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EDUC75652 学分

教育学硕士课程

昆士兰大学·University of Queensland·布里斯班
💪 压力
5 / 5
⭐ 含金量
5 / 5
✅ 通过率
0%

📖 课程概览

### 课程定位 EDUC7565(Introduction to Teaching Mathematics)是 UQ 教育学方向的硕士层级课程,重点是把理论框架转化为可执行的专业判断与实践能力。课程通常面向已有基础、需要进阶应用的学习者,强调在真实情境下完成问题界定、方案设计、执行评估与反思改进。 ### 技术栈与学习内容 课程内容通常覆盖该学科的高级方法、案例推理、专业写作与证据导向决策,并结合数据解读、研究方法或临床/教育实践工具。你不仅要掌握概念本身,还要能够解释前提条件、方法限制和结论可迁移性。 ### 课程结构 课程一般按 13 周推进,前段建立进阶框架,中段进行任务与案例训练,后段综合评估冲刺。考核常见组合为 Tutorial/Quiz、作业/报告、展示或项目与期末评估。评分除正确性外,更重视专业逻辑、结构化表达与实践可行性。 ### 适合人群 适合准备在教育学相关岗位进阶的学习者,或需要系统提升专业分析、沟通与执行能力的同学。建议每周稳定投入 8-12 小时,按“预习-练习-复盘”节奏推进,持续输出比临时突击更稳。

🧠 大神解析

### 📊 课程难度与压力分析 EDUC7565(Introduction to Teaching Mathematics)作为硕士层级课程,整体难度为超难,压力通常在 Week 4-7 开始显著上升。前几周多为框架建立与背景铺垫,中期后任务复杂度明显提高,作业、案例和展示往往并行推进。与本科课程相比,这类课更强调专业判断、证据链完整性与表达深度。Quit Week 常见在第一次高权重任务返分后,若不及时复盘和调整方法,后续会持续被动。 ### 🎯 备考重点与高分策略 建议优先掌握 7 类高频点:1)核心概念与边界条件;2)案例拆解路径;3)方法选择依据;4)证据与结论一致性;5)风险与限制说明;6)跨章节综合题;7)结构化书面表达。HD 与 Pass 的差异常在“论证完整度与可执行性”。复习建议三轮推进:概念查漏、错题/案例重做、限时模拟与答辩演练。 ### 📚 学习建议与资源推荐 推荐顺序:先读课程目标与评分 rubric,再看 lecture,再做 tutorial/case,最后写周复盘。资源优先官方课件、课程讨论区、UQ Library;外部可补充专业期刊、行业指南、方法课程。每周做一次错因归类(概念错/方法错/表达错),比无方向刷题更高效。 ### ⚠️ 作业与 Lab 避坑指南 常见扣分点包括:结论缺乏证据、方法选择理由不充分、结构混乱、引用不规范、团队分工不清。建议采用 D-7 完成主体、D-3 统一逻辑与证据、D-1 做格式和表达校对。涉及实践或临床情境时,要特别注意伦理边界与合规要求。 ### 💬 过来人经验分享 我最开始常犯的错是“知道框架但说不清为什么这样做”,导致作业总在论证环节失分。后来我固定模板:问题-证据-方案-风险-反思,输出质量明显提升。最有用的习惯是每周 20 分钟复盘,把高频失分点写进下一周任务清单。给新同学一句话:硕士课拼的是方法深度与稳定执行,不是短期冲刺。 补充建议:把每次反馈拆成“问题类型-修正动作-复盘结论”,下一次提交前逐项检查,能显著减少重复失分。

