Deep dives into exam strategies, concept mastery, and academic success for A-Level, IB, and DSE students.
Calculus is the heavyweight champion of A-Level Maths. We analyze 1,000+ student scripts to reveal the most common errors in differentiation and integration.
Struggling with rigid bodies and equilibrium? We break down the principle of moments with clear diagrams and step-by-step solutions for the hardest exam questions.
One-tailed vs two-tailed? Critical regions vs p-values? We simplify the A-Level Statistics hypothesis testing framework so you never lose marks on interpretation.
Moving from 2D to 3D vectors requires a shift in spatial thinking. Learn the vector equation of a line and how to prove skew lines in A-Level Further Maths.
Running out of time is a strategy failure, not a speed failure. Learn the 'Two-Pass Method' and how to allocate minutes per mark to maximize your score.
Stop deriving double angle formulae from scratch. Here are the essential identities you need to memorize and the ones you need to know how to prove.
The Internal Assessment is 20% of your grade. We dissect the grading criteria and show you how to choose a topic that hits the 'Personal Engagement' marks.
Analysis & Approaches or Applications & Interpretation? We break down the university requirements for Engineering, Economics, and Medicine.
Vectors in IB HL can get messy. Learn when to use the dot product for angles and the cross product for normal vectors.
From L'Hôpital's Rule to Maclaurin Series. Deep dive into the advanced calculus topics that separate the 6s from the 7s.
Understanding the geometric interpretation of complex numbers. How to find roots of unity using De Moivre's Theorem.
Paper 3 is an investigation. It requires patience and pattern recognition. Here is how to approach the 'unseen' problems.
M1 (Calculus & Statistics) is for Business and Social Sciences. M2 (Algebra & Calculus) is for Engineering and Science. We compare the difficulty and syllabus.
Your calculator is a legal cheat sheet. Learn how to solve quadratic equations, simultaneous equations, and definite integrals in seconds.
Section B contains the hardest questions. We break down the 3D trigonometry and circle geometry questions that appear every year.
nCr vs nPr? When do you add and when do you multiply? Clarifying the counting principles for DSE probability questions.
How to find the inverse of a 3x3 matrix and use it to solve systems of linear equations. A step-by-step M2 guide.
From past papers to mock exams. A week-by-week plan to peak exactly on the day of your DSE Math exam.
Math anxiety is real, but it can be managed. Learn cognitive reframing techniques to turn panic into focus during exams.
Calculus at university is different from high school. Here is how to bridge the gap between A-Level/IB and undergraduate mathematics.
Stop highlighting your textbook. Learn how to use active recall and spaced repetition to memorize formulas and methods permanently.
Beyond teaching and accounting. Discover high-paying careers in Data Science, Quantitative Finance, and Cryptography.
Math notes can get messy. Use the Cornell Method to structure your proofs, definitions, and examples for easier revision.
Don't waste your summer. Build a fractal generator, model a pandemic, or analyze stock market correlations to impress university admissions.
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