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• VCIDC009

  Create captions, labels and statements for the immediate learning environment in both Indonesian and English

  Elaborations

  • writing captions, with support, for a photographic display to show parents/others about a class event or experience such as sports day or keeping a class pet, for example, Ini kelas kami di kolam renang; Ini marmot kelas kami, namanya Henry
  • as a class, writing instructions for Indonesian children on how to perform a game, noticing what can and cannot be translated easily, for example, duck duck goose
  • making own bilingual/picture dictionaries, captions, signs, labels and descriptions to convey culture-specific ideas such as sawah, sepak takraw, lapangan futbal
  • showing others how different gestures are used and discussing what they mean, for example, beckoning with all fingers and with palm down

  VCIDC009 | Languages | Indonesian | F–10 Sequence | Foundation to Level 2 | Communicating | Translating

• VCIDU080

  Understand pronunciation and intonation conventions, and apply to new words with affixation and a range of complex sentences

  Elaborations

  • recognising the role of stress and rhythm in creating emphasis, for example, recurring patterns, chorus, rhymes and onomatopoeia
  • noticing how tone can convey emotion, such as in colloquial language, for example, kasihan deh, bagi dong, aku dikasih nggak
  • using elision in informal communication, for example, mau [atau] nggak?, mahal s[e]kali, [bara]ngkali
  • recognising that Indonesian may allow more than one spelling of loan words, for example, bis/bus, system/sistim, propinsi/provinsi, moderen/modern
  • knowing when to pause in complex sentences with embedded clauses

  VCIDU080 | Languages | Indonesian | F–10 Sequence | Levels 9 and 10 | Understanding | Systems of language

• VCITC080

  Interact in discussions by questioning, making suggestions and expressing opinions, and reflect on experiences of classroom interactions

  Elaborations

  • interviewing class members, asking them, for example, to review an experience or to make suggestions for future study topics in areas of interest, for example, A mio parere … Forse … Un’ idea sarebbe; Si potrebbe ampliare la seconda parte. Sei d'accordo di/se ...?
  • participating in classroom discussions about how meanings can be interpreted or misinterpreted by others, for example, keeping a classroom journal with examples of language used in contexts within and outside the classroom as a basis for group discussion, for example, fare feste, fare il filo a …, a mani vuote, perdersi, spalmare, rendere pan per focaccia

  VCITC080 | Languages | Italian | F–10 Sequence | Levels 9 and 10 | Communicating | Socialising

• VCJAU142

  Understand that language varies according to the age and relationship of those using it, and according to the situation in which it is being used

  Elaborations

  • observing that Japanese expressions can be made more or less formal with very slight changes, for example, おはよう and おはようございます、はし and おはし、なまえ and おなまえ、to suit the relationship between speakers
  • noticing differences in the ways in which both Japanese and English speakers communicate with different people, for example, with young children, with unfamiliar adults or with elderly people
  • reflecting on how they communicate with their own family and friends and with people less close to them, noticing differences in language use and communicative behaviour
  • recognising that familial terms such as おじいさん and おばあさん are often used in place of ‘old man’ or ‘old woman’ in both folk tales and daily conversation, and considering why this might be so

  VCJAU142 | Languages | Japanese | F–10 Sequence | Levels 3 and 4 | Understanding | Language variation and change

• VCJAU124

  Recognise that there are differences in how language is used in different cultural and social contexts, such as ways of greeting and addressing people

  Elaborations

  • exploring how language is used differently in Japanese to reflect different relationships, for example, parent–child exchanges おはよう、いってらっしゃい、いってきます、ただいま、おかえり, communication with peers なに？, and teacher–child interactions なんですか。
  • understanding that language use varies according to the context and situation, for example, こんにちは。and もしもし。
  • understanding that language forms such as greetings vary according to the time of day or the occasion, for example, おはよう、こんにちは、こんばんは
  • understanding that language used in particular interactions can vary between cultural contexts, for example, the use of titles in Japanese (～さん、～せんせい) compared to the informal use of names in Australian English

  VCJAU124 | Languages | Japanese | F–10 Sequence | Foundation to Level 2 | Understanding | Language variation and change

• VCJAU175

  Recognise and use all katakana and understand the relationship in texts between hiragana, katakana and kanji

  Elaborations

  • reading and writing all katakana, including voiced, unvoiced, contracted and blended sounds, using the kana chart
  • understanding that many kanji are made up of more than one component and that radicals often represent meaning, for example, the radical 木 means something to do with ‘wood’
  • noticing that kanji can clearly differentiate the meanings of words that are pronounced identically, such as 火 and 日
  • learning to write words and phrases using both kana and kanji, for example, 大きい車(くるま)、小さい木
  • using furigana to support the reading of unfamiliar kanji

