Skip to menu Skip to content Skip to footer
Course profile

Teaching Mathematics in Primary Contexts 2 (EDUC3720)

Study period
Sem 1 2025
Location
St Lucia
Attendance mode
In Person

Course overview

Study period
Semester 1, 2025 (24/02/2025 - 21/06/2025)
Study level
Undergraduate
Location
St Lucia
Attendance mode
In Person
Units
2
Administrative campus
St Lucia
Coordinating unit
Education School

This unit is designed to further develop and deepen pre-service teachers pedagogical and curriculum knowledge for teaching primary school mathematics. The unit will introduce theories of effective teaching and learning practices in the content areas of number (fractions, decimals), algebra (functional thinking), statistics and probability. Underlying research principles and concepts that enable teachers to critically evaluate teaching strategies in planning, implementing, monitoring and assessing learning experiences for mathematics are also examined. Building on foundational knowledge of numeracy and pedagogies in mathematics, students will extend and deepen their knowledge of mathematics curriculum and the application of authentic and open-ended numeracy investigations that connect mathematics across the curriculum and in the wider community. Pre-service teachers will design a teaching and learning sequence that includes setting achievable yet challenging learning goals that provide all students of varying abilities with the opportunity to develop deep understanding of mathematical concepts. Promoting cognitive skills to analyse, consolidate and synthesise, pre-service teachers will interpret student data to evaluate student learning and then design teaching sequences by creating a differentiated unit plan which, meet the specific learning needs of students across a range of abilities.

Course requirements

Assumed background

Have received a pass in EDUC2730ᅠ- Teaching Mathematics 1

Prerequisites

You'll need to complete the following courses before enrolling in this one:

EDUC2730

Incompatible

You can't enrol in this course if you've already completed the following:

EDUC3706

Restrictions

Entry to the Bachelor of Education (Primary) program

Course contact

Course staff

Tutor

Timetable

The timetable for this course is available on the UQ Public Timetable.

Additional timetable information

All classes will be offered in Semester 1 (for 13 weeks). Please note that all lectures and tutorials will be internal and run face to face.ᅠ

Aims and outcomes

This course provides pedagogical content knowledge and curriculum knowledge for teaching mathematics in the primary years of schooling. School mathematics is about providing students with confidence and competence in, and an appreciation of, mathematics. School mathematics must challenge learners to think, to reason, to question, and to communicate mathematically. The aim of this course is to further orient preservice teachers to the importance of providing students with rich evidence based learning experiences in school mathematics classes to support connected, conceptual knowledge of mathematics and to lay strong foundations for further successful study of mathematics at all levels of schooling. There is a heavy focus on lesson planning, sequencing and unit design. It is also about building personal numeracy and the application of mathematics in the real world as a life skill.

Learning outcomes

After successfully completing this course you should be able to:

LO1.

Demonstrate an understanding of key mathematical concepts and structures, how those concepts and structures are developed across the primary school curriculum and the range of teaching strategies to develop students depth of conceptual knowledge and understanding in mathematics. (APST: 2.1, 2.2, 3.3)

LO2.

Critically analyse theoretical and practical knowledge of investigative and inquiry-based teaching and learning strategies to provide opportunities for students to address problems; promote higher-order thinking skills, creativity, imagination, intellectual risk-taking, problem solving and reflection, in relevant contexts. (APST: 1.2, 2.1, 3.3)

LO3.

Select and organise content, teaching strategies and resources including the use of Information and Communication Technology suitable for students with diverse linguistic, cultural, religious and socioeconomic backgrounds including Aboriginal and Torres Strait Islander students. (APST: 1.3, 1.4, 2.6, 3.3, 3.4)

LO4.

Analyse and use student assessment data to design teaching and learning sequences that provide learning goals and achievable challenges for diverse learners and students of varying abilities in mathematics (APST: 1.3, 2.3, 3.1, 3.2, 5.1)

LO5.

Demonstrate the ability to individually and collaboratively set learning goals, plan, develop, deliver learning experiences (e.g., organise classroom activities and provide clear directions), employ different assessment strategies (e.g., diagnostic, observation, consultation, peer/self, focused analysis, formative and summative assessment), and reflect on and use feedback to improve learning and teaching sequences in Mathematics. (APST: 2.2, 3.1, 3.2, 4.2, 5.1, 6.3)

LO6.

