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• Critical and Creative Thinking: Foundation to Level 2 description

  From Foundation to Level 2, the curriculum focuses on developing the knowledge, skills and understanding to express reasoning and to problem solve and learn more effectively. Students become familiar with key vocabulary and simple strategies to structure and improve thinking. Students develop...

  Level description | Capabilities | Critical and Creative Thinking

• Dance: Levels 1 and 2 achievement standards

  By the end of Level 2 students use the elements of dance and fundamental movement skills to make and perform safely, dance sequences that express ideas.

  Students communicate about dances they make, perform and view, and discuss where and why people dance.

  Level description | The Arts | Dance | Levels 1 and 2

• Drama: Levels 1 and 2 achievement standards

  By the end of Level 2, students make and present drama using the elements of role, situation and focus in dramatic play and improvisation.

  Students describe what happens in drama they make, perform and view. They identify some elements in drama and describe where and why there is drama.

  Level description | The Arts | Drama | Levels 1 and 2

• Ethical Capability: Foundation to Level 2 description

  From Foundation to Level 2, the curriculum focuses on developing the knowledge, skills and understandings to approach ethical problems and evaluate outcomes. Students develop a vocabulary to engage with ethical problems and an understanding that personal feelings can effect decision-making and actions.

  Level description | Capabilities | Ethical Capability

• Media Arts: Levels 1 and 2 achievement standards

  By the end of Level 2, students describe the media artworks that they make and view, and describe where and why media artworks are made.

  Students use the story principles of structure, character, intent and setting, media technologies and the elements of media arts to make and share media artworks.

  Level description | The Arts | Media Arts | Levels 1 and 2

• The Arts | Visual Communication Design: Structure

  Strands

  The curriculum is structured around four strands each of which involves making and responding.

  Strand	Explore and Represent Ideas	Visual Communication Design Practices	Present and Perform	Respond and Interpret
  	Exploring and  experimenting with ideas and representations in Visual...

  Overview material | Visual Communication Design

• Visual Arts: Levels 1 and 2 achievement standards

  By the end of Level 2, students make artworks using different materials, techniques and processes to express their ideas, observations and imagination.

  Students describe artworks they make and view, including where and why artworks are made and viewed.

  Level description | The Arts | Visual Arts | Levels 1 and 2

• The Humanities | History: Structure

  History is organised by two strands: Historical Concepts and Skills and Historical Knowledge.

  Historical Concepts and Skills are fundamental to the discipline of history and provide a structure for the development of historical understanding. 

  Sub-strands
  Chronology
  Historical...

  Overview material | History

• VCMNA364

  Solve simultaneous equations using systematic guess-check-and-refine with digital technology

  Elaborations

  • using graphs to determine a convergent set of intervals which contain a point of intersection of the graphs of two functions
  • using cobweb diagram to solve simultaneous equations numerically

  VCMNA364 | Mathematics | Level 10A | Number and Algebra | Linear and non-linear relationships

• Capabilities | Personal and Social Capability: Structure

  The Personal and Social Capability curriculum is organised into two interrelated strands: Self-Awareness and Management and Social Awareness and Management.

  Each strand contains content descriptions that are organised in sub-strands.

  Strands	Self-Awareness and Management	Social Awareness...

  Overview material | Personal and Social Capability

• Mathematics Version 2.0: Level 10A description

  Level 10A provides optional, additional content to extend students in their mathematical studies in number, algebra, function, geometry, probability and statistics.

  Level 10A does not include an achievement standard and does not require reporting.

  Students may extend...

  Level description | Mathematics | Mathematics Version 2.0

• Languages | Italian: Learning in Italian

  Italian language learning

  Italian belongs to the Romance family of languages and is closely connected to its ‘sibling’ languages of Spanish, Portuguese and French. It also has many commonalities and connections with English, sharing many Latin-derived words and using the same Roman...

  Overview material | Italian

• VCASFU013

  Recognise that signing happens in a finite space that can be used meaningfully within individual signs, learning in particular how depicting signs, some verbs, pronouns and enacting make use of spatial relationships

  Elaborations

  • realising that meaning is communicated through the use of signs, pictures, written or spoken words or miming
  • describing the range of signing space in normal signed discourse
  • noticing that single-digit numbers can be separate lexical items or merged into other signs (numeral incorporation) such as those for ages (for example, 5-YEARS-OLD) or adverbs of time (for example, 3-WEEKS-AGO) or pronouns (WE3, WE4)
  • noticing that Auslan pronouns are different from English ones because they don’t show gender but they can show location and a specific number of referents, for example, WE2 (inclusive) and WE3 (inclusive) or WE2-NOT-INCLUDING-YOU (exclusive)
  • noticing that enacting a role or modifying the beginning and end locations of some verbs can show the referents involved, for example:
    PRO1 ASK PRO3 versus PRO1 ASK-_her
    PRO3 ASK-_me CA:I-was-shocked
    
  • identifying what sort of things can be represented in a DS by a particular handshape, for example a distant person, pole or tree can be represented by a point handshape, and a cylinder can be traced by a C handshape

  VCASFU013 | Languages | Auslan | First Language Learner | F–10 Sequence | Foundation to Level 2 | Understanding | Systems of language

• VC2M10SP02

  interpret networks and network diagrams used to represent relationships in practical situations and describe connectedness

