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• VC2M3N09

  follow and create algorithms involving a sequence of steps and decisions to investigate numbers; describe any emerging patterns

  Elaborations

  • following or creating an algorithm to generate number patterns formed by doubling and halving using technology to assist, where appropriate, and identifying and describing emerging patterns
  • following or creating an algorithm that determines whether a given number is a multiple of 2, 5 or 10, identifying and discussing emerging patterns
  • creating an algorithm as a set of instructions that a classmate can follow to generate multiples of 3 using the rule ‘To multiply by 3 you double the number and add on one more of the number’ (for example, for 3 threes, you double 3 and add on 3 to get 9; for 3 fours you double 4 and add one more 4 to get 12 …)
  • creating a sorting algorithm that will sort a collection of 5-cent and 10-cent coins and providing the total value of the collection by applying knowledge of multiples of 5 and 10

  VC2M3N09 | Mathematics | Mathematics Version 2.0 | Level 3 | Number

• VCGGK056

  Places used regularly in the community, their location, activities undertaken in this place and frequency of visits

  Elaborations

  • using pictures, symbols, labels to identify features or spaces in a significant place
  • beginning to use special, locational and directional vocabulary
  • investigating places, activities and frequency of visits
  • exploring places and reason for visiting different places in the community

  VCGGK056 | The Humanities | Geography | Level D | Geographical Knowledge | Places and our connections to them

• VC2M7P01

  identify the sample space for single-stage experiments; assign probabilities to the possible outcomes and predict relative frequencies for related experiments.

  Elaborations

  • discussing the meaning of probability terminology, for example, ‘probability’, ‘sample space’, ‘favourable outcome’, ‘trial’, ‘experiment’ and ‘event’
  • listing sample spaces for games involving throwing a coin or a dice, spinners, or lucky dip
  • assigning the probability for throwing a 6 on a dice and using this to predict the number of times a 6 will occur when a dice is thrown multiple times

  VC2M7P01 | Mathematics | Mathematics Version 2.0 | Level 7 | Probability

• VC2M1N06

  use mathematical modelling to solve practical problems involving equal sharing and grouping; represent the situations with diagrams, physical and virtual materials, and use calculation strategies to solve the problem

  Elaborations

  • modelling problems involving repeated equal group situations, such as ‘How many wheels are needed for 3 cars?’, using materials and drawing a picture to show what they did, and recording the results with a number
  • modelling practical problems involving equal sharing situations; for example, sharing a set of dominoes between the 2 players in a game, and then counting or subitising to ensure they both have the same number of tiles
  • modelling money problems involving equal sharing; for example, sorting coins from a moneybox according to their denominations, sharing the coins equally between 4 people, and using counting or subitising to ensure they have equal amounts of each denomination

  VC2M1N06 | Mathematics | Mathematics Version 2.0 | Level 1 | Number

• VC2M4P02

  conduct repeated chance experiments to observe relationships between outcomes in games and other chance situations, and identify and describe the variation in results

  Elaborations

  • playing games such as noughts-and-crosses or First to 20 and deciding if it makes a difference who goes first and whether you can use a particular strategy to increase your chances of winning
  • recording and ordering the outcomes of experiments using different physical or virtual random generators such as coins, dice and a variety of spinners
  • experimenting with tossing 2 coins at the same time, recording and commenting on the chance of outcomes after a number of tosses
  • shuffling a set of cards, drawing a card at random, and recording whether it was a spade, club, diamond or heart, or a picture card or numbered card; and repeating the experiment a number of times and discussing the results

  VC2M4P02 | Mathematics | Mathematics Version 2.0 | Level 4 | Probability

• Mathematics | Mathematics Version 2.0: Learning in Mathematics Version 2.0

  Learning in Mathematics emphasises the importance of providing opportunities for students to develop proficiency in mathematics. This development of proficiency is achieved in how content is explored or developed, that is, how students experience the thinking and doing of mathematics.

  Proficiency...