Demonstrate clear, fluent and coherent communication skills consistent with personal, professional and academic conventions in traditional and digital texts.

Assessment

Assessment summary

Category Assessment task Weight Due date
Product/ Design Task 1 - Designing a sequence of three lessons 40% 3000 words

3/04/2025 2:00 pm

Presentation Task 2a - Presentation of draft unit plan
  • Hurdle
  • Team or group-based
Pass / Fail - 15-minute group presentation

28/04/2025

Product/ Design Task 2b - Unit plan, assessment and rubric
  • Team or group-based
60% 9000 words (4500 words per student in group)

22/05/2025 2:00 pm

A hurdle is an assessment requirement that must be satisfied in order to receive a specific grade for the course. Check the assessment details for more information about hurdle requirements.

Assessment details

Task 1 - Designing a sequence of three lessons

Mode
Product/ Artefact/ Multimedia, Written
Category
Product/ Design
Weight
40% 3000 words
Due date

3/04/2025 2:00 pm

Learning outcomes
L01, L02, L03, L05, L06

Task description

Rationale: Lesson planning is at the heart of being an effective teacher. To develop deep conceptual understanding of mathematical concepts, it is often essential to design a series of lessons to provide opportunity for students to develop scope and depth of the content area. 


Task: In this task, you will individually develop a sequence of three lessons for engaging a class in an effective mathematics learning and teaching sequence, using knowledge of effective student learning, content and teaching strategies for the Primary Years (P-6). You will communicate learning goals, plan and evaluate learning experiences, select and use strategies to meet specific learning goals, build awareness of forms of diversity, and plan individual and small group learning tasks to cater for diverse needs. The lesson will demonstrate creativity and initiative.


You will then use curriculum, assessment and reporting knowledge and research literature to justify your decisions by completing a rationale. The rationale will be assessed according to critical engagement with relevant literature.


In this task, students will develop a sequence of three lessons for engaging students in mathematics. The lesson plans will include a literature-informed rationale that justifies the lesson; highlights the importance of its content and processes for mathematical learning; outlines and justifies the pedagogical approaches, and details the epistemological theoretical framework. Through this task, students will:

• communicate learning goals

• establish learning goals and learning plans

• plan and evaluate learning experiences

• build awareness of policy and procedures

• select and use strategies to meet specific learning goals

• build awareness of the socially, culturally, and historically constructed nature of knowledge

• plan individual and small group learning tasks to cater to diverse needs

• identify a range of teaching strategies for promoting numeracy

• consider the impact of ICT upon numeracy development

• plan small group learning tasks

• build knowledge of evidence-informed theories on mathematics teaching and learning; cater to individual learning needs through development of investigative mathematics lessons

• demonstrate understanding of the characteristics and needs of students in the primary school phase of learning plan and monitor group work; and 

• cater for a range of learning approaches in planning.


This assessment should follow this format:

THE LESSON PLAN

• Introduce the year level and the chosen topic (a few sentences)

• Complete a lesson sequence plan using an agreed format including the following elements.

1. Plan for effective learning and teaching. Ensure your plan:

• Addresses the Australian Curriculum: Mathematics content descriptor/s for an effective mathematics learning and teaching sequence 

• Demonstrates a variety of teaching strategies and activities including some individual and group work

• Notes possible cross-curricular links for numeracy development based on the chosen topic

• Demonstrates knowledge of a range of resources including ICT that engage students in their learning. 

2. Know the content and how to teach it. Ensure your plan:

• Demonstrates knowledge and understanding of the concepts, substance and structure of the content and teaching strategies of the teaching area

• Organises content into an effective learning and teaching sequence

• Uses curriculum, assessment and reporting knowledge to design learning sequences and lesson plans

• Includes in your teaching strategies ICT applications that expand learning opportunities for students.

3. Know students and how they learn, and how to support inclusive participation. Ensure your plan:

• Demonstrates knowledge of strategies for differentiating teaching to meet three (choose 3) specific learning needs of students 

• Identifies strategies to support inclusive participation and engagement in classroom activities.

