[Hourly Lessons] IBDP Mathematics AASL｜1-on-1 Tutoring with Tim

By TC Categories: Exam Program, IB, Math
Wishlist Share
Share Course
Page Link
Share On Social Media

About Course

Discounts Available

  

Save more when you commit to longer-term learning! Apply the following coupon codes at checkout:

  

  • NT$8,000+ → 5% off (enter code: save8000)
  • NT$15,000+ → 8% off (enter code: save15000)
  • NT$25,000+ → 12% off (enter code: save25000)
  • NT$40,000+ → 16% off (enter code: save40000)
  • NT$60,000+ → 20% off (enter code: save60000)

  

New here? Use coupon code TRIAL at checkout to get NT$500 off your first session!

  

Coupons cannot be combined with other promotions.

  

  

If you’re looking for clear, personalized help in math or physics, this is a live 1-on-1 lesson with me, Tim Chen. I work with students from a wide range of programs. Whether you’re preparing for big exams, tackling tough topics, or aiming for top scores and universities.

  

Lessons are always tailored to your pace, your goals, and your learning style. I’ll help you build a solid understanding, improve problem-solving, and feel more confident step by step.

  

 

Course Contents

Part I – Core Topics

Unit 1: Straight Lines

Covers the equations and properties of straight lines.

  • The equation of a line

  • Graphing straight lines

  • Perpendicular bisectors

  • Simultaneous equations

  • Problem solving with simultaneous equations

Unit 2: Sets and Venn Diagrams

Introduces set notation, diagrams, and logical operations.

  • Sets and elements

  • Intersection and union

  • Complements of sets

  • Special number sets

  • Interval notation

  • Venn diagrams and regions

  • Problem solving with Venn diagrams

Unit 3: Surds and Exponents

Explores radicals, exponents, and scientific notation.

  • Surds and radicals

  • Division by surds

  • Exponents

  • Laws of exponents

  • Scientific notation

Unit 4: Equations

Focuses on solving polynomial and other equations.

  • Quadratic-type equations (\(x^2 = k\))

  • Power equations

  • Factored form equations

  • Quadratic equations

  • Solving polynomial equations with technology

  • Solving other equations with technology

Unit 5: Sequences and Series

Studies arithmetic and geometric sequences with applications.

  • Number sequences

  • Arithmetic sequences

  • Geometric sequences

  • Growth and decay

  • Financial mathematics

  • Series introduction

  • Arithmetic series

  • Finite and infinite geometric series

Unit 6: Measurement

Covers geometry of 2D and 3D shapes.

  • Circles, arcs, and sectors

  • Surface area

  • Volume

  • Capacity

Unit 7: Right-Angled Triangle Trigonometry

Applies trigonometric ratios in right triangles.

  • Trig ratios

  • Finding side lengths and angles

  • Right angles in figures

  • Problem solving in trigonometry

  • True bearings

  • Angle between line and plane

Unit 8: Non-Right-Angled Triangle Trigonometry

Extends trigonometry to general triangles.

  • Unit circle basics

  • Area of a triangle

  • Cosine rule

  • Sine rule

  • Problem solving with non-right triangles

  • Ambiguous case of sine rule

Unit 9: Points in Space

Introduces 3D geometry and trigonometry.

  • Coordinates of points in space

  • Measurement in space

  • Trigonometry in 3D

Unit 10: Probability

Explores probability concepts and rules.

  • Experimental probability

  • Two-way tables

  • Sample space and events

  • Theoretical probability

  • Addition law

  • Independent and dependent events

  • Conditional probability

  • Formal independence

  • Making predictions

Unit 11: Sampling and Data

Covers methods of data collection and sampling.

  • Errors in sampling

  • Sampling methods

  • Types of data

  • Simple discrete data

  • Grouped discrete data

  • Continuous data

Unit 12: Statistics

Focuses on measures of central tendency and spread.

  • Mean, median, mode

  • Choosing appropriate measures

  • Frequency tables

  • Grouped data

  • Measures of spread

  • Box-and-whisker diagrams

  • Outliers

  • Parallel box plots

  • Cumulative frequency graphs

  • Variance and standard deviation

Part II – Advanced Topics

Unit 1: The Binomial Theorem

  • Factorial notation

  • Binomial expansions

  • The binomial theorem

Unit 2: Quadratic Functions

  • Quadratic functions and graphs

  • The discriminant

  • Finding equations from graphs

  • Graph intersections

  • Quadratic problem solving

  • Optimisation with quadratics

  • Quadratic inequalities

Unit 3: Functions

  • Relations and functions

  • Function notation

  • Domain and range

  • Rational functions

  • Composite functions

  • Inverse functions

  • Absolute value functions

Unit 4: Transformations of Functions

  • Translations

  • Stretches

  • Reflections

  • Miscellaneous transformations

Unit 5: Exponential Functions

  • Rational exponents

  • Expansion and factorisation

  • Exponential equations

  • Exponential functions

  • Growth and decay

  • Natural exponential

Unit 6: Logarithms

  • Logarithms (base 10, base $a$)