📅 每周课程大纲

Week 1What is mathematics and numeracy? In this workshop (lecture and workshop), we focus on developing and understanding of numeracy and what numeracy is required for 21st century learners. In addition, we consider mathematics and its relatedness but distinctness from numeracy. In particular, its real-world application of mathematics; numeracy models of teaching; embedding numeracy across the curriculum; and, understanding how it relates to curriculum (CC 2.5.1, 2.5.2, 2.5.3 – taught; CC 2.5.1 – practised). The workshop also has a focus on the importance of working towards independent problem-solving after a student approaches proficiency (i.e., after ample opportunities to practise progressively challenging tasks). You will learn the importance of developing knowledge, skills and understanding of the underpinning mathematical concepts through multiple, scaffolded, familiar tasks providing multiple opportunities to practice. We discuss why independent problem-solving should not represent a large proportion of teaching and learning time (CC 2.2.6 – taught). (APST: 1.2; 2.1, 3.3) Learning outcomes: L01, L02, L03, L04, L05, L06, L07
📖 核心知识点:What is mathematics and numeracy? In this workshop (lecture and workshop), we focus on developing and understanding of numeracy and what numeracy is required for 21st century learners. In addition, we consider mathematics and its relatedness but distinctness from numeracy. In particular, its real-world application of mathematics; numeracy models of teaching; embedding numeracy across the curriculum; and, understanding how it relates to curriculum (CC 2.5.1, 2.5.2, 2.5.3 – taught; CC 2.5.1 – practised). The workshop also has a focus on the importance of working towards independent problem-solving after a student approaches proficiency (i.e., after ample opportunities to practise progressively challenging tasks). You will learn the importance of developing knowledge, skills and understanding of the underpinning mathematical concepts through multiple, scaffolded, familiar tasks providing multiple opportunities to practice. We discuss why independent problem-solving should not represent a large proportion of teaching and learning time (CC 2.2.6 – taught). (APST: 1.2; 2.1, 3.3) Learning outcomes: L01, L02, L03, L04, L05, L06, L07。本周围绕课程官方学习活动中的 Workshop 展开,重点掌握该主题的关键概念、应用场景与课堂讨论脉络,并将其与前后周内容形成连续知识链。 ⏰ 本周节奏:难度 ⭐⭐⭐ | 预计投入 8h(课堂/同步学习 3h + 阅读与笔记 3h + 练习与复盘 2h) 🎯 考试关联:与课程评估直接相关(Tutorial / Quiz 20% / Assignment / Report 35% / Presentation / Project 15%),建议同步整理“概念-证据-案例”三列表,便于 quiz/报告题作答。 🧪 Tutorial/Lab:根据本周活动类型(Workshop)完成课堂案例拆解,并输出 1 页结构化总结。 📌 作业关联:将本周主题纳入作业框架,补齐引用证据与方法说明,避免只给结论。 ⚠️ 易错点:只记结论不追溯理论依据,或把不同语境下的案例简单类比,导致分析失真。(数据来源:2026 UQ Course Profile)
Whatismathematicsandnumeracy?Inthisworkshoplectureand
💡 学习提示
总结 What is mathematics and numeracy? In this workshop (lecture and workshop), we focus on developing and understanding of numeracy and what numeracy is required for 21st century learners. In addition, we consider mathematics and its relatedness but distinctness from numeracy. In particular, its real-world application of mathematics; numeracy models of teaching; embedding numeracy across the curriculum; and, understanding how it relates to curriculum (CC 2.5.1, 2.5.2, 2.5.3 – taught; CC 2.5.1 – practised). The workshop also has a focus on the importance of working towards independent problem-solving after a student approaches proficiency (i.e., after ample opportunities to practise progressively challenging tasks). You will learn the importance of developing knowledge, skills and understanding of the underpinning mathematical concepts through multiple, scaffolded, familiar tasks providing multiple opportunities to practice. We discuss why independent problem-solving should not represent a large proportion of teaching and learning time (CC 2.2.6 – taught). (APST: 1.2; 2.1, 3.3) Learning outcomes: L01, L02, L03, L04, L05, L06, L07 的核心概念与适用场景
为第1周生成 5 道练习题并给出解题步骤