4. Assess student learning

• Includes formative assessments with success criteria for feedback that would allow for consistent and comparable judgements of student learning within the class and across year level cohorts.


THE RATIONALE

In your planning, you had to make many professional decisions. In this section, you must demonstrate research informed knowledge and understanding of how your decisions help students learn and the implications for teaching. Take the important aspects of your plan and use them as subheadings as listed in Part 1 above (approx. 1000 words).


Criteria

You will be assessed on your ability to:

• Design teaching and learning sequences using knowledge of student learning, content, and effective teaching strategies

• Implement teaching strategies that incorporate ICT and cross-curricular links to expand student learning opportunities

• Select and use a range of resources, including ICT, that engage students in their learning

• Demonstrate knowledge and understanding of the concepts, substance and structure of the content and teaching strategies

• Demonstrate knowledge and understanding of differentiation strategies to meet student learning needs/abilities

• Demonstrate understanding of a range of assessment strategies and purposes (e.g., informal and formal, diagnostic, formative and summative)

• Select and use literature to justify teaching decisions

• Demonstrate communication including written and visual representations skills consistent with personal, professional and academic conventions in traditional and digital texts.


Submission

You must submit the assessment electronically via the assignment link on the course website. By submitting your assignment, you are certifying that it is your original work and that is has not been previously submitted for assessment in any other course at university (unless resubmission is part of the requirements for the course assessment). You need to ensure you have completed UQ’s academic integrity module before you submit your assignment. The module can be found at: https://www.uq.edu.au/integrity. Always keep a copy of your submitted assignment.


Submission guidelines

Deferral or extension

You may be able to apply for an extension.

The maximum extension allowed is 28 days. Extensions are given in multiples of 24 hours.

Late submission

A penalty of 1 grade for each 24 hour period from time submission is due will apply for up to 7 days. After 7 days you will receive a mark of 0.

Task 2a - Presentation of draft unit plan

  • Hurdle
  • Team or group-based
Mode
Oral
Category
Presentation
Weight
Pass / Fail - 15-minute group presentation
Due date

28/04/2025

Learning outcomes
L01, L02, L03, L04, L05, L06

Task description

Rationale: As an early career teacher, you will discuss your planning with more experienced teaching partners or coaches. This presentation will be an opportunity to practice engaging in an authentic and valuable aspect of the planning process. It will also serve as an opportunity to receive formal feedback on your final unit plan and rationale. 


Task

This will be a short oral presentation (15 minutes) where your group will: 

• Explain how the analysed data informed the selection of a mathematical focus

• Explain how ideas taken from the literature informed your planning

• Explain the design and sequencing of lessons across the unit

• Explain the alignment of the summative assessment task and marking rubric

A slide template will be provided to you. These presentations will be run in tutorial sessions. While you might have some prepared explanations, the discussion will largely include informal questioning and discussion between you and your tutor.  


Important information about group work

You will receive a single group mark for this task, as all group members should contribute equally to the design and delivery of the assessment task. However, exceptions can be made in the event of one or more group members engaging in ‘social loafing’ (also known as ‘free-riding’):

Free riding is a form of social loafing seen in a group when one or more members slacks off and ‘rides’ on the extra efforts of their co-workers (Walker & Angelo, 1998).

If your small group is experiencing dysfunction, including ‘social loafing’ by one or more members, it is your responsibility to bring this promptly to the attention of your tutor / course coordinator, who will then support the group to resolve the problems in a respectful way. If no resolution can be found, the tutor / course coordinator can take steps including:

• Removal of the non-contributing student/s from the group and require student/s to complete the task either individually or in another small group with other ‘social loafers’


Hurdle requirements

To pass this hurdle, students must demonstrate that they have planned the major components of the final unit plan assessment by functionally presenting and explaining an overview of their data analysis, curriculum alignment, professional readings, unit plan and assessment plan. Failure to do so will result in the awarding of a grade of Fail for the course.

Submission guidelines

This will occur during the tutorial time for Week 9. In the event of disruption during the semester that prevents the scheduled assessment occurring as planned, the assessment will be changed to an alternative form of assessment such as a zoom presentation. The timing of the assessment may also be impacted.

One member of the collaborative group will submit the presentation slides on behalf of the group. The slides should be submitted electronically as a pdf document via the Assignment link on Blackboard in the Assessment folder.