  Overview material | Mathematics Version 2.0

• VCMNA019

  Correspond ‘one’ with a single object

  Elaborations

  • showing understanding of object permanency, by tracking and finding an object
  • exploring ‘oneness’ and indicate one, for example one clap, experiencing one object, giving out materials one at a time, requesting one, hearing one sound or beat
  • distributing objects and materials with support, using basic one-to-one correspondence

  VCMNA019 | Mathematics | Level B | Number and Algebra | Number and place value

• VC2M4N01

  recognise and extend the application of place value to tenths and hundredths and use the conventions of decimal notation to name and represent decimals

  Elaborations

  • using a bar to represent the whole, dividing it into 10 equal pieces with each piece representing 0.1 or one-tenth of the whole length and understanding that 2 pieces are 0.2 or two-tenths of the whole
  • using materials to show the multiplicative relationship between the whole, tenths and hundredths; for example, using a bundle of 10 straws to represent the whole, one straw as the tenth, and cutting the tenth into 10 parts to show the hundredths; or using deci-pipes to represent tenths
  • recognising that one is the same as ten-tenths and one-tenth is the same as ten-hundredths and using this relationship to rename decimals; for example, renaming 0.25 as two-tenths and five-hundredths or twenty-five-hundredths
  • making models of measurement attributes to show the relationship between the base unit and parts of the unit, for example, 1.5 metres is one metre and five-tenths of the next metre; 1.75 units is one unit and seventy-five-hundredths of the next unit
  • counting large quantities of mixed notes and coins, writing the total using dollars and cents, and recognising the cents as parts of the next dollar
  • comparing the way money and measures are read and said, and explaining how they are the same and different; for example, explaining that $2.75 is said ‘two dollars seventy-five’ and 2.75 metres is said ‘two point seven five metres’, and recognising that the 7 means seven-tenths and the 5 means five-hundredths in both

  VC2M4N01 | Mathematics | Mathematics Version 2.0 | Level 4 | Number

• VCFRC097

  Reinterpret or create own shared texts, experimenting with expressive and performance genres, and creating moods and effects suitable for different audiences

  Elaborations

  • creating short performances for younger learners, incorporating vocal and expressive elements of language in ways that will engage young children, for example, animal sounds (ouah ouah, cocorico, meuh, cui-cui, coin, coin)
  • creating and performing interactions between characters in scaffolded scenarios that allow for some unscripted language production and expression of emotion
  • using digital resources such as Sock Puppets or Cartoon Story Maker to create imaginary characters and situations associated with home or school contexts
  • composing and performing modified or simplified versions of familiar texts that feature repetitive and evocative language, for example, Page d’écriture, Prévert
  • inventing a new character, story twist or event in a familiar text such as Astérix or Tintin

  VCFRC097 | Languages | French | 7–10 Sequence | Levels 7 and 8 | Communicating | Creating

• VCHHK120

  One significant challenge and one development faced by the society that caused progress or decline

