Course Coordinator:Catherine Thiele (cthiele@usc.edu.au) School:School of Education and Tertiary Access
UniSC Sunshine Coast |
Blended learning | Most of your course is on campus but you may be able to do some components of this course online. |
Please go to usc.edu.au for up to date information on the
teaching sessions and campuses where this course is usually offered.
Your analysis of the Australian Curriculum: Mathematics (Prep to Year 3) during this course will lead to research and evaluation of current pedagogical approaches for the delivery of this curriculum. You will analyse and apply a range of strategies including play-based and inquiry learning as well as interpret student thinking and diagnose misconceptions to improve student learning. You will also examine the curriculum linkages with literacy, numeracy and ICT and critically apply your mathematical content knowledge to classroom scenarios.
Activity | Hours | Beginning Week | Frequency |
Blended learning | |||
Learning materials – You are required to engage with online learning materials, associated activities and required/recommended course reading materials. Apart for the prescribed text, all learning materials can be accessed through the university learning management system. | 2hrs | Week 1 | 10 times |
Tutorial/Workshop 1 – A blended learning approach is used to deliver the tutorial/workshop component of the course. The workshop involves on-campus engagement and application of learning materials. | 2hrs | Week 1 | 10 times |
Seminar – On campus | 2hrs | Week 3 | 3 times |
700 Level (Specialised)
12 units
Course Learning Outcomes On successful completion of this course, you should be able to... | Graduate Qualities Mapping Completing these tasks successfully will contribute to you becoming... | Professional Standard Mapping * Australian Institute for Teaching and School Leadership | |
1 | Demonstrate and apply advanced knowledge of the Australian Curriculum Mathematics to lesson planning and teaching strategies. |
Knowledgeable Creative and critical thinker Empowered |
2.1, 2.2, 2.3, 2.5, 3.3 |
2 | Synthesise knowledge of mathematical learning theory with developmentally appropriate pedagogy to planning and practice. Reflect on personal, knowledge, skills and ability to teach Mathematics. |
Knowledgeable Creative and critical thinker Empowered |
2.1, 2.2, 2.3, 3.3 |
3 | Demonstrate mastery of mathematical pedagogies, diagnostic and formative assessment and resources to meet the needs of a diverse range of early years learners. |
Creative and critical thinker Empowered Ethical Engaged |
2.1, 2.2, 2.3, 2.5, 3.3, 3.4, 3.6, 4.2, 5.1, 5.4 |
4 | Demonstrate advanced technical skills when planning and creating learning environments and learning episodes that reflect a sound understanding of mathematical concepts, literacy and use of resources, including ICTs. |
Knowledgeable Creative and critical thinker Empowered Sustainability-focussed |
2.1, 2.2, 2.3, 2.5, 3.6, 4.2 |
CODE | COMPETENCY |
Australian Institute for Teaching and School Leadership | |
2.1 | Content and teaching strategies of the teaching area: Demonstrate knowledge and understanding of the concepts, substance and structure of the content and teaching strategies of the teaching area |
2.2 | Content selection and organisation: Organise content into an effective learning and teaching sequence. |
2.3 | Curriculum, assessment and reporting: Use curriculum, assessment and reporting knowledge to design learning sequences and lesson plans. |
2.5 | Literacy and numeracy strategies: Know and understand literacy and numeracy teaching strategies and their application in teaching areas. |
3.3 | Use teaching strategies: Include a range of teaching strategies. |
3.4 | Select and use resources: Demonstrate knowledge of a range of resources, including ICT, that engage students in their learning. |
3.6 | Evaluate and improve teaching programs: Demonstrate broad knowledge of strategies that can be used to evaluate teaching programs to improve student learning. |
4.2 | Manage classroom activities: Demonstrate the capacity to organise classroom activities and provide clear directions |
5.1 | Assess student learning: Demonstrate understanding of assessment strategies, including informal and formal, diagnostic, formative and summative approaches to assess student learning. |
5.4 | Interpret student data: Demonstrate the capacity to interpret student assessment data to evaluate student learning and modify teaching practice. |
Refer to the UniSC Glossary of terms for definitions of “pre-requisites, co-requisites and anti-requisites”.
Enrolled in Program ED707
Not applicable
Not applicable
Not applicable
Standard Grading (GRD)
High Distinction (HD), Distinction (DN), Credit (CR), Pass (PS), Fail (FL). |
Early Feedback will occur during tutorials and prior to the first assessment in a variety of forms such as: online quizzes, peer support, tutor modelling, examples to view, open discussions, etc..
