MacLaurin多项式、映射图与图形：通过表格、映射和图形理解泰勒多项式

GeoGebra 命令及参数

1. Element(flist, Function) → f
2. Point(yAxis) → P_x
3. TaylorSeries(f, 0, n) → P_n
4. Vector(P_x, B) → u
5. Textfield(a) → inputBox3
6. Textfield(b) → inputBox4
7. Sequence((0, k), k, a, b, Δx) → SourcePtsMD
8. Segment((0, a), (0, b)) → c
9. Vector(P_x, P_1) → w
10. Sequence((k, R_n(k)), k, a, b, Δx) → Graphpts
11. Sequence(Vector[(0, k), (2, (y_{zoom} * R_n(k)))], k, a, b, Δx) → MDR_n
12. Sequence((2, (y_{zoom} * R_n(k))), k, a, b, Δx) → TargPts_1
13. Derivative(f, A3) → B3
14. Derivative(f, A4) → B4
15. Derivative(f, A5) → B5
16. Derivative(f, A6) → B6
17. Derivative(f, A7) → B7
18. Derivative(f, A8) → B8
19. Derivative(f, A9) → B9
20. Derivative(f, A10) → B10
21. Derivative(f, A11) → B11
22. Derivative(f, A12) → B12
23. Derivative(f, A13) → B13
24. Derivative(f, A14) → B14
25. Derivative(f, A15) → B15
26. Derivative(f, A16) → B16
27. Derivative(f, A17) → B17
28. Derivative(f, A18) → B18
29. Sequence(Vector[(0, k), (2, (y_{zoom} * P_n(k)))], k, a, b, Δx) → MDP_n
30. Sequence((k, P_n(k)), k, a, b, Δx) → PnPts