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NT Year 11 - 10: Quadratic and other Polynomials
  1. Factors by Grouping
  2. Difference of Two Squares
  3. Common factor and the difference of two squares
  4. Quadratic Trinomials (monic): Case 1
  5. Quadratic Trinomials (monic): Case 2
  6. Quadratic Trinomials (monic): Case 3
  7. Quadratic Trinomials (monic): Case 4
  8. Factorisation of nonmonic quadratic trinomials
  9. Factorisation of nonmonic quadratic trinomials: Moon method
  10. Binomial expansions
  11. Conjugate binomials with surds
  12. Rationalising the denominator
  13. Rationalising binomial denominators
  14. Introduction to Quadratic Equations
  15. Solving Quadratic Equations with Factorisation
  16. Solving Quadratic Equations
  17. Completing the square
  18. Solving Quadratic Equations by Completing the Square
  19. The Quadratic Formula
  20. Problem solving with quadratic equations Samples
  21. Solving Simultaneous Quadratic Equations Graphically
  22. The parabola: to describe properties of a parabola from its equation
  23. Quadratic Polynomials of the form y = ax^2 + bx + c
  24. Graphing perfect squares: y=(a-x) squared
  25. Graphing irrational roots
  26. Solving Simultaneous Equations graphically
  27. Graphing complex polynomials: quadratics with no real roots
  28. Sum and Difference of Two Cubes
  29. Graphing cubic curves
  30. Complex Numbers: Adding and Subtracting
  31. Complex Numbers: Multiplying and Dividing
  32. Adding and Subtracting Complex Numbers using Vectors
  33. Introduction to polynomials
  34. The Sum, Difference and Product of Two Polynomials
  35. Polynomials and Long Division
  36. The Remainder Theorem
  37. More on Remainder Theorem
  38. The factor theorem
  39. More on the factor theorem
  40. Complete factorisations using the factor theorem
  41. Polynomial equations
  42. Graphs of polynomials
  43. The Sum and Product of the Roots of Quadratic Equations.
  44. The Sum and Product of the Roots of Cubic and Quartic Equations.
  45. Methods of Approximating Roots.
  46. Newton's Method of Approximation.