  • Laws of logarithms

  • Natural logarithms

  • Logarithmic equations

  • Change of base rule

  • Solving exponentials with logarithms

  • Logarithmic functions

Unit 7: The Unit Circle and Radian Measure

  • Radian measure

  • Arc length and sector area

  • Unit circle

  • Special angles (\(\pi/6,\, \pi/4\))

  • Pythagorean identity

  • Finding angles

  • Equation of a line

Unit 8: Trigonometric Functions

  • Periodic behaviour

  • Sine and cosine functions

  • General sine/cosine functions

  • Modelling periodic behaviour

  • Tangent function

Unit 9: Trigonometric Equations and Identities

  • Trigonometric equations

  • Trig models

  • Identities

  • Double-angle identities

Unit 10: Reasoning and Proof

  • Logical connectives

  • Proof by deduction

  • Proof by equivalence

  • Definitions

Unit 11: Introduction to Differential Calculus

  • Rates of change

  • Instantaneous rates

  • Limits

  • Tangent gradient

  • Derivative function

  • Differentiation from first principles

Unit 12: Rules of Differentiation

  • Simple rules

  • Chain rule

  • Product rule

  • Quotient rule

  • Derivatives of exponentials, logarithms, trig functions

  • Second derivatives

Unit 13: Properties of Curves

  • Tangents and normals

  • Increasing/decreasing functions

  • Stationary points

  • Shape and inflection points

  • Linking functions with derivatives

Unit 14: Applications of Differentiation

  • Rates of change applications

  • Optimisation problems

Unit 15: Introduction to Integration

  • Approximating area under a curve

  • Riemann integral

  • Antidifferentiation

  • Fundamental Theorem of Calculus

Unit 16: Techniques for Integration

  • Discovering integrals

  • Rules of integration

  • Particular values

  • Integrating \(f(ax+b)\)

  • Substitution method

Unit 17: Definite Integrals

  • Definite integrals

  • Area under a curve

  • Area above a curve

  • Area between two functions

  • Integration problem solving

Unit 18: Kinematics

  • Displacement

  • Velocity

  • Acceleration

  • Speed

Unit 19: Bivariate Statistics

  • Association between variables

  • Pearson’s correlation coefficient

  • Line of best fit (by eye and least squares)

  • Regression lines (\(x\) on \(y\))

Unit 20: Discrete Random Variables

  • Random variables

  • Discrete distributions

  • Expectation

  • Binomial distribution

  • Binomial probabilities with technology

  • Mean and standard deviation of binomial distribution

Unit 21: The Normal Distribution

  • Introduction to the normal distribution

  • Calculating probabilities

  • Standard normal distribution

  • Quantiles

 

Subjects I Teach

  • Standardized Tests
    • SAT math
    • ACT math
  • AP Courses
    • AP Calculus AB / BC
    • AP Physics 1 / 2 / CM / CEM
    • AP Statistics
    • AP Precalculus
  •  IBDP
    • IB Mathematics AA / AI
    • IB Physics
    • IB Internal Assessment (IA) Guidance
  •  A-Level Subjects
    • A-Level Mathematics
    • A-Level Physics
  • Other Subjects
    • Algebra 1 / 2
    • Geometry
    • Precalculus
    • Physics
    • Functions / Advanced Functions
    • Integrated Math (IM1 – IM4)

 

 

About Me

I’ve worked with students from all over the world, helping them get through challenging material, prepare for competitive exams, and feel more confident in math and physics. I focus on clear explanations, strong fundamentals, and real progress.

 

 

Lesson Format

  • Live 1-on-1 via Zoom
  • Flexible scheduling
  • Lessons in English or Mandarin
  • Optional whiteboard, handouts, or recordings based on your preference

If you’re serious about improving or want to feel more in control of your learning, let’s work together. Book a trial or message me with any questions.

 

Show More

What Will You Learn?

  • Break down tough math and physics concepts into simple, logical steps
  • Build strong foundations in calculus, mechanics, statistics, and algebra
  • Prepare effectively for standardized exams like SAT, ACT, AP, IB, and A-Level
  • Improve your problem-solving strategy and accuracy under time pressure
  • Learn how to recognize patterns, organize your thoughts, and tackle unfamiliar problems with confidence
  • Get step-by-step guidance on Internal Assessments (IA) for IB Physics and Math

Student Ratings & Reviews

No Review Yet
No Review Yet

No matter where you are, learning has no borders — with online tutoring, your classroom is wherever you choose to grow.

This platform connects students with expert tutors for live one-on-one lessons, on-demand recorded classes, and access to a library of online learning materials. Students can track their progress through a built-in learning management system, complete with quizzes and assignments that help reinforce knowledge and measure improvement over time — all accessible anytime, anywhere.

Line
WhatsApp
WeChat

Want to receive push notifications for all major on-site activities?

✕