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I. Numbers (1)
(386)
1. Integers
(44)
2. Divisibility
(47)
3. Prime factor decomposition
(32)
4. Fractions
(31)
5. Operations on fractions
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6. Decimals
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8. General division
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9. Powers and roots
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10. Standard index form
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11. Use of a calculator
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II. Geometry and transformations
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12. Triangles
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14. Quadrilaterals and their properties
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15. Polygons and regular polygons
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18. Translations, reflections, rotations
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III. Algebraic expressions
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23. Multiplying out the brackets
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24. Multiplication formulas
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25. Factorisation (by grouping)
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26. Factorisation (other methods)
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27. More factorisation
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IV. Algebraic fractions (1)
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28. Solving equations involving algebraic fractions
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29. Changing the subject of the formula
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V. Reasoning
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30. Mathematical statements
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31. Deductive reasoning
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32. Understanding the theorem
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33. Problem solving
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34. Problem assumptions
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VI. Sets
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35. Sets
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39. Measures of central tendency – the arithmetic mean
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40. Measures of central tendency – the mode, the median
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41. Measures of variability (1)
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42. Measures of variability (2)
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43. Cumulative frequency curve
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44. Skewness
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45. Case study (1)
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VIII. Geometry – Pythagorean theorem
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47. Pythagorean theorem
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49. Application of the Pythagorean theorem in 3-D
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50. Ruler-and-compass constructions, locus (1)
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56. Mutual position of two circles
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57. Mutual position of a line and a circle
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58. Circles inscribed and circumscribed
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X. Percentages
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60. Percentages
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63. Looking for the pattern
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64. Finding the nth term of a sequence
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66. Proportions
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68. Inverse proportion
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69. Rates of change
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70. Trigonometric ratios in a right-angled triangle
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73. Properties of trigonometric functions of a general angle (1)
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74. Properties of trigonometric functions of a general angle (2)
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75. Graphs of trigonometric functions
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76. Use of a calculator
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XIV. Probability
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77. Random processes
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78. Counting problems
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79. Classical concept of probability (1)
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80. Classical concept of probability (2)
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81. The set of possible outcomes
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82. Mutually exclusive events
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83. Independent events (1)
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85. Solving simple problems in probability
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XV. Graphs of different functions
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87. Equation of a straight line
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89. Quadratic function (1)
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90. Quadratic function (2)
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91. Other functions
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92. Graphs and real-life situations
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XVI. Measures on the plane and in space
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94. Measuring (2)
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98. Volume and surface area of pyramids
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99. Volume and surface area of cylinders and spheres
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100. Volume and surface area of cones
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101. Volumes of similar solids
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XVII. Solving equations
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102. Linear equations, solving linear equations
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103. Solving simultaneous linear equations (1)
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104. Solving simultaneous linear equations (2)
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105. Solving problems involving simultaneous equations
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106. Solving quadratic equations
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107. The quadratic formula
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108. Solving problems involving quadratic equations (1)
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109. Solving problems involving quadratic equations (2)
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110. Solving equations by trial and error (1)
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111. Solving equations by trial and error (2)
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XVIII. Algebraic fractions (2)
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112. Inequalities (1)
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113. Inequalities (2)
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XIX. Numbers (2)
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114. Powers, roots and indices
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115. Irrational numbers
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XX. Vectors
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116. Vectors
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117. Operations on vectors
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118. Scalar multiple
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119. Applications of vectors
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XXI. Correlation and regression
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120. Sampling techniques
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121. Regression line
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122. Correlation
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123. Analysing and comparing sets of data
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124. Using probability to analyse random events
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XXII. Trigonometry (2)
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125. Trigonometric equations (1)
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126. Trigonometric equations (2)
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127. The sine formula for the area of a triangle
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128. Solving problems involving trigonometric equations
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129. Pythagorean theorem and trigonometry in 3-D
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XXIII. Transformations of graphs
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130. Transforming graphs of various functions
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131. Transforming graphs of trigonometric functions (1)
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132. Transforming graphs of trigonometric functions (2)
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133. Using graphs (1)
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134. Using graphs (2)
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135. Graphs of simple loci
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136. Area under a curve
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137. Tangents to graphs
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Resources: 1 – 24 Total: 24
ATP and WTA tournaments
Student activity
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ATP tournament
Whiteboard exercise
Play
Calculating cumulative frequency and cumulative relative frequency
Animation
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Calculating population variance
Whiteboard exercise
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Calculating the expectation
Whiteboard exercise
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Calculating the population mean
Whiteboard exercise
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Cumulative frequency, cumulative relative frequency
Student activity
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Cumulative frequency, cumulative relative frequency
Whiteboard exercise
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Expectation (population mean)
Student activity
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Expected value and population variance
Whiteboard exercise
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Expected value and population variance
Student activity
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Population variance
Student activity
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Population variance
Animation
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Properties of expected value and population variance
Whiteboard exercise
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Simulating random samples
Student activity
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Simulating random samples
Whiteboard exercise
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Simulating random samples using cumulative relative frequency
Animation
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The population mean
Animation
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Using probability distribution
Animation
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Using probability to analyse random events
Whiteboard presentation
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Using probability to analyse random events
Class activity
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Using the formula for population variance
Animation
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Using the properties of expected value and population variance
Whiteboard exercise
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WTA tournament
Animation
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Resources: 1 – 24 Total: 24
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