 396-400 |
| 12 | Calculation of volume of a surface of revolution | [1] pp. 318-323, [2] pp .400-416 |
| 13 | Area of surface of revolution, Improper integrals | [1] pp. 326-332, [2] pp. 436-444, 729-732, 619-633 |
| 14 | Improper integrals | [2] pp. 619-633 |