  Elaborations

  • Vikings
    • using a cause effect wheel, explain the decline of Viking power such as defeats in battle, the Battle of Stanford Bridge, treaty of Saint-Clair-sur-Epte ending Viking raids in France, new colonies, changing climate and the spread of Christianity
  • Medieval Europe
    • analysing the causes and effects of the Black Death in Europe and Asia
    • investigating living conditions in London in the fourteenth century, for example, the lack of sanitation, crowded housing; the extent of medical knowledge, for example, based on Hippocrates’ theory; and beliefs about the power of God, for example, that diseases were a punishment of God
    • mapping the origin spread of the Black Death (Asia, Africa, Europe) in the fourteenth century CE and The role of expanding trade between Europe and Asia in the Black Death
    • evaluating the long and short term effects of the Black Death on Asian, European and African populations, and conflicting theories about the impact of the plague. Other immediate and long-term effects of the Black Death, including labour shortages, peasant uprisings, the weakening of feudal structures, and increased social mobility
    • using studies of church records from the period to identify the effect of the Black Death on human populations and to consider the reliability of these statistics
    • using a graphic organiser to identify and describe short-term and long-term effects of the Black Death in Europe and draw conclusions about the severity over time
  • Ottoman Empire
    • examining the significance of the Crusades in challenging Ottoman Empire and their responses to the challenge
    • analysing the causes and effects of the Black Death in Europe and Asia.
    • mapping the origin spread of the Black Death (Asia, Africa, Europe) in the fourteenth century CE and The role of expanding trade between Europe and Asia in the Black Death
    • evaluating the long and short term effects of the Black Death on Asian, European and African populations, and conflicting theories about the impact of the plague. Other immediate and long-term effects of the Black Death, including expansion of the Ottoman Empire, labour shortages, peasant uprisings, the weakening of feudal structures, and increased social mobility
    • categorising the effects of the Black Death on the Ottoman Empire using a graphic organiser to identify and describe the effects as either short-term or long-term and drawing conclusions about the severity of the Black Death
  • Angkor/Khmer Empire
    • analysing reasons for the decline of the Khmer Empire
    • discussing theories about the causes and/or contributing factors to the decline the Khmer Empire for example, Tai invasions,  economic decline as a result of Jayavarman VII’s building program, population growth and attempts to control trade routes, religious revolution through the rise of Theravada Buddhism, internal political tension, environmental challenges such as soil sterilisation, over-intensified land use, the development of an unstable climate such as drought and monsoons and the breakdown of Angkor’s water management system
  • Mongol Expansion
    • analysing reasons for the decline of the Mongol Empire
    • analysing the causes and effects of the Black Death in Europe and Asia. The Black Death began in the densely inhabited Mongol dominions from 1313 to 1331. This disastrous plague devastated all khanates, cutting off commercial ties and resulting in the death of millions
  • Japan under the Shoguns
    • examining the theories about the decline of the Shogunate, including modernisation and westernisation, through the adoption of Western arms and technology
    • describing internal pressures in Shogunate Japan, for example, the rise of a commercial class at the expense of the samurai, peasant uprisings such as Osaka 1837, and famine
    • describing the increasing exposure to Western technology and ideas, for example, the establishment of a naval school with Dutch instructors, the translation of Western books
    • evaluating the significance of the Meiji Restoration of 1868 CE that restored imperial rule to Japan
  • Polynesian Expansion
    • investigating the way Polynesian societies used environmental resources (sustainably and unsustainably), including the extinction of the moa in New Zealand, the use of religious/supernatural threats to conserve resources, and the exploitation of Easter Island’s palm trees
    • researching the extinction of the moa in New Zealand as a result of hunting and habitat decline
    • explaining the significance of Rahui as a way of prohibiting the collection of resources, to ensure their sustainability
    • evaluating the evidence for theories about the deforestation of Easter Island (Rapa Nui)
  • Renaissance Italy
    • explaining the causes and effects of the spread of Renaissance culture to the rest of Europe, and its legacy
    • outlining the spread of Renaissance culture to England, for example, the rise of literature through Shakespeare
  • Spanish Conquest
    • using a fishbone to explain the conquest on the Aztecs or Incas as well as on the wider world, such as the introduction of new diseases, horses and gunpowder in the Americas, and new foods and increased wealth in Europe
    • outlining the effects of Spanish conquest on the Americas, for example, the spread of disease due to the lack of immunity; the introduction of crops such as maize, beans, potatoes, tobacco and chocolate from the Americas to Europe, the Encomieda system, mining
    • explaining the longer-term effects of conquest and colonisation on the indigenous populations of the Americas, for example, the unequal distribution of land and wealth, and political inequality, rise of the Spanish language

  VCHHK120 | The Humanities | History | Levels 7 and 8 | Historical Knowledge | Middle Ages and early exploration

• VCMNA091

  Recognise and describe one-half as one of two equal parts of a whole

  Elaborations

  • sharing a collection of readily available materials into two equal portions
  • splitting an object into two equal pieces and describing how the pieces are equal

  VCMNA091 | Mathematics | Level 1 | Number and Algebra | Fractions and decimals

• VCVIC026

  Produce bilingual resources in multimodal and digital forms for the school and local community, such as travel brochures, comics, blogs or video clips, considering the role of culture when transferring meaning from one language to another

  Elaborations

  • creating tourist brochures or itineraries for young Australian travellers to Vietnam, supplying key words, phrases and information about cultural behaviours, for example, Bao nhiêu tiền? Xin cho biết phòng vệ sinh ở đâu. Làm ơn chở tôi đến nhà hàng/khách sạn/phi trường, xin lỗi, cám ơn, đừng ôm hôn khi chào
  • creating a glossary that includes culture-specific terms or expressions in Vietnamese and explanations in English, for example, tết Nguyên đán, tết Trung thu, lễ Vu lan, rằm tháng Giêng, chúc mừng năm mới, trăm năm hạnh phúc
  • producing a booklet of Vietnamese idioms and proverbs with equivalent expressions in English, for example, xa mặt cách lòng (‘Out of sight, out of mind’), có chí thì nên (‘Where there’s a will there’s a way’), Một giọt máu đào hơn ao nước lã (‘Blood is thicker than water’)
  • composing bilingual texts for specific audiences and purposes, for example, a Big Book or game for young Vietnamese learners, invitations to a class/social event or posters for a performance, a program for a cultural event, or a brochure about the school for a visiting group of exchange students, recognising that meanings need to be tailored to audience, purpose and cultural perspectives

