F-10 Curriculum (V8)
F-10 Curriculum (V9)
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Students represent fractions using linear materials and recognise key equivalent fractions. They share collections equally to solve simple problems (halves, quarters and eighths).
Students identify a variety of three-sided shapes and describe the features of all triangles.
Students use calendars for a variety of purposes, exploring that calendars can look different and that Aboriginal and Torres Strait Islander peoples may recognise different seasons.
Students recall the twos number sequence and use skip counting by twos to count a collection.
Students establish a mental image of one litre and measure the capacity of everyday containers using litres.
Students represent four-digit numbers to 2,000 using materials. They read, write and compare three-digit and four-digit numbers.
Use this diagnostic task to assess what students know about area and using the area formula.
This comprehensive resource describes the progression of geometric reasoning. The resource demonstrates examples of relevant teaching strategies, investigations, activity plans and connected concepts in geometry including teaching and cultural implications.
Students apply standard and non-standard place value partitioning to seven-digit numbers.
Students revise and extend the recall of 10x. They describe and continue patterns created from multiplication, and solve multiplication and division problems.
Use this task to assess students’ knowledge and understanding of properties of shapes, and language they use when describing common features.
Refer to the diagnostic task for a guide on how to conduct a one-on-one interview where the student is asked to measure length by choosing an informal unit.
Use this task to assist in assessing student knowledge, skills and processes related to drawing a plan, showing the position and orientation of objects and positional language they use.
Use this diagnostic task to assess understanding of mass and units used to measure mass.
Use this diagnostic task to assess understanding of area and comparing the area of two shapes using a relevant approach.
This lesson encompasses students’ introduction to formal algebraic concepts. Students will be introduced to the concept of variables and will explore the construction of algebraic expressions using concrete materials. Students explore a range of authentic contexts and hands-on materials in this lesson to ensure their initial ...
In this lesson, students use mathematical modelling in measurement (comparing and evaluating sports results) to explain equivalence between fractions, decimals and percentages, and represent rational numbers on a number line.
In this lesson, students draw on prior knowledge of rounding whole numbers to develop their understanding and fluency when rounding decimals and are encouraged to reason and problem-solve through a variety of contextual activities. Students will also develop an appreciation of the role of estimation in mathematics and science.
In this lesson students are guided through solving a problem using mathematical modelling. Students are guided through the process of formulating a problem that can be solved using a mathematical modelling approach. A professional sporting context allows students to engage in a common basketball scoring move: shooting ...
In this lesson, students use algebra and linear equations to model two real-world scenarios to find information to make the best choice. Students set the aim of saving for a mobile phone (or similar goal) and use linear equations to model the pay rates of two part-time jobs to help make the better decision. This lesson ...