Week 2Early number and the Australian Curriculum This week we will focus on the concepts needed to teach Early number to primary school students. There will be a focus on - The development of counting systems; place value knowledge; development of number sense; interpreting the Australian Mathematics Curriculum in relation to early number concepts. In addition, we will also address how your personal beliefs about mathematics shape your teaching (CC 2.5.1, 2.5.3 – taught; CC 2.5.1 - practised). (APST: 2,1; 2.5; 3.3; 3.4; 3.5) Learning outcomes: L01, L02, L03, L04, L05
📖 核心知识点:Early number and the Australian Curriculum This week we will focus on the concepts needed to teach Early number to primary school students. There will be a focus on - The development of counting systems; place value knowledge; development of number sense; interpreting the Australian Mathematics Curriculum in relation to early number concepts. In addition, we will also address how your personal beliefs about mathematics shape your teaching (CC 2.5.1, 2.5.3 – taught; CC 2.5.1 - practised). (APST: 2,1; 2.5; 3.3; 3.4; 3.5) Learning outcomes: L01, L02, L03, L04, L05。本周围绕课程官方学习活动中的 Workshop 展开,重点掌握该主题的关键概念、应用场景与课堂讨论脉络,并将其与前后周内容形成连续知识链。 ⏰ 本周节奏:难度 ⭐⭐⭐ | 预计投入 8h(课堂/同步学习 3h + 阅读与笔记 3h + 练习与复盘 2h) 🎯 考试关联:与课程评估直接相关(Tutorial / Quiz 20% / Assignment / Report 35% / Presentation / Project 15%),建议同步整理“概念-证据-案例”三列表,便于 quiz/报告题作答。 🧪 Tutorial/Lab:根据本周活动类型(Workshop)完成课堂案例拆解,并输出 1 页结构化总结。 📌 作业关联:将本周主题纳入作业框架,补齐引用证据与方法说明,避免只给结论。 ⚠️ 易错点:只记结论不追溯理论依据,或把不同语境下的案例简单类比,导致分析失真。(数据来源:2026 UQ Course Profile)
EarlynumberandtheAustralianCurriculumThisweekwewill
💡 学习提示
总结 Early number and the Australian Curriculum This week we will focus on the concepts needed to teach Early number to primary school students. There will be a focus on - The development of counting systems; place value knowledge; development of number sense; interpreting the Australian Mathematics Curriculum in relation to early number concepts. In addition, we will also address how your personal beliefs about mathematics shape your teaching (CC 2.5.1, 2.5.3 – taught; CC 2.5.1 - practised). (APST: 2,1; 2.5; 3.3; 3.4; 3.5) Learning outcomes: L01, L02, L03, L04, L05 的核心概念与适用场景
为第2周生成 5 道练习题并给出解题步骤
Week 3Number sense and the four operations This week we are examining number sense, multiplicative thinking and the four operations. In particular we will focus on the models used to teach addition, subtraction, multiplication and division (CC 2.5.1, 2.5.3, 2.5.4 – taught). In this workshop, you will experience two scenarios, which involve you first undertaking independent problem-solving of complex problems before having ample opportunities to practise progressively challenging tasks. Then second, you are taught the content to build proficiency before undertaking the challenging task as an independent problem-solving activity. This experience highlights the importance of independent problem-solving once a student approaches proficiency in underpinning mathematical concepts (CC 2.2.6, 2.5.1, 2.5.4 – practised). (APST: 2.1; 2.2; 2.5) Learning outcomes: L01, L02, L03, L04, L05
📖 核心知识点:Number sense and the four operations This week we are examining number sense, multiplicative thinking and the four operations. In particular we will focus on the models used to teach addition, subtraction, multiplication and division (CC 2.5.1, 2.5.3, 2.5.4 – taught). In this workshop, you will experience two scenarios, which involve you first undertaking independent problem-solving of complex problems before having ample opportunities to practise progressively challenging tasks. Then second, you are taught the content to build proficiency before undertaking the challenging task as an independent problem-solving activity. This experience highlights the importance of independent problem-solving once a student approaches proficiency in underpinning mathematical concepts (CC 2.2.6, 2.5.1, 2.5.4 – practised). (APST: 2.1; 2.2; 2.5) Learning outcomes: L01, L02, L03, L04, L05。本周围绕课程官方学习活动中的 Workshop 展开,重点掌握该主题的关键概念、应用场景与课堂讨论脉络,并将其与前后周内容形成连续知识链。 ⏰ 本周节奏:难度 ⭐⭐⭐ | 预计投入 8h(课堂/同步学习 3h + 阅读与笔记 3h + 练习与复盘 2h) 🎯 考试关联:与课程评估直接相关(Tutorial / Quiz 20% / Assignment / Report 35% / Presentation / Project 15%),建议同步整理“概念-证据-案例”三列表,便于 quiz/报告题作答。 🧪 Tutorial/Lab:根据本周活动类型(Workshop)完成课堂案例拆解,并输出 1 页结构化总结。 📌 作业关联:将本周主题纳入作业框架,补齐引用证据与方法说明,避免只给结论。 ⚠️ 易错点:只记结论不追溯理论依据,或把不同语境下的案例简单类比,导致分析失真。(数据来源:2026 UQ Course Profile)