  VCJAU175 | Languages | Japanese | F–10 Sequence | Levels 7 and 8 | Understanding | Systems of language

• VCJAU123

  Understand that language is organised as ‘text’, and that different types of texts, such as storybooks, songs, chants, labels or rhymes, have different features

  Elaborations

  • understanding texts as different forms of communication that are spoken, written, digital or visual, and recognising that they can be very short, for example, たって, or much longer, for example, たって　ください。
  • recognising that different types of texts have different features, for example, repetition and rhythm in action songs and chants
  • beginning to use metalanguage to talk about texts, identifying and naming familiar types of texts, such as ‘story’, ‘list’, ‘song’, ‘rhyme’ and ‘tongue twister’, and describing features, for example, stories usually have a story starter (むかしむかし), while songs usually have rhyming and the repetition of words
  • noticing how texts such as storybooks are sequenced and organised, for example, by identifying the main title and the connections between pictures and text

  VCJAU123 | Languages | Japanese | F–10 Sequence | Foundation to Level 2 | Understanding | Systems of language

• VCLVU165

  Understand that texts such as stories, paintings, songs and dances have distinct purposes and particular language features

  Elaborations

  • distinguishing the purpose and characteristic features of different types of texts, for example, stories are usually about journeys across Country and convey explanations about why features of Country exist and are important
  • understanding that for many Aboriginal languages conventions of written text are in the process of being developed
  • recognising language features typically associated with familiar texts, for example, the use of imperatives in games, instructions and procedures, and the use of past and habitual tenses in stories
  • linking ideas using appropriate grammatical forms and processes, for example, connectives, serialisation, embedding
  • recognising the role played by different elements in texts to contribute to meaning-making, for example, the layout, title, illustration and use of punctuation in a picture book or the use of speech bubbles in a cartoon
  • investigating the purpose and use of sign language in various Aboriginal languages, for example, for hunting, for recent bereavement, for communicating at a distance, for restricting who can understand the message

  VCLVU165 | Languages | Victorian Aboriginal Languages | Levels 3 to 6 | Understanding | Systems of language

• VC2M2A01

  recognise, describe and create additive patterns that increase or decrease by a constant amount, using numbers, shapes and objects, and identify missing elements in the pattern

  Elaborations

  • creating a pattern sequence with materials, writing the associated number sequence, and then describing the sequence so someone else can replicate it with different materials; for example, using matchsticks or toothpicks to create a growing pattern of triangles – using 3 for one triangle, 5 for 2 triangles, 7 for 3 triangles – and describing the pattern as ‘Start with 3 and add 2 each time’
  • recognising patterns in the built environment to locate additive pattern sequences (for example, responding to ‘How many windows in one train carriage, 2 train carriages, 3 train carriages …?’ or ‘How many wheels on one car, 2 cars, 3 cars …?’) and recording the results in a diagram or table
  • recognising the constant term being added or subtracted in an additive pattern and using it to identify missing elements in the sequence
  • recognising additive patterns in the environment on Country/Place and in Aboriginal and/or Torres Strait Islander material culture; and representing these patterns using drawings, coloured counters and numbers

  VC2M2A01 | Mathematics | Mathematics Version 2.0 | Level 2 | Algebra

• VC2M2A02

  recall and demonstrate proficiency with addition facts to 20; extend and apply facts to develop related subtraction facts

  Elaborations

  • using ten-frames or materials such as connecting cubes to develop and record addition and subtraction strategies including doubles, near doubles, counting on, combinations to 10 and bridging to 10, explaining patterns and connections noticed within the facts
  • partitioning and rearranging collections to practise and develop fluency with addition and subtraction facts to 20, leading to the recall of these facts; for example, partitioning using materials and part-part-whole diagrams to develop subtraction facts related to addition facts, such as 8 + 7 = 15 therefore 15 − 7 = 8 and 15 − 8 = 7
  • using partitioning to develop and record facts systematically (for example, ‘How many ways can 10 birds be spread among 2 trees?’, 10 = 10 + 0, 10 = 9 + 1, 10 = 8 + 2, 10 = 7 + 3, …), explaining how they know they have found all possible partitions 

  VC2M2A02 | Mathematics | Mathematics Version 2.0 | Level 2 | Algebra

• VC2M3A02

  extend and apply knowledge of addition and subtraction facts to 20 to develop efficient mental strategies for computation with larger numbers without a calculator

  Elaborations

  • partitioning using materials and part-part-whole diagrams to develop subtraction facts related to addition facts, such as 8 + 7 = 15 therefore 15 − 7 = 8 and 15 − 8 = 7
  • using partitioning to develop and record facts systematically (for example, ‘How many ways can 12 monkeys be spread among 2 trees?’, 12 = 12 + 0, 12 = 11 + 1, 12 = 10 + 2, 12 = 9 + 3, …), explaining how they know they have found all possible partitions
  • understanding basic addition and related subtraction facts and using extensions to these facts; for example, 6 + 6 = 12, 16 + 6 = 22, 6 + 7 = 13, 16 + 7 = 23, and 60 + 60 = 120, 600 + 600 = 1200