  VCVIC026 | Languages | Vietnamese | 7–10 Sequence | Levels 9 and 10 | Communicating | Translating

• VCGGK070

  Activities in the local place and reasons for their location, and the influence of purpose, distance and accessibility on the frequency with which people visit places

  Elaborations

  • identifying the activities located in their place, such as retailing, medical, educational, police, religious, recreational, farming, manufacturing or office activities, locating them on a pictorial map, and suggesting why they are located where they are
  • investigating the places they and their families visit for shopping recreation, religious or ceremonial activities, or other reasons
  • suggesting what the pattern of visits to places might have been two generations ago and comparing this to their current pattern
  • investigating how people's patterns of visits to places are affected by transport and information and telecommunications technologies

  VCGGK070 | The Humanities | Geography | Foundation to Level 2 | Geographical Knowledge | Places and our connections to them

• VCLVC174

  Engage with peers, the teaching team and visiting respected community members to exchange information about interests, experiences, plans and aspirations

  Elaborations

  • expressing personal experiences, plans, goals and aspirations
  • asking and responding to open-ended questions, for example, why, how, when, using modelled sentence patterns
  • engaging in face-to-face or online discussions with peers about shared interests and experiences, such as sport, food, study, music or fashion
  • recounting experiences, such as holidays, special events, milestones, sports events or celebrations
  • sharing and comparing information about daily routines and responsibilities
  • sustaining and extending conversations by seeking additional information
  • exchanging information about family, friends, teachers, school subjects, entertainment and leisure activities

  VCLVC174 | Languages | Victorian Aboriginal Languages | Levels 7 to 10 | Communicating | Socialising

• VC2M5P02

  conduct repeated chance experiments, including those with and without equally likely outcomes, and observe and record the results; use frequency to compare outcomes and estimate their likelihoods

  Elaborations

  • discussing and listing all the possible outcomes of an activity and conducting experiments to estimate the probabilities (for example, using coloured cards in a card game and experimenting with shuffling the deck and turning over one card at a time) and recording and discussing the results
  • conducting experiments, recording the outcomes and the number of times the outcomes occur, and describing the relative frequency of each outcome; for example, using ‘I threw the coin 10 times, and the results were 3 times for a head, so that is 3 out of 10, and 7 times for a tail, so that is 7 out of 10’
  • experimenting with and comparing the outcomes of spinners with equal coloured regions compared to unequal coloured regions; and responding to questions such as ‘How does this spinner differ to one where each of the colours has an equal chance of occurring?’, giving reasons
  • comparing the results of experiments using a fair dice and one that has numbers represented on faces more than once, explaining how this affects the likelihood of outcomes
  • using spreadsheets to record the outcomes of an activity and calculate the total frequencies of different outcomes, representing these as a fraction; for example, using coloured balls in a bag, drawing one out at a time and recording the colour, and replacing them in the bag after each draw
  • investigating Aboriginal and/or Torres Strait Islander children’s instructive games (for example, Diyari koolchee from the Diyari Peoples near Lake Eyre in South Australia), to conduct repeated trials and explore predictable patterns, using digital tools where appropriate

  VC2M5P02 | Mathematics | Mathematics Version 2.0 | Level 5 | Probability

• VCELU169

  Recognise that Modern Greek has evolved from Ancient Greek and that changes to the Greek alphabet, number system and style of writing have occurred through the ages; considering factors that have influenced this change

  Elaborations

  • finding examples of Greek script throughout history, such as on pots and stone slabs, for example, the Rosetta Stone, the entrance to Delphi, tombstones in Vergina, Byzantine artefacts, coins and old books, observing how different styles of writing have developed
  • understanding that there are different forms of written Greek used in different contexts dating from the ancient world to today
  • recognising that meanings of particular words and expressions can originate from earlier times, for example, εντάξει