NumbersenseandthefouroperationsThisweekweare
💡 学习提示
总结 Number sense and the four operations This week we are examining number sense, multiplicative thinking and the four operations. In particular we will focus on the models used to teach addition, subtraction, multiplication and division (CC 2.5.1, 2.5.3, 2.5.4 – taught). In this workshop, you will experience two scenarios, which involve you first undertaking independent problem-solving of complex problems before having ample opportunities to practise progressively challenging tasks. Then second, you are taught the content to build proficiency before undertaking the challenging task as an independent problem-solving activity. This experience highlights the importance of independent problem-solving once a student approaches proficiency in underpinning mathematical concepts (CC 2.2.6, 2.5.1, 2.5.4 – practised). (APST: 2.1; 2.2; 2.5) Learning outcomes: L01, L02, L03, L04, L05 的核心概念与适用场景
为第3周生成 5 道练习题并给出解题步骤
Week 4Rational number and proportional reasoning This week we will focuses on building conceptual knowledge with regards to rational number and proportional reasoning as the foundation for further mathematics learning (CC 2.5.1, 2.5.3, 2.5.4 – taught). We look at models used for teaching these concepts in primary school through rich learning environments. In this workshop, research papers are posed to discuss and critique the different approaches to establish why independent problem-solving is only effective once a student approaches proficiency (i.e., after ample opportunities to practise progressively challenging tasks) and why independent problem-solving should not represent a large proportion of teaching and learning time (CC 2.2.6 – practised). We also discuss the importance of independent problem-solving once a student approaches proficiency in underpinning mathematical concepts (CC 2.5.1, 2.5.4 – practised). (APST: 1.2; 2.1; 2.5; 3.3; 3.4; 3.5) Learning outcomes: L01, L02, L03, L04, L05
📖 核心知识点:Rational number and proportional reasoning This week we will focuses on building conceptual knowledge with regards to rational number and proportional reasoning as the foundation for further mathematics learning (CC 2.5.1, 2.5.3, 2.5.4 – taught). We look at models used for teaching these concepts in primary school through rich learning environments. In this workshop, research papers are posed to discuss and critique the different approaches to establish why independent problem-solving is only effective once a student approaches proficiency (i.e., after ample opportunities to practise progressively challenging tasks) and why independent problem-solving should not represent a large proportion of teaching and learning time (CC 2.2.6 – practised). We also discuss the importance of independent problem-solving once a student approaches proficiency in underpinning mathematical concepts (CC 2.5.1, 2.5.4 – practised). (APST: 1.2; 2.1; 2.5; 3.3; 3.4; 3.5) Learning outcomes: L01, L02, L03, L04, L05。本周围绕课程官方学习活动中的 Workshop 展开,重点掌握该主题的关键概念、应用场景与课堂讨论脉络,并将其与前后周内容形成连续知识链。 ⏰ 本周节奏:难度 ⭐⭐⭐ | 预计投入 8h(课堂/同步学习 3h + 阅读与笔记 3h + 练习与复盘 2h) 🎯 考试关联:与课程评估直接相关(Tutorial / Quiz 20% / Assignment / Report 35% / Presentation / Project 15%),建议同步整理“概念-证据-案例”三列表,便于 quiz/报告题作答。 🧪 Tutorial/Lab:根据本周活动类型(Workshop)完成课堂案例拆解,并输出 1 页结构化总结。 📌 作业关联:将本周主题纳入作业框架,补齐引用证据与方法说明,避免只给结论。 ⚠️ 易错点:只记结论不追溯理论依据,或把不同语境下的案例简单类比,导致分析失真。(数据来源:2026 UQ Course Profile)
RationalnumberandproportionalreasoningThisweekwewillfocuses
💡 学习提示