  VC2M3A02 | Mathematics | Mathematics Version 2.0 | Level 3 | Algebra

• VC2M2A03

  recall and demonstrate proficiency with multiplication facts for twos; extend and apply facts to develop the related division facts using doubling and halving

  Elaborations

  • recognising and relating terms such as ‘double’, ‘twice’ and ‘multiply by 2’, and ‘halve’ and ‘divide by 2’ using physical and virtual materials; for example, colouring numbers on a hundreds chart to represent doubles and using it to recognise halves or recognising the doubling pattern and applying the pattern to find related facts such as ‘For 8 twos, think 2 eights’
  • doubling and halving collections to practise and develop fluency with multiplication and division facts for twos, leading to recall of these facts
  • establishing an understanding of doubles and near doubles using physical or virtual manipulatives; for example, using manipulatives to establish that doubling 5 gives you 10, then extending this doubling fact to respond to the question ‘How can you use this fact to double 6 or double 4?’
  • developing fluency with doubling and halving numbers within 20 using physical or virtual materials and playing doubling and halving games; for example, using a physical or virtual dice and choosing whether to double or halve to reach a target number 

  VC2M2A03 | Mathematics | Mathematics Version 2.0 | Level 2 | Algebra

• VC2MFA01

  follow a short sequence of instructions; recognise, copy, continue and create repeating patterns represented in different ways

  Elaborations

  • carrying out a specified sequence of actions to move an object from one location to another
  • playing a simple rule-based game, moving a specified number of places according to the result on a dice in a chance-based game
  • recognising, copying and describing different repeating patterns using materials, shapes, sounds and movements during activities and play; for example, making a bead necklace and describing the pattern they have created, such as ‘red, blue, green, red, blue, green, red, blue, green’, or copying repeating patterns of drumbeats or dance moves during music activities
  • recognising repeating patterns used at home and in daily activities to help make tasks easier or to solve problems; for example, setting the table to eat
  • recognising and describing repeating patterns that can be observed on Country/Place and in Aboriginal and Torres Strait Islander artwork, cultural performances and material cultures, for example, shell and seed necklaces, dances and songs

  VC2MFA01 | Mathematics | Mathematics Version 2.0 | Foundation Level | Algebra

• VC2M9M05

  use mathematical modelling to solve practical problems involving direct proportion, rates, ratio and scale, including financial contexts; formulate the problems and interpret solutions in terms of the situation; evaluate the model and report methods and findings

  Elaborations

  • modelling situations that involve direct proportion (such as pro rata pay rates, exchange rates, multiple quotes for a job, conversion between scales or other appropriate science contexts); for example, situations that involve Hooke’s law and other science contexts involving wavelengths and frequencies
  • modelling situations that impact on image editing used in social media and how proportion may not be maintained and can result in distorted images
  • modelling situations involving compliance with building and construction standards in design and construction, such as the rise and tread of staircases, and vertical and horizontal components of escalators
  • modelling situations involving the application of rates in practical contexts, for example, density, birth, flow or heartbeats
  • exploring fire techniques in land management practices used by Aboriginal and Torres Strait Islander Peoples that use proportion relationships, including the rate of fire spread in different fuel types to wind speed, temperature and relative humidity

  VC2M9M05 | Mathematics | Mathematics Version 2.0 | Level 9 | Measurement

• VC2M8M02

  solve problems involving the volume and capacity of right prisms using appropriate units

  Elaborations

  • using models to demonstrate the number of cubic centimetres in a cubic metre and relating this to capacities of millilitres and litres, recognising that one millilitre is equivalent to one cm³
  • solving practical problems involving volume and capacity, for example, optimal packaging and production
  • choosing which measurements are useful to consider when solving practical problems in context; for example, when purchasing a new washing machine, the dimensions are useful when determining whether it will fit in the available space in the laundry and its capacity is useful when considering the maximum washing load it can carry
  • investigating, reasoning and finding solutions to measurement problems involving dimensions, rates, volume and capacity of objects; for example, given the dimensions of a pool and the rate of flow from a tap, determining how long it will take to fill the pool to its normal capacity