Deferral or extension

You may be able to apply for an extension.

The maximum extension allowed is 28 days. Extensions are given in multiples of 24 hours.

Late submission

You will receive a mark of 0 if this assessment is submitted late.

Task 2b - Unit plan, assessment and rubric

  • Team or group-based
Mode
Product/ Artefact/ Multimedia, Written
Category
Product/ Design
Weight
60% 9000 words (4500 words per student in group)
Due date

22/05/2025 2:00 pm

Learning outcomes
L01, L02, L03, L04, L05, L06

Task description

Rationale: As teachers, you will need to use collect, analyse, and interpret data with respect to your students’ understanding of particular mathematics concepts. Once this data has been analysed, you will plan units of work, lessons, and assessments to provide students with the opportunity to develop knowledge and understanding of the content as well as to demonstrate what they have learnt. This assessment task is designed to provide preservice teachers with practical opportunities to individually and collaboratively demonstrate how creating a unit of work in mathematics can develop student conceptual understanding. 

Task:

For this task, you are to design a unit of work that promotes students' mathematical understanding and supports numeracy development. 

You will work in pairs to select a class set of data from a particular Year level. This is pre-assessment Mathematics data which links each question and the corresponding students’ responses to a content descriptor in mathematics. You are to analyse this data to determine your students’ strengths and identify concepts in mathematics that need to be taught or consolidated in the future. As a pair, you will need to write a short report of the analysed data, and finalise the report indicating the focus area of mathematics for your unit. 

Your final unit plan, including a summative assessment task, will be submitted in Week 12. For this final part of the assessment you will: 

  • Use the QCAA unit plan template and the assessment matrix available through Blackboard. 
  • Write a unit rationale in which you and your partner will briefly describe and explain the selection of the mathematical area as well as selection of topic and key concepts for the unit. The rationale will also justify the pedagogical approach, goals for students across the full range of abilities and how teaching strategies are differentiated to meet their specific needs. 
  • Work collaboratively to revise your unit plan and develop a powerful teaching and learning sequence from the feedback received in Week 9. This teaching and learning sequence will be set out using the QCAA template. It will demonstrate achievable yet challenging student learning goals, suggested teaching and learning episodes (lessons), possible teaching and learning activities, ways to meet the needs of students with diverse linguistic, cultural, religious and socioeconomic backgrounds including Indigenous students, and assessment opportunities (e.g., diagnostic, observation, consultation, peer/self, focused analysis, formative and summative assessment). The document should show logical development for student conceptual development based on your chosen mathematical content area. Relevant high-quality classroom resources (including Information Communication Technology) should be detailed (links to documents or online resources should be included) – all need to be suitably referenced in one alphabetical list at the end of the assignment.
  • Develop a culminating unit assessment piece that includes a student task sheet as well as an appropriate standards and criteria sheet. Ensure that the assessment task is designed to assess not only what but also how the unit will be taught (i.e., check alignment across content, concepts, skills, mathematical proficiencies, year-level specific curriculum content descriptors – including elaborations and achievement standards, student learning goals, and all teaching and learning activities). Demonstrate your knowledge and understanding of the different purposes and instruments of assessment by including different forms such as diagnostic, observation, consultation, peer/self, focused analysis, formative and summative assessment. 
  • Include annotations on a set of six or more research articles from among the relevant literature (i.e., book chapters or journal articles) and/or sources of professional learning to explicitly support planning, teaching and assessment of the different concepts, dispositions, skills and inquiry processes in their unit. These annotations need to specifically evidence research-informed knowledge and understanding of ways to promote the teaching and learning of the mathematical concept. 
  • Write an individual personal reflection - a short written critical reflection (500 words maximum) to show how your continued research and professional learning throughout the course developed and changed your thinking and understanding to improve your teaching and student learning in the Mathematics.
  • Include a complete reference list using correct APA format that includes all academic references as well as any resources used within the unit (one list).


Important information about group work

You will receive a single group mark for this task, as all group members should contribute equally to the design and delivery of the assessment task. However, exceptions can be made in the event of one or more group members engaging in ‘social loafing’ (also known as ‘free-riding’):

Free riding is a form of social loafing seen in a group when one or more members slacks off and ‘rides’ on the extra efforts of their co-workers (Walker & Angelo, 1998).

