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Synthetic Division of Polynomials [Remainder and Quotient]

Synthetic Division of Polynomials [Remainder and Quotient]
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2015-11-29 14:20
FunctionCoordinate Geometry
This example demonstrates the process of polynomial division using synthetic division, showing how to find the quotient and remainder of a polynomial. Key mathematical concepts include polynomial division, remainder, and quotient. GeoGebra commands such as TextField, Segment, Point, and Vector are used in construction. Suitable for students at the middle school level and above to learn about polynomial division.

GeoGebra Commands & Parameters

  1. Textfield(n) → InputBox1
  2. Textfield(b) → InputBox2
  3. Textfield(a) → InputBox3
  4. Textfield(c) → InputBox4
  5. Textfield(d) → InputBox5
  6. Segment(A, B) → e
  7. Segment(C, D) → f
  8. Textfield(a) → InputBox3_1
  9. Textfield(a) → InputBox3_2
  10. Textfield(d) → InputBox5_1
  11. Textfield(b) → InputBox2_1
  12. Textfield(a) → InputBox3_3
  13. Textfield(c) → InputBox4_1
  14. Textfield(d) → InputBox5_2
  15. Textfield(a) → InputBox3_4
  16. Textfield(a) → InputBox3_5
  17. Textfield(d) → InputBox5_3
  18. Segment(I, J) → g
  19. Segment(K, L) → h
  20. Segment(I_1, J_1) → g_1
  21. Segment(K_1, L_1) → h_1
  22. Segment(I_3, J_2) → g_2
  23. Point(g_1) → M
  24. Point(g_2) → N
  25. Segment(M, N) → j
  26. Vector(O, P) → u
  27. Vector(Q, R) → v
  28. Vector(S, T) → w
  29. Vector(U, V) → k
  30. Vector(W, Z) → l
  31. Point(g_1) → E_1
  32. Point(g) → F_1
  33. Segment(E_1, F_1) → m