| Chapter 6 -
Functions Page 45 Function machines
Chapter 7 - Polynomials and the remainder theorem
Page 53 The
missing dollar paradox
Chapter 8 - Quadratic equations
Page 56 Quadratic
equation solver
Chapter 11 - Logarithms
Page 88 Log
conversions
Chapter 12 - Sequences
Page 95 Recursive
Sequencer
Chapter 13 - Arithmetic sequences
Page 107 Summing terms in arithmetic
sequences
Chapter 15 - Growth
and decay
Page 119 Simple
and compound interest
Chapter 16 - Co-ordinate geometry
Page 128 Distance
and midpoint
Page 134 The equation
writer
Chapter 17 - Networks
Page 150 The Bridges of Konigsberg
Page 157 Sam
Loyd's fifteen
Page 157 Slider
puzzle
Chapter 18 - Factored polynomials
and their graphs
Page 158 Quadratic
grapher
Chapter 19 - Graphs
Page 184 Single
variable graph plotter
Chapter 21 - Triangle trigonometry
Page 202 sin
function machine
Page 202 cos
function machine
Page 202 tan
function machine
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Chapter 22 - The sine and cosine rules
Page 213 Proof of the sine rule
Page 213 Sine
rule
Page 221 Cosine
rule
Page 228 Solving
triangles
Page 232 Proof
of Heron's formula
Chapter 23 - Radian measure
Page 235 Degrees-radians
conversions (1)
Page 235 Degrees-radians
conversions (2)
Chapter 24 - Trig
graphs and equations 1
Page
246 Trig graphs - the
sin
graph
Page
246 Trig graphs - the cos
graph
Page 255 Cartesian
and polar co-ordinates
Chapter 25 - Trig graphs and equations 2
Page 261 The graph of y
= sin(ax)
Page 262 The
graph of y = a sin(bx - c)
Chapter 26 - Probability
Page 269 Long-run relative
frequency
Page 274 Rolling
two dice
Page 277 Probability trees -
burn!!
Page 279 The Monty Hall
problem (1)
Page 279 The Monty Hall
problem (2)
Page 279 The
Monty Hall problem (3)
Page 288 Venn
diagrams - adding probabilities
Chapter 28 - Sample statistics and data
display
Page 300 Statistics
calculated from individual data
Page 300 Mean,
median, mode and range
Page 324 Mean
& standard deviation calculator
Chapter 30 - Normal distribution
Page 356 Simulating
the standard normal distribution
Chapter 31 - Introducing differentiation
Page 368 The
gradient of the tangent
Page 371 The tangent line
problem
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