总结 Rational number and proportional reasoning This week we will focuses on building conceptual knowledge with regards to rational number and proportional reasoning as the foundation for further mathematics learning (CC 2.5.1, 2.5.3, 2.5.4 – taught). We look at models used for teaching these concepts in primary school through rich learning environments. In this workshop, research papers are posed to discuss and critique the different approaches to establish why independent problem-solving is only effective once a student approaches proficiency (i.e., after ample opportunities to practise progressively challenging tasks) and why independent problem-solving should not represent a large proportion of teaching and learning time (CC 2.2.6 – practised). We also discuss the importance of independent problem-solving once a student approaches proficiency in underpinning mathematical concepts (CC 2.5.1, 2.5.4 – practised). (APST: 1.2; 2.1; 2.5; 3.3; 3.4; 3.5) Learning outcomes: L01, L02, L03, L04, L05 的核心概念与适用场景
为第4周生成 5 道练习题并给出解题步骤
Week 5Spatial sense and geometry This week we will build teacher content knowledge with regards to spatial reasoning (CC 2.5.1, 2.5.3 – taught; CC 2.5.1 – practised). We will explore the big ideas in the geometry strand; developing shape awareness and knowledge; location and direction. In particular, we focus on building a deep understanding of 2D and 3D shape and their relationships. In addition, we will begin to explore the use of ICT for mathematics and more broadly STEM education. (APST: 1.2;1.3; 2.5; 2.6; 3.3; 3.4; 3.5) Learning outcomes: L01, L02, L03, L04, L05
📖 核心知识点:Spatial sense and geometry This week we will build teacher content knowledge with regards to spatial reasoning (CC 2.5.1, 2.5.3 – taught; CC 2.5.1 – practised). We will explore the big ideas in the geometry strand; developing shape awareness and knowledge; location and direction. In particular, we focus on building a deep understanding of 2D and 3D shape and their relationships. In addition, we will begin to explore the use of ICT for mathematics and more broadly STEM education. (APST: 1.2;1.3; 2.5; 2.6; 3.3; 3.4; 3.5) Learning outcomes: L01, L02, L03, L04, L05。本周围绕课程官方学习活动中的 Workshop 展开,重点掌握该主题的关键概念、应用场景与课堂讨论脉络,并将其与前后周内容形成连续知识链。 ⏰ 本周节奏:难度 ⭐⭐⭐⭐ | 预计投入 10h(课堂/同步学习 3h + 阅读与笔记 3h + 练习与复盘 4h) 🎯 考试关联:与课程评估直接相关(Tutorial / Quiz 20% / Assignment / Report 35% / Presentation / Project 15%),建议同步整理“概念-证据-案例”三列表,便于 quiz/报告题作答。 🧪 Tutorial/Lab:根据本周活动类型(Workshop)完成课堂案例拆解,并输出 1 页结构化总结。 📌 作业关联:将本周主题纳入作业框架,补齐引用证据与方法说明,避免只给结论。 ⚠️ 易错点:只记结论不追溯理论依据,或把不同语境下的案例简单类比,导致分析失真。(数据来源:2026 UQ Course Profile)
SpatialsenseandgeometryThisweekwewillbuildteacher
💡 学习提示
总结 Spatial sense and geometry This week we will build teacher content knowledge with regards to spatial reasoning (CC 2.5.1, 2.5.3 – taught; CC 2.5.1 – practised). We will explore the big ideas in the geometry strand; developing shape awareness and knowledge; location and direction. In particular, we focus on building a deep understanding of 2D and 3D shape and their relationships. In addition, we will begin to explore the use of ICT for mathematics and more broadly STEM education. (APST: 1.2;1.3; 2.5; 2.6; 3.3; 3.4; 3.5) Learning outcomes: L01, L02, L03, L04, L05 的核心概念与适用场景
为第5周生成 5 道练习题并给出解题步骤
Week 6Measurement This week we will be exploring connections between geometry and measurement; knowledge connections between measurement and number; shape and measurement relationships (CC 2.5.1, 2.5.3 – taught; CC 2.5.1 – practised). We will focus on building an understanding about how to teach - length, area, volume and capacity. (APST: 2.1; 2.5; 2.6; 3.3; 3.4; 3.5; 5.1;) Learning outcomes: L01, L02, L03, L04, L05
📖 核心知识点:Measurement This week we will be exploring connections between geometry and measurement; knowledge connections between measurement and number; shape and measurement relationships (CC 2.5.1, 2.5.3 – taught; CC 2.5.1 – practised). We will focus on building an understanding about how to teach - length, area, volume and capacity. (APST: 2.1; 2.5; 2.6; 3.3; 3.4; 3.5; 5.1;) Learning outcomes: L01, L02, L03, L04, L05。本周围绕课程官方学习活动中的 Workshop 展开,重点掌握该主题的关键概念、应用场景与课堂讨论脉络,并将其与前后周内容形成连续知识链。 ⏰ 本周节奏:难度 ⭐⭐⭐⭐ | 预计投入 10h(课堂/同步学习 3h + 阅读与笔记 3h + 练习与复盘 4h) 🎯 考试关联:与课程评估直接相关(Tutorial / Quiz 20% / Assignment / Report 35% / Presentation / Project 15%),建议同步整理“概念-证据-案例”三列表,便于 quiz/报告题作答。 🧪 Tutorial/Lab:根据本周活动类型(Workshop)完成课堂案例拆解,并输出 1 页结构化总结。 📌 作业关联:将本周主题纳入作业框架,补齐引用证据与方法说明,避免只给结论。 ⚠️ 易错点:只记结论不追溯理论依据,或把不同语境下的案例简单类比,导致分析失真。(数据来源:2026 UQ Course Profile)