  VCELU169 | Languages | Modern Greek | F–10 Sequence | Levels 7 and 8 | Understanding | Language variation and change

• VC2M3P02

  conduct repeated chance experiments; identify and describe possible outcomes, record the results, and recognise and discuss the variation

  Elaborations

  • identifying the possible outcomes of a chance experiment, creating a tally chart to record results, carrying out a few trials and tallying the results for each trial, and then responding to the questions ‘How did your results vary for each trial?’ and ‘How do the results vary across the class?’
  • conducting repeated trials of chance experiments such as tossing a coin, throwing a dice, drawing a coloured or numbered ball from a bag, or using a coloured spinner with equal partitions, and identifying the variation in the number of heads/fives/reds between trials

  VC2M3P02 | Mathematics | Mathematics Version 2.0 | Level 3 | Probability

• VC2M4P01

  describe possible everyday events and the possible outcomes of chance experiments and order outcomes or events based on their likelihood of occurring; identify independent or dependent events

  Elaborations

  • using lists of events familiar to students and ordering them from ‘least likely’ to ‘most likely’ to occur; and considering and discussing why the order of some events might be different for different students
  • predicting the outcome of a coin toss after 5 heads have been tossed in a row, discussing the assertion that because so many heads came up, it is more likely that a tail rather than a head will come up next; and discussing with reasons why this assertion is correct or incorrect
  • predicting how likely it is – from least likely to most likely – that they would select a red ball from a bag containing 10 red balls and 5 white balls, from a bag containing 20 of each, or from a bag that has 25 red balls and 20 white balls, justifying their decision
  • identifying school activities where the chance of them taking place is affected by the chance of other events occurring; for example, given that there is a high chance of a storm on Friday, there is only a small chance that the coastal dune planting project will go ahead
  • listing the outcomes of everyday chance situations and identifying where one cannot happen if the other happens; for example, discussing that it cannot be hot and cold at the same time, or selecting a card from a deck and discussing if it is red it cannot be a spade or a club
  • identifying different dependent events where the chance of one outcome occurring will be affected by the occurrence of other outcomes and different independent events where the chance of one outcome occurring will not be affected by the occurrence of other outcome(s)

  VC2M4P01 | Mathematics | Mathematics Version 2.0 | Level 4 | Probability

• VC2M5P01

  list the possible outcomes of chance experiments involving equally likely outcomes and compare to those that are not equally likely

  Elaborations

  • discussing what it means for outcomes to be equally likely and comparing the number of possible and equally likely outcomes of chance events; for example, when drawing a card from a standard deck of cards there are 4 possible outcomes if you are interested in the suit, 2 possible outcomes if you are interested in the colour or 52 outcomes if you are interested in the exact card
  • discussing how chance experiments that have equally likely outcomes can be referred to as random chance events; for example, if all the names of students in a class are placed in a hat and one is drawn at random, each person has an equally likely chance of being drawn
  • commenting on the chance of winning games by considering the number of possible outcomes and the consequent chance of winning
  • investigating why some games are fair and others are not; for example, drawing a track game to resemble a running race and taking it in turns to roll 2 dice, where the first runner moves a square if the difference between the 2 dice is zero, one or 2 and the second runner moves a square if the difference is 3, 4 or 5, and responding to the questions ‘Is this game fair?’, ‘Are some differences more likely to come up than others?’ and ‘How can you work that out?’
  • comparing the chance of a head or a tail when a coin is tossed, whether some numbers on a dice are more likely to be facing up when the dice is rolled, or the chance of getting a 1, 2 or 3 on a spinner with uneven regions for the numbers
  • discussing supermarket promotions such as collecting stickers or objects and whether there is an equal chance of getting each of them

  VC2M5P01 | Mathematics | Mathematics Version 2.0 | Level 5 | Probability

• Latin: Levels 9 and 10 achievement standards

  By the end of Level 10, students analyse a range of Latin texts to obtain information and ideas about Roman society and culture. They use vocabulary, grammar and textual cues to analyse and interpret language use and cultural references in Latin texts, such as poetry, letters or narratives, for...

  Level description | Languages | Latin | Levels 9 and 10