Week 1Lecture 1. Set Theory, Logic & Review of Algebra Essentials of set theory and logic; Real numbers; exponents; algebra; inequalities and intervals.
第1周主题:Lecture 1. Set Theory, Logic & Review of Algebra Essentials of set theory and logic; Real numbers; exponents; algebra; inequalities and intervals. 本周先完成 Lecture/Reading 的概念梳理,再用 tutorial 或题目验证理解,重点是把概念转成可解释的步骤。 学习重点:围绕“Lecture 1. Set Theory, Logic & Review of Algebra Essentials of set theory and logic; Real numbers; exponents; algebra; inequalities and intervals.”识别关键术语、方法边界和常见误区,输出一页结构化笔记(定义、方法、例题、易错点)。 实操建议:至少完成 2-3 个与本周主题直接相关的练习,并记录每题的假设与推导过程,避免只记结论。 交付与复盘:对照 ECON1050 的 assessment 要求检查本周产出,保留可复用模板用于后续周和考前复盘。
Lecture1.SetTheory,Logic&Reviewof
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Week 2Lecture 2. Summation, Solving Equations Summation notation; Reviewing methods of solving equations | Tutorial 1 Set theory, Logic & Review of Algebra
第2周主题:Lecture 2. Summation, Solving Equations Summation notation; Reviewing methods of solving equations | Tutorial 1 Set theory, Logic & Review of Algebra 本周先完成 Lecture/Reading 的概念梳理,再用 tutorial 或题目验证理解,重点是把概念转成可解释的步骤。 学习重点:围绕“Lecture 2. Summation, Solving Equations Summation notation; Reviewing methods of solving equations | Tutorial 1 Set theory, Logic & Review of Algebra”识别关键术语、方法边界和常见误区,输出一页结构化笔记(定义、方法、例题、易错点)。 实操建议:至少完成 2-3 个与本周主题直接相关的练习,并记录每题的假设与推导过程,避免只记结论。 交付与复盘:对照 ECON1050 的 assessment 要求检查本周产出,保留可复用模板用于后续周和考前复盘。
Lecture2.Summation,SolvingEquationsSummationnotation;Reviewing
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Week 3Lecture 3. Functions of One Variable Linear functions; quadratic functions; polynomials; power, exponential and logarithmic functions; graphs of functions; inverse functions. | Tutorial 2 Summation & Solving equations
第3周主题:Lecture 3. Functions of One Variable Linear functions; quadratic functions; polynomials; power, exponential and logarithmic functions; graphs of functions; inverse functions. | Tutorial 2 Summation & Solving equations 本周先完成 Lecture/Reading 的概念梳理,再用 tutorial 或题目验证理解,重点是把概念转成可解释的步骤。 学习重点:围绕“Lecture 3. Functions of One Variable Linear functions; quadratic functions; polynomials; power, exponential and logarithmic functions; graphs of functions; inverse functions. | Tutorial 2 Summation & Solving equations”识别关键术语、方法边界和常见误区,输出一页结构化笔记(定义、方法、例题、易错点)。 实操建议:至少完成 2-3 个与本周主题直接相关的练习,并记录每题的假设与推导过程,避免只记结论。 交付与复盘:对照 ECON1050 的 assessment 要求检查本周产出,保留可复用模板用于后续周和考前复盘。
Lecture3.FunctionsofOneVariableLinearfunctions;
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Week 4Lecture 4. Calculus 1 Basic concepts; rules of differentiation. | Tutorial 3 Functions of one variable.
