| 1 | Sets, Numbers, Exponents and Roots, Quadratic Equations and Inequalities | [1]p. 10-28 |
| 2 | Analytical examination of the line, Analytical examination of the circle, Functions | [1]p. 29-48 |
| 3 | Types of functions, Some practical drawings, Trigonometric functions | [1]p 48-78 |
| 4 | Exponential and Logarithmic functions, Hyperbolic functions and their inverses, Limit | [1]p. 78-95 |
| 5 | Some trigonometric limits, Right and left sided limits, Uncertain cases | [1]p 95-106 |
| 6 | Continuity, Types of discontinuity | [1]p. 109-116 |
| 7 | Derivative concept, derivative definition and derivative calculation. Derivative definition, rules of derivation | [1]p. 122-131 |
| 8 | Derivative of Inverse Function, Trigonometric and inverse trigonometric functions, Exponential and logarithmic functions | [1]p. 132-144 |
| 9 | Derivative of hyperbolic functions, Derivative of inverse hyperbolic functions, Parametric differentiation, Derivative of implicit functions | [1]p. 146-151 |
| 10 | Higher order derivatives, Geometric meaning of derivative, Physical applications of derivative | [1]p. 152-168 |
| 11 | Maximum-minimum problems, Asymptotes, Convex functions, Indeterminate shapes, Differentials | [1]p. 171- 202 |
| 12 | Indefinite integrals, Rules of integration, Change of variables method | [1]p. 220-234 |
| 13 | Partial Integration method, Simple fraction separation method in integrals | [1]p. 236-244, 247-252 |
| 14 | Trigonometric integrals, Integral of irrational functions | Integral of irrational functions |