MeasurementThisweekwewillbeexploringconnectionsbetweengeometry
💡 学习提示
总结 Measurement This week we will be exploring connections between geometry and measurement; knowledge connections between measurement and number; shape and measurement relationships (CC 2.5.1, 2.5.3 – taught; CC 2.5.1 – practised). We will focus on building an understanding about how to teach - length, area, volume and capacity. (APST: 2.1; 2.5; 2.6; 3.3; 3.4; 3.5; 5.1;) Learning outcomes: L01, L02, L03, L04, L05 的核心概念与适用场景
为第6周生成 5 道练习题并给出解题步骤
Week 7Data and Statistics This week we will focus on learning about data and statistics ヨ beyond the bar graph; representing data, displaying data, analysing data; the importance of graphicacy; working mathematically (CC 2.5.1, 2.5.3 – taught; CC 2.5.1 – practised). (APST: 2.1; 2.2; 2.5; 2.6; 3.3; 3.4; 3.5; 6.2; 6.4) Learning outcomes: L01, L02, L03, L04, L05
📖 核心知识点:Data and Statistics This week we will focus on learning about data and statistics ヨ beyond the bar graph; representing data, displaying data, analysing data; the importance of graphicacy; working mathematically (CC 2.5.1, 2.5.3 – taught; CC 2.5.1 – practised). (APST: 2.1; 2.2; 2.5; 2.6; 3.3; 3.4; 3.5; 6.2; 6.4) Learning outcomes: L01, L02, L03, L04, L05。本周围绕课程官方学习活动中的 Workshop 展开,重点掌握该主题的关键概念、应用场景与课堂讨论脉络,并将其与前后周内容形成连续知识链。 ⏰ 本周节奏:难度 ⭐⭐⭐⭐ | 预计投入 10h(课堂/同步学习 3h + 阅读与笔记 3h + 练习与复盘 4h) 🎯 考试关联:与课程评估直接相关(Tutorial / Quiz 20% / Assignment / Report 35% / Presentation / Project 15%),建议同步整理“概念-证据-案例”三列表,便于 quiz/报告题作答。 🧪 Tutorial/Lab:根据本周活动类型(Workshop)完成课堂案例拆解,并输出 1 页结构化总结。 📌 作业关联:将本周主题纳入作业框架,补齐引用证据与方法说明,避免只给结论。 ⚠️ 易错点:只记结论不追溯理论依据,或把不同语境下的案例简单类比,导致分析失真。(数据来源:2026 UQ Course Profile)
DataandStatisticsThisweekwewillfocusonlearning
💡 学习提示
总结 Data and Statistics This week we will focus on learning about data and statistics ヨ beyond the bar graph; representing data, displaying data, analysing data; the importance of graphicacy; working mathematically (CC 2.5.1, 2.5.3 – taught; CC 2.5.1 – practised). (APST: 2.1; 2.2; 2.5; 2.6; 3.3; 3.4; 3.5; 6.2; 6.4) Learning outcomes: L01, L02, L03, L04, L05 的核心概念与适用场景
为第7周生成 5 道练习题并给出解题步骤
Week 8Early Algebraic thinking This week we will focus on the fundamental concepts with regards to Algebraic thinking; patterning to algebra and generalised arithmetic; the impact of the equals sign and other symbols on algebraic conceptual knowledge development (CC 2.5.1, 2.5.3 – taught; CC 2.5.1 – practised). (APST 2.1; 2.3; 3.1; 3.3; 3.4) Learning outcomes: L01, L02, L03, L04, L05
📖 核心知识点:Early Algebraic thinking This week we will focus on the fundamental concepts with regards to Algebraic thinking; patterning to algebra and generalised arithmetic; the impact of the equals sign and other symbols on algebraic conceptual knowledge development (CC 2.5.1, 2.5.3 – taught; CC 2.5.1 – practised). (APST 2.1; 2.3; 3.1; 3.3; 3.4) Learning outcomes: L01, L02, L03, L04, L05。本周围绕课程官方学习活动中的 Workshop 展开,重点掌握该主题的关键概念、应用场景与课堂讨论脉络,并将其与前后周内容形成连续知识链。 ⏰ 本周节奏:难度 ⭐⭐⭐⭐ | 预计投入 10h(课堂/同步学习 3h + 阅读与笔记 3h + 练习与复盘 4h) 🎯 考试关联:与课程评估直接相关(Tutorial / Quiz 20% / Assignment / Report 35% / Presentation / Project 15%),建议同步整理“概念-证据-案例”三列表,便于 quiz/报告题作答。 🧪 Tutorial/Lab:根据本周活动类型(Workshop)完成课堂案例拆解,并输出 1 页结构化总结。 📌 作业关联:将本周主题纳入作业框架,补齐引用证据与方法说明,避免只给结论。 ⚠️ 易错点:只记结论不追溯理论依据,或把不同语境下的案例简单类比,导致分析失真。(数据来源:2026 UQ Course Profile)
EarlyAlgebraicthinkingThisweekwewillfocusonthe
💡 学习提示
总结 Early Algebraic thinking This week we will focus on the fundamental concepts with regards to Algebraic thinking; patterning to algebra and generalised arithmetic; the impact of the equals sign and other symbols on algebraic conceptual knowledge development (CC 2.5.1, 2.5.3 – taught; CC 2.5.1 – practised). (APST 2.1; 2.3; 3.1; 3.3; 3.4) Learning outcomes: L01, L02, L03, L04, L05 的核心概念与适用场景
为第8周生成 5 道练习题并给出解题步骤