  Elaborations

  • investigating how networks and network diagrams can be used to model authentic situations, recognising what real-world quantity is represented by the nodes (vertices), and what real-world quantity is represented by the links between them (edges)
  • investigating the use of graphs to represent a network, for example, investigating the Seven Bridges of Königsberg problem
  • investigating how polyhedrons may be represented as a network using edges, vertices, and interior and exterior faces; and representing the number of edges, vertices and faces in a table, exploring and demonstrating how Euler’s formula F + V = E + 2 applies
  • investigating how a social network, intranet, local area network (LAN), electrical wiring or wireless network of a home can be represented as a network diagram to specify relationships; for example, using network diagrams to investigate practical problems involving connections, power overload or the need for routers
  • investigating the use of networks to represent authentic situations, for example, rail or air travel between or within London, Paris and Hong Kong; a food web representing a simple ecosystem; metabolic networks and other chemical or biological structures
  • representing Aboriginal and Torres Strait Islander Peoples’ kinship systems using network diagrams and exploring the significance of relationships to Country/Place

  VC2M10SP02 | Mathematics | Mathematics Version 2.0 | Level 10 | Space

• VC2M9A06

  use mathematical modelling to solve applied problems involving change, including financial contexts involving simple interest; formulate problems, choosing to use either linear or quadratic functions or other simple variations; interpret solutions in terms of the context; evaluate the model and...

  Elaborations

  • modelling practical contexts using linear functions such as cooking times that include resting or cooling times, or water leakage from water tanks, using tables and graphs or digital tools and algebraically
  • modelling measurement situations and determining the perimeter and areas of rectangles where the length, l, of the rectangle is a linear function of its width, w; for example, l=w,  l=w+5,  l=3w,  l=2w+7
  • modelling practical contexts (for example, area, paths of projectiles, parabolic mirrors, satellite dishes) using simple quadratic functions, tables and graphs (hand drawn or using digital tools) and, algebraically, interpreting features of the graphs such as the turning point and intercepts in context; for example, area, paths of projectiles, parabolic mirrors, satellite dishes
  • modelling and solving problems involving financial contexts using linear functions, for example, combinations of purchases of different items when they have a set amount of money to spend, profit/loss situations and trade quotes involving call-out fees
  • modelling situations involving change, for example, change in daily temperature during the ski season, fluctuation of speed above and below the speed limit, and acceleration and deceleration of a car coming to and moving off from a set of traffic lights
  • modelling the hunting techniques of Aboriginal and Torres Strait Islander Peoples using quadratic functions and exploring the effect of increasing the number of hunters to catch more prey 

  VC2M9A06 | Mathematics | Mathematics Version 2.0 | Level 9 | Algebra

• Mathematics | Mathematics: Structure

  The curriculum is organised by the three strands of Number and Algebra, Measurement and Geometry, and Statistics and Probability.

  Each strand is organised by sub-­strands. Sub-strands group content descriptions under an appropriate concept, to provide both a focus and a clear sequence for the...

  Overview material | Mathematics

• The Arts | Dance: Structure

  The Dance curriculum is structured around four interdependent strands, each of which involves making and responding.

  Strands

  Strand	Explore and Express Ideas	Dance Practices	Present and Perform	Respond and Interpret
  	Focuses on exploring and shaping ideas to express and communicate intentions. Students...

  Overview material | Dance

• The Arts | Drama: Structure

  Strands

  The curriculum is structured around four interdependent strands, each of which involves making and responding.

  Strand	Explore and Express Ideas	Drama Practices	Present and Perform	Respond and Interpret
  	Focuses on imagining and creating characters, roles and situations. Students...

  Overview material | Drama

• The Arts | Visual Arts: Structure

  Strands

  The curriculum is structured around four strands, each of which involves making and responding.

  Strand	Explore and Express Ideas	Visual Arts Practices	Present and Perform	Respond and Interpret
  	Exploring, imagining, experimenting and expressing ideas, concepts, themes, values, beliefs, observations...

  Overview material | Visual Arts

• VC2M5A02

  find unknown values in numerical equations involving multiplication and division using the properties of numbers and operations

  Elaborations

  • using knowledge of equivalent number sentences to form and find unknown values in numerical equations; for example, given that 3 × 5 = 15 and 30 ÷ 2 = 15, then 3 × 5 = 30 ÷ 2, and therefore the solution to 3 × 5 = 30 ÷ □ is 2
  • using relational thinking, and an understanding of equivalence and number properties to determine and reason about numerical equations; for example, explaining whether an equation involving equivalent multiplication number sentences is true, such as 15 ÷ 3 = 30 ÷ 6
  • using materials, diagrams and arrays to demonstrate that multiplication is associative and commutative but division is not – for example, using arrays to demonstrate that 2 × 3 = 3 × 2 but 6 ÷ 3 does not equal 3 ÷ 6; demonstrating that 2 × 2 × 3 = 12 and 2 × 3 × 2 = 12 and 3 × 2 × 2 = 12; and understanding that 8 ÷ 2 ÷ 2 = (8 ÷ 2) ÷ 2 = 2 but 8 ÷ (2 ÷ 2) = 8 ÷ 1 = 8
  • using materials, diagrams or arrays to recognise and explain the distributive property, for example, where 4 × 13 = 4 × 10 + 4 × 3
  • constructing equivalent number sentences involving multiplication to form a numerical equation, and applying knowledge of factors, multiples and the associative property to find unknown values in numerical equations; for example, considering 3 × 4 = 12 and knowing 2 × 2 = 4, then 3 × 4 can be written as 3 × (2 × 2) and, using the associative property, (3 × 2) × 2 so 3 × 4 = 6 × 2 and so 6 is the solution to 3 × 4 = □ × 2

  VC2M5A02 | Mathematics | Mathematics Version 2.0 | Level 5 | Algebra