Delivery mode | Task No. | Assessment Product | Individual or Group | Weighting % | What is the duration / length? | When should I submit? | Where should I submit it? |
All | 1 | Plan | Individual | 30% | Rationale statement (1000 wds) and Lesson Plan |
Week 4 | Online Assignment Submission with plagiarism check |
All | 2 | Practical / Laboratory Skills, and Written Piece | Group | 30% | 10 minute teaching segment, lesson plan and reflection. |
Refer to Format | In Class |
All | 3 | Examination - not Centrally Scheduled | Individual | 40% | 90 minutes |
Week 10 | In Class |
All - Assessment Task 1:Rationale Statement and Lesson Plan | |
Goal: | The goal of this task is to apply mathematical learning theory, developmentally appropriate pedagogy and knowledge of the Australian Curriculum: Mathematics to develop a rationale statement and lesson plan. |
Product: | Plan |
Format: | Rationale Statement (1000 words): Your statement will apply your knowledge of mathematical learning theory and developmentally appropriate pedagogies by explaining your lesson plan structure and choices. You will describe your understandings underpinning your lesson plan choices.These ideas are to be supported by literature using APA referencing. Lesson Plan (1000 words): You will develop a written lesson plan using the template provided.The lesson plan is to develop a new mathematical concept for young learners in Prep, Year 1, Year 2, or Year 3. You will write a lesson that aligns with the Australian Curriculum using developmentally appropriate teaching and learning pedagogies.The lesson plan will indicate assessment opportunities and resources that will meet the needs of a diverse classroom. The lesson will be equivalent to 40 minutes of mathematics. It may be divided into mini lessons as appropriate to the age group.The template will require you to consider how you know that the students understand the lesson concepts. |
Criteria: |
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All - Assessment Task 2:Teaching Segment, Lesson Plan and Reflection | |
Goal: | The goal of this task is to create and deliver a 10 minute teaching segment and provide a written lesson plan to demonstrate knowledge of the Australian Curriculum: Mathematics. This segment is accompanied with a professional critical reflection. |
Product: | Practical / Laboratory Skills, and Written Piece |
Format: | Submit: Weeks 7-9. Lesson Plan: You and your partner will create a written lesson plan using the template provided. The lesson plan will developmentally and sequentially build upon a mathematical concept for a year level (P-3). Like Task One, the lesson plan is to demonstrate developmentally appropriate pedagogy and understandings of mathematical learning theory.PLEASE NOTE: This lesson plan concept must be different to Task One and a different age group is suggested. Teaching Segment: You will individually teach one of the activities (from the co-planned lesson plan) to the tutorial for approximately 10 minutes. You will need to locate materials and resources related to the concept you plan to teach, model the teaching of the selected mathematical concept by incorporating suitable teaching pedagogy and mathematical language for an Early Years class (Yrs P-3) and demonstrate good questioning and communication skills (verbal and non-verbal) while you are teaching. Note: Practice teaching as though the 'students' need to learn the concept and the new associated terminology.Do not assume we know. Teach us. Critical Reflection: After your teaching segment, you will critically reflect on your current knowledge of mathematics content, teaching strategies, pedagogical theory, questioning and communication skills and lesson planning. You will evaluate your current abilities and recommend ways to improve your knowledge and skills for teaching mathematics. |
Criteria: |
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All - Assessment Task 3:In-class exam | |
Goal: | The goal of this task is to synthesise knowledge of mathematical learning theory, curriculum content, pedagogy and resources. |
Product: | Examination - not Centrally Scheduled |
Format: | Part A: Multiple choice and short answer questions based on the key topics from course materials, readings, tutorial activities and Australian Curriculum content. Part B:You will be provided with an Early Years primary classroom scenario which you will analyse, reflect and critique in terms of; Content and proficiency strands of the Australian Curriculum: Mathematics;Evaluate Mathematical understandings of the students (diagnostic and formative assessment) and set learning goals;Use this knowledge to critique the lesson;Evaluate the pedagogy and learning occurring in the classroom teaching scenario and suggest how to improve student learning. |
Criteria: |
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A 12-unit course will have total of 150 learning hours which will include directed study hours (including online if required), self-directed learning and completion of assessable tasks. Student workload is calculated at 12.5 learning hours per one unit.
Please note: Course information, including specific information of recommended readings, learning activities, resources, weekly readings, etc. are available on the course Canvas site– Please log in as soon as possible.
Please note that you need to have regular access to the resource(s) listed below. Resources may be required or recommended.
Required? | Author | Year | Title | Edition | Publisher |
Required | Robyn Jorgensen,Shelley Dole,Kevin Larkin | 2020 | Teaching Mathematics in Primary Schools | (3rd ed.) | Allen & Unwin |
It is the responsibility of the student to provide resources for the teaching segment.
Academic integrity is the ethical standard of university participation. It ensures that students graduate as a result of proving they are competent in their discipline. This is integral in maintaining the value of academic qualifications. Each industry has expectations and standards of the skills and knowledge within that discipline and these are reflected in assessment.
Academic integrity means that you do not engage in any activity that is considered to be academic fraud; including plagiarism, collusion or outsourcing any part of any assessment item to any other person. You are expected to be honest and ethical by completing all work yourself and indicating in your work which ideas and information were developed by you and which were taken from others. You cannot provide your assessment work to others. You are also expected to provide evidence of wide and critical reading, usually by using appropriate academic references.
In order to minimise incidents of academic fraud, this course may require that some of its assessment tasks, when submitted to Canvas, are electronically checked through Turnitin. This software allows for text comparisons to be made between your submitted assessment item and all other work to which Turnitin has access.
Eligibility for Supplementary Assessment Your eligibility for supplementary assessment in a course is dependent of the following conditions applying: The final mark is in the percentage range 47% to 49.4% The course is graded using the Standard Grading scale You have not failed an assessment task in the course due to academic misconduct
Late submission of assessment tasks may be penalised at the following maximum rate: - 5% (of the assessment task's identified value) per day for the first two days from the date identified as the due date for the assessment task. - 10% (of the assessment task's identified value) for the third day - 20% (of the assessment task's identified value) for the fourth day and subsequent days up to and including seven days from the date identified as the due date for the assessment task. - A result of zero is awarded for an assessment task submitted after seven days from the date identified as the due date for the assessment task. Weekdays and weekends are included in the calculation of days late. To request an extension you must contact your course coordinator to negotiate an outcome.
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