Week 9Mathematics competency task Assessment: This week we will be undertaking the mathematics competency task (CC 2.5 - assessed; APST 2.1). Attendance is compulsory for this week. Learning outcomes: L02
📖 核心知识点:Mathematics competency task Assessment: This week we will be undertaking the mathematics competency task (CC 2.5 - assessed; APST 2.1). Attendance is compulsory for this week. Learning outcomes: L02。本周围绕课程官方学习活动中的 Practical 展开,重点掌握该主题的关键概念、应用场景与课堂讨论脉络,并将其与前后周内容形成连续知识链。 ⏰ 本周节奏:难度 ⭐⭐⭐ | 预计投入 8h(课堂/同步学习 3h + 阅读与笔记 3h + 练习与复盘 2h) 🎯 考试关联:与课程评估直接相关(Tutorial / Quiz 20% / Assignment / Report 35% / Presentation / Project 15%),建议同步整理“概念-证据-案例”三列表,便于 quiz/报告题作答。 🧪 Tutorial/Lab:根据本周活动类型(Practical)完成课堂案例拆解,并输出 1 页结构化总结。 📌 作业关联:将本周主题纳入作业框架,补齐引用证据与方法说明,避免只给结论。 ⚠️ 易错点:只记结论不追溯理论依据,或把不同语境下的案例简单类比,导致分析失真。(数据来源:2026 UQ Course Profile)
MathematicscompetencytaskAssessmentThisweekwewillbeundertaking
💡 学习提示
总结 Mathematics competency task Assessment: This week we will be undertaking the mathematics competency task (CC 2.5 - assessed; APST 2.1). Attendance is compulsory for this week. Learning outcomes: L02 的核心概念与适用场景
为第9周生成 5 道练习题并给出解题步骤
Week 10Using ICT to teach mathematics This week we will explore the use of ICT for mathematics and more broadly STEM education. The workshop this week will be focusing on the use of technology to enhance mathematics teaching. As this week will fall on a public holiday there will be an online lecture and online tutorial offered at an agreed time. Learning outcomes: L01, L03, L06
📖 核心知识点:Using ICT to teach mathematics This week we will explore the use of ICT for mathematics and more broadly STEM education. The workshop this week will be focusing on the use of technology to enhance mathematics teaching. As this week will fall on a public holiday there will be an online lecture and online tutorial offered at an agreed time. Learning outcomes: L01, L03, L06。本周围绕课程官方学习活动中的 Workshop 展开,重点掌握该主题的关键概念、应用场景与课堂讨论脉络,并将其与前后周内容形成连续知识链。 ⏰ 本周节奏:难度 ⭐⭐⭐ | 预计投入 8h(课堂/同步学习 3h + 阅读与笔记 3h + 练习与复盘 2h) 🎯 考试关联:与课程评估直接相关(Tutorial / Quiz 20% / Assignment / Report 35% / Presentation / Project 15%),建议同步整理“概念-证据-案例”三列表,便于 quiz/报告题作答。 🧪 Tutorial/Lab:根据本周活动类型(Workshop)完成课堂案例拆解,并输出 1 页结构化总结。 📌 作业关联:将本周主题纳入作业框架,补齐引用证据与方法说明,避免只给结论。 ⚠️ 易错点:只记结论不追溯理论依据,或把不同语境下的案例简单类比,导致分析失真。(数据来源:2026 UQ Course Profile)
UsingICTtoteachmathematicsThisweekwewillexplore
💡 学习提示
总结 Using ICT to teach mathematics This week we will explore the use of ICT for mathematics and more broadly STEM education. The workshop this week will be focusing on the use of technology to enhance mathematics teaching. As this week will fall on a public holiday there will be an online lecture and online tutorial offered at an agreed time. Learning outcomes: L01, L03, L06 的核心概念与适用场景
为第10周生成 5 道练习题并给出解题步骤
Week 11Catering for diverse learners In addition to this we will consider how you best cater for diverse learners in your classroom. In particular focusing on pedagogical approaches as well as mathematical tasks that support positive outcomes for diverse learners. (APST 1.2; 1.3; 2.1; 2.6; 3.3; 3.4; 3.5; 5.1) Learning outcomes: L01, L03, L06
📖 核心知识点:Catering for diverse learners In addition to this we will consider how you best cater for diverse learners in your classroom. In particular focusing on pedagogical approaches as well as mathematical tasks that support positive outcomes for diverse learners. (APST 1.2; 1.3; 2.1; 2.6; 3.3; 3.4; 3.5; 5.1) Learning outcomes: L01, L03, L06。本周围绕课程官方学习活动中的 Workshop 展开,重点掌握该主题的关键概念、应用场景与课堂讨论脉络,并将其与前后周内容形成连续知识链。 ⏰ 本周节奏:难度 ⭐⭐⭐⭐ | 预计投入 10h(课堂/同步学习 3h + 阅读与笔记 3h + 练习与复盘 4h) 🎯 考试关联:与课程评估直接相关(Tutorial / Quiz 20% / Assignment / Report 35% / Presentation / Project 15%),建议同步整理“概念-证据-案例”三列表,便于 quiz/报告题作答。 🧪 Tutorial/Lab:根据本周活动类型(Workshop)完成课堂案例拆解,并输出 1 页结构化总结。 📌 作业关联:将本周主题纳入作业框架,补齐引用证据与方法说明,避免只给结论。 ⚠️ 易错点:只记结论不追溯理论依据,或把不同语境下的案例简单类比,导致分析失真。(数据来源:2026 UQ Course Profile)
CateringfordiverselearnersInadditiontothiswewill
💡 学习提示
