| 1 | Numerical derivative | [1] p. 629-635, [3] p. 155-171, [4] p. 78-85, [5] p. 271-280 |
| 2 | Numerical integration | [1] p. 582-627, [3] p. 172-194, [4] p. 93-105, [5] p. 293-307 |
| 3 | Computure application of the numerical derivative and numerical integration | [1] p. 636-642 |
| 4 | Differece equationi, solution of difference equations with constant coefficients | [2] p. 405-411 |
| 5 | Solution of the non homegenous dififference equations with constant coefficients | [2] p. 411-421 |
| 6 | Solution of the ordinary differential equation by using the method of power series and its examples | [2] p. 427-429 |
| 7 | Solution of the ordinary differential equation by using the method of undetermined coefficients and its examples | [2] p. 429-431 |
| 8 | Midterm exam, Solution of the ordinary differential equation by using the Taylor series expansion method | [3] p. 225-231, [5] S. 345-348 |
| 9 | Solution of the ordinary differential equation by using the Euler method | [2] p. 437-439, [5] S. 348-351 |
| 10 | Solution of the ordinary differential equation by using the Runge-Kutta methods | [5] p. 351-354, [2] S. 439-441 |
| 11 | Solution of the ordinary differential equation by using the Runge-Kutta and Kutta-Merson methods | [5] p. 354-356, [2] S. 447-448 |
| 12 | Explicite multi step methods, Implicite multi step methods | [2] p. 451-459 |
| 13 | Correction formulas, Milne methods, Hamming methods | [2] p. 459-464 |
| 14 | Numerical solutions of the high degree ordinary differential equations, Nystrom methods. Relating these solutions to sustainable engineering. | [2] p. 476-480, [3] p. 250-260 |