Laws of exponents, including integer and negative exponents

Logarithms, including laws of logarithms and the use of technology to find values

Number sequences (prediction, description)

Arithmetic and geometric, quadratic sequences Algebraic fractions: Solving equations involving algebraic fractions

Exponential equations, functions

Functions including In and e

Evaluating the logarithm of a number and simplifying numerical expressions

Describing transformed exponential and logarithmic functions

Graphing these functions and understanding their characteristics

Determining the range, given the domain

Arithmetic and geometric series and summation

Graphing different types of functions and understanding their characteristics, f(x)= a * sin(bx – c) + d, f(x) = a * cos(bx – c) + d

Unit circle, Radians

Finding the exact value of trigonometric functions of special angles

Using simple trigonometric identities to simplify expressions solve equations where 0 deg <= theta <= 360 deg

Equation of a circle with a centre at the origin

Sampling techniques

Data manipulation and misinterpretation

Graphical representations (including pie charts, bivariate graphs, scatter graphs, box plots, and cumulative frequency graphs)

Lines of best fit

Data processing: mean, mode, median, quartiles and percentiles for discrete and continuous data

Measures of dispersion: interquartile range, standard deviation, Correlation, quantitative handling, using technology

Relative frequency

Response rates

The measure of dispersion

Histograms for continuous fixed interval groups

Solving problems using the properties of angles in circles using circle theorems to find: lengths of chords measures of angles and arcs perimeter and area of sectors

Using radians to solve problems, where appropriate

Networks-edges and arcs, nodes/ vertices, paths

Calculating network pathways

Weighted networks

Networks and probability,

Vector notation, Vector spaces

Weekly Test

Monthly Test

Mock Test

Practice Test