第4周主题:Lecture 4. Calculus 1 Basic concepts; rules of differentiation. | Tutorial 3 Functions of one variable. 本周先完成 Lecture/Reading 的概念梳理,再用 tutorial 或题目验证理解,重点是把概念转成可解释的步骤。 学习重点:围绕“Lecture 4. Calculus 1 Basic concepts; rules of differentiation. | Tutorial 3 Functions of one variable.”识别关键术语、方法边界和常见误区,输出一页结构化笔记(定义、方法、例题、易错点)。 实操建议:至少完成 2-3 个与本周主题直接相关的练习,并记录每题的假设与推导过程,避免只记结论。 交付与复盘:对照 ECON1050 的 assessment 要求检查本周产出,保留可复用模板用于后续周和考前复盘。
Lecture4.Calculus1Basicconcepts;rulesof
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Week 5Lecture 5. Calculus 2 Derivatives in Use - Implicit differentiation, linear and polynomial approximations, Taylor's Formula | Tutorial 4 Calculus 1
第5周主题:Lecture 5. Calculus 2 Derivatives in Use - Implicit differentiation, linear and polynomial approximations, Taylor's Formula | Tutorial 4 Calculus 1 本周先完成 Lecture/Reading 的概念梳理,再用 tutorial 或题目验证理解,重点是把概念转成可解释的步骤。 学习重点:围绕“Lecture 5. Calculus 2 Derivatives in Use - Implicit differentiation, linear and polynomial approximations, Taylor's Formula | Tutorial 4 Calculus 1”识别关键术语、方法边界和常见误区,输出一页结构化笔记(定义、方法、例题、易错点)。 实操建议:至少完成 2-3 个与本周主题直接相关的练习,并记录每题的假设与推导过程,避免只记结论。 交付与复盘:对照 ECON1050 的 assessment 要求检查本周产出,保留可复用模板用于后续周和考前复盘。
Lecture5.Calculus2DerivativesinUse-
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Week 6No Lecture or Tutorials No lecture due to Good Friday
第6周主题:No Lecture or Tutorials No lecture due to Good Friday 本周先完成 Lecture/Reading 的概念梳理,再用 tutorial 或题目验证理解,重点是把概念转成可解释的步骤。 学习重点:围绕“No Lecture or Tutorials No lecture due to Good Friday”识别关键术语、方法边界和常见误区,输出一页结构化笔记(定义、方法、例题、易错点)。 实操建议:至少完成 2-3 个与本周主题直接相关的练习,并记录每题的假设与推导过程,避免只记结论。 交付与复盘:对照 ECON1050 的 assessment 要求检查本周产出,保留可复用模板用于后续周和考前复盘。
NoLectureorTutorialsNolecturedueto
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Week 7Lecture 6. Calculus 3 Single variable optimisation; determination of extreme points; local extreme points. | Tutorial 5 Calculus 2
第7周主题:Lecture 6. Calculus 3 Single variable optimisation; determination of extreme points; local extreme points. | Tutorial 5 Calculus 2 本周先完成 Lecture/Reading 的概念梳理,再用 tutorial 或题目验证理解,重点是把概念转成可解释的步骤。 学习重点:围绕“Lecture 6. Calculus 3 Single variable optimisation; determination of extreme points; local extreme points. | Tutorial 5 Calculus 2”识别关键术语、方法边界和常见误区,输出一页结构化笔记(定义、方法、例题、易错点)。 实操建议:至少完成 2-3 个与本周主题直接相关的练习,并记录每题的假设与推导过程,避免只记结论。 交付与复盘:对照 ECON1050 的 assessment 要求检查本周产出,保留可复用模板用于后续周和考前复盘。
Lecture6.Calculus3Singlevariableoptimisation;determination
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Week 8Lecture 7. Calculus 4 Partial derivatives and multivariate optimization | Tutorial 6 Calculus 3
第8周主题:Lecture 7. Calculus 4 Partial derivatives and multivariate optimization | Tutorial 6 Calculus 3 本周先完成 Lecture/Reading 的概念梳理,再用 tutorial 或题目验证理解,重点是把概念转成可解释的步骤。 学习重点:围绕“Lecture 7. Calculus 4 Partial derivatives and multivariate optimization | Tutorial 6 Calculus 3”识别关键术语、方法边界和常见误区,输出一页结构化笔记(定义、方法、例题、易错点)。 实操建议:至少完成 2-3 个与本周主题直接相关的练习,并记录每题的假设与推导过程,避免只记结论。 交付与复盘:对照 ECON1050 的 assessment 要求检查本周产出,保留可复用模板用于后续周和考前复盘。
Lecture7.Calculus4Partialderivativesandmultivariate
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Week 9Lecture 8. Calculus 5 Lagrange Multiplier; Introduction to constrained optimization, applications. | Tutorial 7 Calculus 4
第9周主题:Lecture 8. Calculus 5 Lagrange Multiplier; Introduction to constrained optimization, applications. | Tutorial 7 Calculus 4 本周先完成 Lecture/Reading 的概念梳理,再用 tutorial 或题目验证理解,重点是把概念转成可解释的步骤。 学习重点:围绕“Lecture 8. Calculus 5 Lagrange Multiplier; Introduction to constrained optimization, applications. | Tutorial 7 Calculus 4”识别关键术语、方法边界和常见误区,输出一页结构化笔记(定义、方法、例题、易错点)。 实操建议:至少完成 2-3 个与本周主题直接相关的练习,并记录每题的假设与推导过程,避免只记结论。 交付与复盘:对照 ECON1050 的 assessment 要求检查本周产出,保留可复用模板用于后续周和考前复盘。