If your small group is experiencing dysfunction, including ‘social loafing’ by one or more members, it is your responsibility to bring this promptly to the attention of your tutor / course coordinator, who will then support the group to resolve the problems in a respectful way. If no resolution can be found, the tutor / course coordinator can take steps including:

  • Removal of the non-contributing student/s from the group and require student/s to complete the task either individually or in another small group with other ‘social loafers’
  • Deducting one grade from the overall group score for non-contributing student/s, as evidenced in the task planner or work log (see criteria sheet).




Submission guidelines

One member of the collaborative group will submit the unit plan on behalf of the group. The unit plan will be submitted electronically as a word document via the Assignment link on Blackboard in the Assessment folder.

Deferral or extension

You may be able to apply for an extension.

The maximum extension allowed is 28 days. Extensions are given in multiples of 24 hours.

Late submission

A penalty of 1 grade for each 24 hour period from time submission is due will apply for up to 7 days. After 7 days you will receive a mark of 0.

Course grading

Full criteria for each grade is available in the Assessment Procedure.

Grade Description
1 (Low Fail)

Absence of evidence of achievement of course learning outcomes.

Course grade description: fails to satisfy all of the basic requirements: submissions which lack appropriate references, relevance, coherence, organisation and length.

2 (Fail)

Minimal evidence of achievement of course learning outcomes.

Course grade description: fails to satisfy most of the basic requirements

3 (Marginal Fail)

Demonstrated evidence of developing achievement of course learning outcomes

Course grade description: fails to satisfy some of the basic requirements: submissions which lack appropriate references and relevance, or appropriate coherence, organisation and length.

4 (Pass)

Demonstrated evidence of functional achievement of course learning outcomes.

Course grade description: satisfies all the basic requirements: some use of fundamental concepts, some use of references, basically keeping to the topics; some elaboration of ideas and arguments; some degree of coherence and organisation and appropriate length; demonstrates sufficient quality of performance to be considered satisfactory or adequate or competent or capable with respect to explaining the significance or implications of the topics.

5 (Credit)

Demonstrated evidence of proficient achievement of course learning outcomes.

Course grade description: demonstrates ability to use and apply fundamental concepts of the topics, going beyond merely replication of ideas from source material to show understanding of key ideas, awareness of their relevance, analysis of implications and drawing of conclusions.

6 (Distinction)

Demonstrated evidence of advanced achievement of course learning outcomes.

Course grade description: demonstrates awareness and understanding of deeper and subtler aspects of the topics, such as identifying and debating critical issues or problems, applying ideas to practical situations in schools, and offering insightful commentary, implications and conclusions.

7 (High Distinction)

Demonstrated evidence of exceptional achievement of course learning outcomes.

Course grade description: demonstrates imagination, originality or flair, based on comprehensive and complex understanding of the topics, interesting or surprising or exciting or challenging or erudite.

Additional course grading information

Determining final grades:

Two assessment pieces in the course will be provided a grade out of 7 and one assessment piece will be pass/fail. The final grade will be calculated using the weighting and the individual assignment grades as follows.


Example:

A student receives the following three grades

Assignment 1: A grade of 6 at 40% weightingᅠ ᅠ ᅠ

Assignment 2: A grade of 5 at 5% weighting ᅠ ᅠ

Assignment 3: A grade of 5 at 55% weighting ᅠ ᅠ

The final grade for this student would be (A1: 40% x 6) + (A2: 5% x 5) +ᅠᅠ(A3: 55% x 5) = 2.4ᅠ+ 0.25ᅠ+ 2.75ᅠ= 5.4

The final grade would be rounded down to the nearest whole number; in this case the grade of 5 would be awarded.


In the case where the final grade is at a half way point (i.e., 5.5) the grade will be rounded up or down to the nearest whole number (e.g. 5.5 would become 6). In the case where the final grade is 0.49 or below, the grade will be rounded down to the nearest whole number (e.g. 6.49 would become a 6).

Supplementary assessment

Supplementary assessment is available for this course.

Additional assessment information

The following applies to all assessments in this course:

Marking criteria and/or marking rubrics are available in the 'Assessment' folder in Blackboard for this course.


