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Introduction to quadratic functions, Solving quadratic equations, Quadratic functions
Exercise 1: 1ad, 2de, 3e, 4e
Exercise 2: 1ade, 2bdh, 3ab
Linear and quadratic inequalities, Nature of roots of quadratic functions
Exercise 3: 1a, 2acdgk, 3ab
Exercise 4: 1ade, 2-11
Functions, Composite functions
Exercise 1: 1a, 2c, 3, 4, 7, 8, 10, 11-13
Exercise 2: 2, 3, 4ade, 5c, 7, 8de, 9
Inverse functions, Graphs of inverse functions
Exercise 3: 1-3, 4dgl, 5
Exercise 4: 1, 2c, 3a, 4
Special functions, Drawing a graph
Exercise 5: 1, 4, 5-8 (do the sketching by hand), 12, 14, 17 (some extra exercises about absolute values will be handed out)
Exercise 6: 1jkm, 2cek
Transformations of functions, Rational functions
Exercise 7: 1-5, 6f, 7cf, 9ah
Exponential functions, Logarithmic graphs
Exercise 1: 1gh, 2, 3def, 4be
Exercise 2: 1-6
Rules of logarithms
Exercise 3: 1acek, 2ad, 3adij, 4ac, 5, 6, 10af, 11e, 12
Logarithms on a calculator
Exercise 4: 1, 2, 3akn, 4, 5
Exponential equations, Related graphs
Exercise 5: 1a, 2a, 3a, 4a, 5, 8, 11, 13, 14, 17
Exercise 6: 1, 2, 4-9
Circle problems, Trigonometric ratios, Solving triangles
Exercise 1: 1abeij, 2aceh, 3af, 4ad, 5bc, 6c, 7, 8
Exercise 2: 1acfh, 2, 3, 4
Exercise 3: 1ac, 2, 3, 4, 5, 6ac, , 7, 10, ad, 12
Exercise 1: 13, 15, Exercise 3: 17, 18, 19
Sine rule the ambiguous case, Trigonometric functions and graphs, Reciprocal trigonometric functions, Composite graphs, Related angles
Exercise 4: 1acdg, 2-8 (draw the graphs on a paper without using GDC), 9
(I'm hesitant about using rules like the "bow-tie-diagram")
Exercise 5: 1-5
Trigonometric equations, Inverse trigonometric functions
Exercise 6: 1dehi, 2dg, 3cdef, 4bc, 7, 14, 15
Trigonometric identities
Exercise 1: 1-7
Compound angle formulae
Exercise 2: 1-5, 7, 9, 10, 13-15, 16
Double angle formulae
Exercise 3: 1, 3, 4-6, 8, 10, 13
Using double angle formulae
Exercise 4: 1, 2, 4, 6ae
Play sine-functions using GeoGebra
Chapter 8 - Do "enough" of the exercises on following pages
Exercise 1 (p 186), Exercise 2 (p 189), Exercise 3 (p 192), Exercise 4 (p 200), Exercise 5 (p 203), Exercise 7 (p 213)
Note that we will do Exercise 6 (p 208) after having an extra lesson with IB1 to learn polynomial division
Chapter 9 - Do "enough" of the exercises on following pages
Exercise 1 (p 220), Exercise 2 (p 223), Exercise 3 (p 229), Exercise 4 (p 231), Exercise 5 (p 233), Exercise 6 (p 238), Exercise 7 (p 241: do 4-9), Exercise 8 (p 243: do 13-20), Exercise 9 (p 244: do 1-10)
Do "enough" exercises from following sections (they are all routine exercies)
Undoing differentiation - Exercise 1
Constant of integration - Exercise 2
Initial conditions - Exercise 3
Basic results - Exercise 4
Anti-chain rule - Exercise 5
Definite integration - Exercise 6
Geometric significance of integration - Exercise 7
Riemann sums as step-functions in GeoGebra
Fundamental theorem og calculus, using GeoGebra
Areas above and below the x-axis - Exercise 8
Area between two curves - Exercise 9: 9-22
Direct reverse - Exercise 1