Lecture8.Calculus5LagrangeMultiplier;Introductionto
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Week 10Lecture 9. Calculus 6 Basic concepts of integration; indefinite and definite integrals; integration by parts; integration by substitution | Tutorial 8 Calculus 5
第10周主题:Lecture 9. Calculus 6 Basic concepts of integration; indefinite and definite integrals; integration by parts; integration by substitution | Tutorial 8 Calculus 5 本周先完成 Lecture/Reading 的概念梳理,再用 tutorial 或题目验证理解,重点是把概念转成可解释的步骤。 学习重点:围绕“Lecture 9. Calculus 6 Basic concepts of integration; indefinite and definite integrals; integration by parts; integration by substitution | Tutorial 8 Calculus 5”识别关键术语、方法边界和常见误区,输出一页结构化笔记(定义、方法、例题、易错点)。 实操建议:至少完成 2-3 个与本周主题直接相关的练习,并记录每题的假设与推导过程,避免只记结论。 交付与复盘:对照 ECON1050 的 assessment 要求检查本周产出,保留可复用模板用于后续周和考前复盘。
Lecture9.Calculus6Basicconceptsofintegration;
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Week 11Lecture 10. Matrix Algebra 1 & 2 Introduction to linear algebra: matrix notation, matrix and vector operations. Simultaneous equations, Gaussian elimination, determinants, minors and cofactors, Cramer's rule | Tutorial 9 Calculus 6
第11周主题:Lecture 10. Matrix Algebra 1 & 2 Introduction to linear algebra: matrix notation, matrix and vector operations. Simultaneous equations, Gaussian elimination, determinants, minors and cofactors, Cramer's rule | Tutorial 9 Calculus 6 本周先完成 Lecture/Reading 的概念梳理,再用 tutorial 或题目验证理解,重点是把概念转成可解释的步骤。 学习重点:围绕“Lecture 10. Matrix Algebra 1 & 2 Introduction to linear algebra: matrix notation, matrix and vector operations. Simultaneous equations, Gaussian elimination, determinants, minors and cofactors, Cramer's rule | Tutorial 9 Calculus 6”识别关键术语、方法边界和常见误区,输出一页结构化笔记(定义、方法、例题、易错点)。 实操建议:至少完成 2-3 个与本周主题直接相关的练习,并记录每题的假设与推导过程,避免只记结论。 交付与复盘:对照 ECON1050 的 assessment 要求检查本周产出,保留可复用模板用于后续周和考前复盘。
Lecture10.MatrixAlgebra1&2Introduction
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Week 12Lecture 11. Matrix Algebra 3 Solving simultaneous equations; adjoint method for finding an inverse; introducing the Leontief input-output model | Tutorial 10 Matrix Algebra 1 & 2
第12周主题:Lecture 11. Matrix Algebra 3 Solving simultaneous equations; adjoint method for finding an inverse; introducing the Leontief input-output model | Tutorial 10 Matrix Algebra 1 & 2 本周先完成 Lecture/Reading 的概念梳理,再用 tutorial 或题目验证理解,重点是把概念转成可解释的步骤。 学习重点:围绕“Lecture 11. Matrix Algebra 3 Solving simultaneous equations; adjoint method for finding an inverse; introducing the Leontief input-output model | Tutorial 10 Matrix Algebra 1 & 2”识别关键术语、方法边界和常见误区,输出一页结构化笔记(定义、方法、例题、易错点)。 实操建议:至少完成 2-3 个与本周主题直接相关的练习,并记录每题的假设与推导过程,避免只记结论。 交付与复盘:对照 ECON1050 的 assessment 要求检查本周产出,保留可复用模板用于后续周和考前复盘。
Lecture11.MatrixAlgebra3Solvingsimultaneousequations;
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Week 13Lecture 12. Review Lecture Exam preparation and a review of the course content | Tutorial 11 Matrix Algebra 3
第13周主题:Lecture 12. Review Lecture Exam preparation and a review of the course content | Tutorial 11 Matrix Algebra 3 本周先完成 Lecture/Reading 的概念梳理,再用 tutorial 或题目验证理解,重点是把概念转成可解释的步骤。 学习重点:围绕“Lecture 12. Review Lecture Exam preparation and a review of the course content | Tutorial 11 Matrix Algebra 3”识别关键术语、方法边界和常见误区,输出一页结构化笔记(定义、方法、例题、易错点)。 实操建议:至少完成 2-3 个与本周主题直接相关的练习,并记录每题的假设与推导过程,避免只记结论。 交付与复盘:对照 ECON1050 的 assessment 要求检查本周产出,保留可复用模板用于后续周和考前复盘。
Lecture12.ReviewLectureExampreparationanda
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