Use of AI/MT to support or inform assessment

Artificial Intelligence (AI) and Machine Translation (MT) are emerging tools that may support students in completing this assessment task. Students may appropriately use AI and/or MT in completing this assessment task. Students must clearly reference any use of AI or MT in each instance.

A failure to reference generative AI or MT use may constitute student misconduct under the Student Code of Conduct.


Release of assessment item marks and feedback

In addition to the grade awarded, feedback will be provided in a timely manner to enable students to apply the feedback to further tasks within the course or program and/or plan for supplementary assessment, requests for re-mark, or re-enrolment. However, as per UQ Policy and Procedures Library under theᅠAssessment Procedure, results for the final assessment item are to be released only after the final grade for the course has been released. Time frames for applications for assessment re-mark are indicated under theᅠAssessment Procedure.


Re-mark policy

After each assessable item, students will be given the opportunity to view their assessment and so satisfy themselves that a marking or administrative error has not occurred. The formal process of querying a course result (requesting a re-mark on academic grounds) is set out in the UQ Policy and Procedures Library under theᅠAssessment Procedure.

Learning resources

You'll need the following resources to successfully complete the course. We've indicated below if you need a personal copy of the reading materials or your own item.

Library resources

Find the required and recommended resources for this course on the UQ Library website.

Own copy required

You'll need to have your own copy of the following reading resources. We've indicated below if you need a personal copy of the reading materials or your own item.

Item Description
Book Primary and middle years mathematics: teaching developmentally
by Van de Walle; John A.; Karp; Karen S.; Brass; Amy; Livy; Sharyn - 2023
Edition: 2nd Australian edition
Publisher: Pearson Australia (a division of Pearson Australia Group Pty Ltd)
ISBN: 9780655708735; 9780655708728; 9780655708704

Learning activities

The learning activities for this course are outlined below. Learn more about the learning outcomes that apply to this course.

Filter activity type by

Please select
Clear filters
Learning period Activity type Topic
Week 1

(24 Feb - 02 Mar)

Lecture

Using student data to plan maths teaching

This week we consider the different ways in which you can use student assessment data to inform your planning. We examine class and school sets of data and consider how you can use this to inform and design a unit of work. (APST 1.3, 2.2, 2.3, 3.1, 3.2, 4.2, 5.1, 6.3)

Learning outcomes: L04, L05, L06

Week 2

(03 Mar - 09 Mar)

Lecture

Developing fraction concepts

This week will focus on the underpinning conceptual understanding and mathematical structures that are needed to teach and develop fraction concepts. In particular, different fraction models, understanding fractional parts (iteration and partitioning), using fraction models to develop the concept of equivalence and comparing and describing fractions. (APST 1.2; 2.1; 2.2; 3.3)

Learning outcomes: L01, L02, L06

Week 3

(10 Mar - 16 Mar)

Lecture

Planning for successful maths teaching

This week we focus on the role of planning, use of curriculum documents, constructive alignment, using the proficiencies in your planning, considering potential impacts on your planning. In the tutorial you will critically analyse and critique mathematics lessons. In addition, you will begin to plan a series of learning experiences demonstrating constructive alignment (learning objectives, curriculum, proficiencies). Considerations will also need to be made for formative assessment strategies in the lesson. (APST 1.2, 1.3, 1.4, 2.1, 2.2, 2.6, 3.1, 3.2, 3.3, 3.4, 4.2, 5.1, 6.3)

Learning outcomes: L02, L03, L04, L05, L06

Week 4

(17 Mar - 23 Mar)

Lecture

Developing decimals and percentages

This week will focus on building an understanding in relation to how the place-value system links to decimal fractions. There will be a focus on the use of multiple representations and models to connect fractions, decimals and percentages. Multiple strategies will be explored when computing with decimals. (APST 1.2; 2.1; 2.2; 3.3)

Learning outcomes: L01, L02, L06

Week 5

(24 Mar - 30 Mar)

Lecture

Sequencing lessons and formative assessment

This week we will focus on creating a sequence of lessons from one of the mathematics strands. Consideration will be given for the: content knowledge being developed; teaching strategies implemented; selection of resources and ICT; and catering for a diverse range of students. In addition, formative assessment strategies will be designed to link to the sequence of lessons (APST 1.2, 1.3, 1.4, 2.1, 2.2, 2.6, 3.1, 3.2, 3.3, 3.4, 4.2, 5.1, 6.3)

