Language table English as an Additional Language or Dialect
Key language skills for EAL/D The key language skills described below provide a focus for language instruction in any unit at students’ point of need and should be taught in context and if relevant. Students should be given the opportunity to develop …
Language table | English as an Additional Language or Dialect | English | Senior secondary curriculum
Rationale General Mathematics
Mathematics is the study of order, relation and pattern. From its origins in counting and measuring it has evolved in highly sophisticated and elegant ways to become the language now used to describe many aspects of the world in the twenty-first century. …
Rationale | General Mathematics | Mathematics | Senior secondary curriculum
Representation of Cross-curriculum priorities Earth and Environmental Science
While the significance of the cross-curriculum priorities for Earth and Environmental Science varies, there are opportunities for teachers to select contexts that incorporate the key concepts from each priority. The Earth and Environmental Science curriculum …
Representation of Cross-curriculum priorities | Earth and Environmental Science | Science | Senior secondary curriculum
Rationale/Aims English as an Additional Language or Dialect
Rationale English as an Additional Language or Dialect (EAL/D) focuses on language learning and the explicit teaching of the structure, linguistic features and sociolinguistic and sociocultural aspects of Standard Australian English (SAE). Through close …
Rationale/Aims | English as an Additional Language or Dialect | English | Senior secondary curriculum
Representation of General capabilities Geography
The general capabilities encompass the knowledge, skills, behaviours and dispositions that, together with the Geography curriculum content and the cross-curriculum priorities, will help students to live and work successfully in the twenty-first century. The …
Representation of General capabilities | Geography | Humanities and Social Sciences | Senior secondary curriculum
Rationale Specialist Mathematics
Rationale Mathematics is the study of order, relation and pattern. From its origins in counting and measuring it has evolved in highly sophisticated and elegant ways to become the language now used to describe much of the modern world. Statistics is concerned …
Rationale | Specialist Mathematics | Mathematics | Senior secondary curriculum
ACMSM065
prove results for sums, such as \(1+4+9\dots+n^2=\frac{n(n+1)(2n+1)}6\) for any positive integer n
ACMSM065 | Content Descriptions | Unit 2 | Specialist Mathematics | Mathematics | Senior secondary curriculum
Structure of Geography Geography
Units In Senior Secondary Geography, students develop their understanding about themes of immediate relevance to them and which have scope for application at a variety of scales, from the local to the global. There are four units: Unit 1: Natural and …
Structure of Geography | Geography | Humanities and Social Sciences | Senior secondary curriculum
Rationale Mathematical Methods
Mathematics is the study of order, relation and pattern. From its origins in counting and measuring it has evolved in highly sophisticated and elegant ways to become the language now used to describe much of the modern world. Statistics is concerned with …
Rationale | Mathematical Methods | Mathematics | Senior secondary curriculum
Structure of Modern History Modern History
Units In Modern History, students study the forces that have shaped the modern world and develop a broader and deeper comprehension of the world in which they live. The Modern History curriculum consists of four units. For each unit there are five to …
Structure of Modern History | Modern History | Humanities and Social Sciences | Senior secondary curriculum
ACMEM102
recognise relations between volume and capacity, recognising that \(1\mathrm c\mathrm m^3=1\mathrm m\mathrm L\) and \(1\mathrm m^3=1\mathrm k\mathrm L\)
ACMEM102 | Content Descriptions | Unit 3 | Essential Mathematics | Mathematics | Senior secondary curriculum
Structure of Ancient History Ancient History
Units In Ancient History, students study the key institutions, structures and features of ancient societies and develop a broader and deeper comprehension of the origins, impact and legacy of ideas, beliefs and values of the ancient world. The Ancient …
Structure of Ancient History | Ancient History | Humanities and Social Sciences | Senior secondary curriculum
ACMMM116
establish and use the formula \(\int x^ndx=\frac1{n+1}x^{n+1}+c\) for \(n\neq-1\)
ACMMM116 | Content Descriptions | Unit 3 | Mathematical Methods | Mathematics | Senior secondary curriculum
ACMSM050
model periodic motion using sine and cosine functions and understand the relevance of the period and amplitude of these functions in the model.
ACMSM050 | Content Descriptions | Unit 2 | Specialist Mathematics | Mathematics | Senior secondary curriculum
ACMMM099
recognise that \(e\) is the unique number \(a\) for which the above limit is 1
ACMMM099 | Content Descriptions | Unit 3 | Mathematical Methods | Mathematics | Senior secondary curriculum
ACMSM067
define the imaginary number i as a root of the equation \(x^2=-1\)
ACMSM067 | Content Descriptions | Unit 2 | Specialist Mathematics | Mathematics | Senior secondary curriculum
ACMEM174
use technology and a recurrence relation to model a reducing balance loan
ACMEM174 | Content Descriptions | Unit 4 | Essential Mathematics | Mathematics | Senior secondary curriculum
ACMGM057
model a linear relationship by fitting a least-squares line to the data
ACMGM057 | Content Descriptions | Unit 3 | General Mathematics | Mathematics | Senior secondary curriculum
ACMGM058
use a residual plot to assess the appropriateness of fitting a linear model to the data
ACMGM058 | Content Descriptions | Unit 3 | General Mathematics | Mathematics | Senior secondary curriculum
ACMMM143
use a Bernoulli random variable as a model for two-outcome situations
ACMMM143 | Content Descriptions | Unit 3 | Mathematical Methods | Mathematics | Senior secondary curriculum