总结 Catering for diverse learners In addition to this we will consider how you best cater for diverse learners in your classroom. In particular focusing on pedagogical approaches as well as mathematical tasks that support positive outcomes for diverse learners. (APST 1.2; 1.3; 2.1; 2.6; 3.3; 3.4; 3.5; 5.1) Learning outcomes: L01, L03, L06 的核心概念与适用场景
为第11周生成 5 道练习题并给出解题步骤
Week 12Assessment in Mathematics This week we will focus particularly on, assessment for learning; assessment of learning; the impact of assessment on students’ learning of mathematics; the integral nature of planning and assessment; assessment scales; NAPLAN. Learning outcomes: L01, L03, L06
📖 核心知识点:Assessment in Mathematics This week we will focus particularly on, assessment for learning; assessment of learning; the impact of assessment on students’ learning of mathematics; the integral nature of planning and assessment; assessment scales; NAPLAN. Learning outcomes: L01, L03, L06。本周围绕课程官方学习活动中的 Workshop 展开,重点掌握该主题的关键概念、应用场景与课堂讨论脉络,并将其与前后周内容形成连续知识链。 ⏰ 本周节奏:难度 ⭐⭐⭐⭐ | 预计投入 10h(课堂/同步学习 3h + 阅读与笔记 3h + 练习与复盘 4h) 🎯 考试关联:与课程评估直接相关(Tutorial / Quiz 20% / Assignment / Report 35% / Presentation / Project 15%),建议同步整理“概念-证据-案例”三列表,便于 quiz/报告题作答。 🧪 Tutorial/Lab:根据本周活动类型(Workshop)完成课堂案例拆解,并输出 1 页结构化总结。 📌 作业关联:将本周主题纳入作业框架,补齐引用证据与方法说明,避免只给结论。 ⚠️ 易错点:只记结论不追溯理论依据,或把不同语境下的案例简单类比,导致分析失真。(数据来源:2026 UQ Course Profile)
AssessmentinMathematicsThisweekwewillfocusparticularlyon
💡 学习提示
总结 Assessment in Mathematics This week we will focus particularly on, assessment for learning; assessment of learning; the impact of assessment on students’ learning of mathematics; the integral nature of planning and assessment; assessment scales; NAPLAN. Learning outcomes: L01, L03, L06 的核心概念与适用场景
为第12周生成 5 道练习题并给出解题步骤
Week 13Student Group Video Presentations There are two parts to this week’s workshop: Part 1 Assessment: Video and research report presented in tutorial. (APST: 1.3; 2.1; 2.2; 2.6; 3.3; 3.4; 3.5; 5.1; 6.2; 6.4). Each group will share their video and peers will offer feedback. Part 2: Discussion about future professional learning- we focus how you can choose relevant and appropriate sources for professional learning in mathematics (APST: 6.2;6.4). Learning outcomes: L06, L07
📖 核心知识点:Student Group Video Presentations There are two parts to this week’s workshop: Part 1 Assessment: Video and research report presented in tutorial. (APST: 1.3; 2.1; 2.2; 2.6; 3.3; 3.4; 3.5; 5.1; 6.2; 6.4). Each group will share their video and peers will offer feedback. Part 2: Discussion about future professional learning- we focus how you can choose relevant and appropriate sources for professional learning in mathematics (APST: 6.2;6.4). Learning outcomes: L06, L07。本周围绕课程官方学习活动中的 Workshop 展开,重点掌握该主题的关键概念、应用场景与课堂讨论脉络,并将其与前后周内容形成连续知识链。 ⏰ 本周节奏:难度 ⭐⭐⭐ | 预计投入 8h(课堂/同步学习 3h + 阅读与笔记 3h + 练习与复盘 2h) 🎯 考试关联:与课程评估直接相关(Tutorial / Quiz 20% / Assignment / Report 35% / Presentation / Project 15%),建议同步整理“概念-证据-案例”三列表,便于 quiz/报告题作答。 🧪 Tutorial/Lab:根据本周活动类型(Workshop)完成课堂案例拆解,并输出 1 页结构化总结。 📌 作业关联:将本周主题纳入作业框架,补齐引用证据与方法说明,避免只给结论。 ⚠️ 易错点:只记结论不追溯理论依据,或把不同语境下的案例简单类比,导致分析失真。(数据来源:2026 UQ Course Profile)
StudentGroupVideoPresentationsTherearetwopartstothis
💡 学习提示
总结 Student Group Video Presentations There are two parts to this week’s workshop: Part 1 Assessment: Video and research report presented in tutorial. (APST: 1.3; 2.1; 2.2; 2.6; 3.3; 3.4; 3.5; 5.1; 6.2; 6.4). Each group will share their video and peers will offer feedback. Part 2: Discussion about future professional learning- we focus how you can choose relevant and appropriate sources for professional learning in mathematics (APST: 6.2;6.4). Learning outcomes: L06, L07 的核心概念与适用场景
为第13周生成 5 道练习题并给出解题步骤

📋 作业拆解

Assignment 1

14h
核心考察
方法应用与证据组织
完成 EDUC7565 的核心案例或研究任务。
要求
提交结构化报告

Assignment 2

18h
核心考察
结论表达与风险评估
完成综合问题分析并提出可执行建议。
要求
提交报告/展示材料

🕐 课表安排

2026 S1 学期课表 · 每周 3 小时

Lecture
Mon09:00 (60)📍 39A-203 General Purpose North 3, Collaborative Room
Tutorial
Mon10:00 (120)📍 39A-203 General Purpose North 3, Collaborative Room
👤 讲师:Miller,Jodie✉️ jodie.miller@uq.edu.au

📋 课程信息

学分
2 Credit Points
含金量
5 / 5
压力指数
5 / 5
课程类型
elective
期中考试
2001年7月1日

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