Learning outcomes: L03, L04, L05, L06

Week 6

(31 Mar - 06 Apr)

Lecture

Developing Fraction Operations

This week we focus on how you teach fraction operations to promote student understanding. There will be a focus on the role of multiple representations and language to support the teaching of addition, subtraction, multiplication and division of fractions. (APST 1.2; 2.1; 2.2; 3.3)

Learning outcomes: L01, L02, L06

Week 7

(07 Apr - 13 Apr)

Lecture

Planning units and designing summative assessment

This week we focus on the role of constructive alignment when creating a mathematics unit for primary school classrooms. We will consider the interplay and constructive alignment between the data, curriculum documents, contemporary research, planning and sequencing learning experiences, anticipating student responses, and aligning assessment and rubrics (APST 1.2, 1.3, 1.4, 2.1, 2.2, 2.6, 3.1, 3.2, 3.3, 3.4, 4.2, 5.1, 6.3)

Learning outcomes: L02, L05, L06

Week 8

(14 Apr - 20 Apr)

Lecture

Early algebra and mathematical modelling

This week will focus on early algebraic thinking. In particular, we will explore how algebra can be used in the mathematical modelling in problem solving. We will also explore the important role of reasoning, justifying and generalising in early algebraic thinking. (APST 1.2; 2.1; 2.2; 3.3)

Learning outcomes: L01, L02, L06

Mid-sem break

(21 Apr - 27 Apr)

No student involvement (Breaks, information)

Mid Semester Break

Week 9

(28 Apr - 04 May)

Workshop

In-class presentation HURDLE TASK

In-class unit plan presentations (Hurdle presentation for Assessment 2 unit plan): This week you will present your unit plan during the allocated lecture and tutorial times. Feedback will be provided to you for consideration for your final submission. (APST 1.2, 1.3, 1.4, 2.1, 2.2, 2.3, 2.6, 3.1, 3.2, 3.3, 3.4, 4.2, 5.1, 6.3)

Learning outcomes: L05, L06

Week 10

(05 May - 11 May)

Lecture

Proportional thinking

THIS WILL BE AN INDEPENDENT STUDY WEEK DUE TO THE LABOUR DAY PUBLIC HOLIDAY. This week will focus on building conceptual and structural understanding in relation to ratio, proportions and proportional reasoning. In particular, understanding how ratio connects to fractions; contrasting proportional and non-proportional situations; and how to teach children to solve proportional problems. (APST 1.2; 2.1; 2.2; 3.3)

All materials will be provided on Blackboard.

Learning outcomes: L01, L06

Week 11

(12 May - 18 May)

Lecture

Teaching statistical thinking

This week will focus on teaching and learning activities that support the development of statistical thinking. In particular, exploring techniques for collecting data, sampling, considering which questions are statistical questions; examining different graphical displays; illustrating and explaining meaning of measures of centre and variability. There will also be a focus on supporting students to interpret data and consider statistics from a social justice perspective. The role of technology to teach statistics will also be explored (APST 1.2; 1.3; 1.4; 2.1; 2.2; 2.6; 3.3; 3.4)

Learning outcomes: L01, L02, L06

Week 12

(19 May - 25 May)

Lecture

Teaching probability

This week will focus on how to teach probability in the primary school including, the probability continuum; theoretical probability; and, experimental probability. Opportunities for exploring this with a focus on technology will also be included this week. (APST 1.2; 2.1; 2.2; 2.6. 3.3; 3.4)

Learning outcomes: L01, L02, L06

Week 13

(26 May - 01 Jun)

Lecture

Building professional communities

The final week in this course will focus on how you can build and develop your professional networks in mathematics education both within Australia and Internationally. Building a sense of community within teaching is essential for growth in your teaching career. (APST 1.2; 2.1; 3.3)

Learning outcomes: L05, L06

Policies and procedures

University policies and procedures apply to all aspects of student life. As a UQ student, you must comply with University-wide and program-specific requirements, including the:

Learn more about UQ policies on my.UQ and the Policy and Procedure Library.