  VC2M8M02 | Mathematics | Mathematics Version 2.0 | Level 8 | Measurement

• VC2M3N01

  identify, explain and use the properties of odd and even numbers

  Elaborations

  • identifying even numbers using skip counting by twos or by grouping even collections of objects in twos
  • explaining why all numbers that end in the digits 0, 2, 4, 6 and 8 are even and that numbers ending in 1, 3, 5, 7 and 9 are odd
  • explaining why some materials can be shared evenly between 2 people without leaving a remainder and some cannot
  • explaining the patterns involved in adding, subtracting and multiplying odd and even numbers (for example, even + even = even, odd + even = odd, odd + odd = even) and using this to decide whether answers to addition, subtraction and multiplication calculations are correct or not
  • following an algorithm consisting of a flow chart with a series of instructions and decisions to determine whether a number is even or odd; and using the algorithm to identify which elements of a set of numbers are divisible by 2

  VC2M3N01 | Mathematics | Mathematics Version 2.0 | Level 3 | Number

• VC2M3N05

  multiply and divide one- and two-digit numbers, representing problems using number sentences, diagrams and arrays, and using a variety of calculation strategies

  Elaborations

  • applying knowledge of numbers and the properties of operations using a variety of ways to represent multiplication or division number sentences; for example, using a Think Board to show different ways of visualising 8 × 4, such as an array, a diagram and a worded problem
  • using part-part-whole and comparative models to visually represent multiplicative relationships and choosing whether to use multiplication or division to solve problems
  • matching or creating a problem scenario or story that can be represented by a given number sentence involving multiplication and division; for example, using given number sentences to create worded problems for others to solve
  • formulating connected multiplication and division expressions by representing situations from Aboriginal and/or Torres Strait Islander Peoples’ cultural stories and dances about how they care for Country/Place, such as turtle egg gathering, using number sentences

  VC2M3N05 | Mathematics | Mathematics Version 2.0 | Level 3 | Number

• VC2M6N02

  identify and describe the properties of prime, composite, square and triangular numbers and use these properties to solve problems and simplify calculations

  Elaborations

  • using the definition of a prime number to explain why one is not a prime number
  • testing numbers by using division to distinguish between prime and composite numbers, recording the results on a number chart to identify any patterns
  • representing composite numbers as a product of their factors, including prime factors when necessary and using this form to simplify calculations involving multiplication, such as 15 × 16 as 5 × 3 × 4 × 4, which can be rearranged to simplify calculation to 5 × 4 × 3 × 4 = 20 × 12
  • identifying and describing the product of a number with itself as square; for example, 3 × 3 is the same as 3²
  • using spreadsheets to list all the numbers that have up to 3 factors, using combinations of only the first 3 prime numbers, recognising any emerging patterns, making conjectures and experimenting with other combinations

  VC2M6N02 | Mathematics | Mathematics Version 2.0 | Level 6 | Number

• VC2M6P01

  describe probabilities using fractions, decimals and percentages; recognise that probabilities lie on numerical scales of 0–‍1 or 0%–100%; use estimation to assign probabilities that events occur in a given context, using common fractions, percentages and decimals

  Elaborations

  • recognising that the probability of an event occurring can be represented numerically as either a number ranging from zero to one or a percentage from 0% to 100% where zero or 0% means it will not happen and one or 100% means it is certain to happen
  • using a scale of zero to one or 0% to 100% to estimate chances of events
  • listing the different possible outcomes for rolling a dice and using a scale to locate the relative probability by considering the chance of more than or less than for each possible event, for example, the probability of getting a number greater than 4
  • recognising the language used to describe situations involving uncertainty, such as what it means to be ‘lucky’, a ‘75% chance’ of rain or a ‘1-in-100 years’ flood
  • exploring Aboriginal and/or Torres Strait Islander children’s instructive games, such as Weme from the Warlpiri Peoples of Central Australia, to investigate and assign probabilities that events will occur, indicating their estimated likelihood

  VC2M6P01 | Mathematics | Mathematics Version 2.0 | Level 6 | Probability

• VC2M9SP01

  recognise the constancy of the sine, cosine and tangent ratios for a given angle in right-angled triangles using properties of similarity

  Elaborations

  • understanding the terms ‘base’, ‘altitude’, ‘hypotenuse’, and ‘adjacent’ and ‘opposite’ sides to an angle, in a right-angled triangle, and identifying these for a given right-angled triangle
  • investigating patterns to reason about nested similar triangles that are aligned on a coordinate plane, connecting ideas of parallel sides and identifying the constancy of ratios of corresponding sides for a given angle
  • establishing an understanding that the sine of an angle can be considered as the length of the altitude of a right-angled triangle with a hypotenuse of length one unit and similarly the cosine as the length of the base of the same triangle, and relating this to enlargement and similar triangles
  • relating the tangent of an angle to the altitude and base of nested similar right-angled triangles, and connecting the tangent of the angle at which the graph of a straight line meets the positive direction of the horizontal coordinate axis to the gradient of the straight line

  VC2M9SP01 | Mathematics | Mathematics Version 2.0 | Level 9 | Space