Advanced Higher Maths past papers
Every SQA / Qualifications Scotland Advanced Higher Maths past paper from 2002–2026. Open any paper to try its first questions free, with the SQA marking scheme and video worked solutions; the full papers, topic filters and worksheets are in the free question bank.
Also: National 5 Maths past papers · Higher Maths past papers
Advanced Higher Maths papers by year
- 2026
Advanced Higher Maths 2026 Paper 1 13 questions
Advanced Higher Maths 2026 Paper 2 15 questions - 2025
Advanced Higher Maths 2025 Paper 1 8 questions
Advanced Higher Maths 2025 Paper 2 18 questions - 2024
Advanced Higher Maths 2024 Paper 1 8 questions
Advanced Higher Maths 2024 Paper 2 15 questions - 2023
Advanced Higher Maths 2023 Paper 1 9 questions
Advanced Higher Maths 2023 Paper 2 15 questions - 2022
Advanced Higher Maths 2022 Paper 1 7 questions
Advanced Higher Maths 2022 Paper 2 13 questions - 2021
Advanced Higher Maths 2021 Paper 1 8 questions
Advanced Higher Maths 2021 Paper 2 13 questions - 2019
Advanced Higher Maths 2019 Paper 1 18 questions - 2018
Advanced Higher Maths 2018 Paper 1 17 questions - 2017
Advanced Higher Maths 2017 Paper 1 18 questions - 2016
Advanced Higher Maths 2016 Paper 1 16 questions - 2015
Advanced Higher Maths 2015 Paper 1 18 questions - 2014
Advanced Higher Maths 2014 Paper 1 16 questions - 2013
Advanced Higher Maths 2013 Paper 1 17 questions - 2012
Advanced Higher Maths 2012 Paper 1 16 questions - 2011
Advanced Higher Maths 2011 Paper 1 16 questions - 2010
Advanced Higher Maths 2010 Paper 1 16 questions - 2009
Advanced Higher Maths 2009 Paper 1 16 questions - 2008
Advanced Higher Maths 2008 Paper 1 16 questions - 2007
Advanced Higher Maths 2007 Paper 1 16 questions - 2006
Advanced Higher Maths 2006 Paper 1 17 questions - 2005
Advanced Higher Maths 2005 Paper 1 15 questions - 2004
Advanced Higher Maths 2004 Paper 1 16 questions - 2002
Advanced Higher Maths 2002 Paper 1 15 questions
Advanced Higher Maths topics in these papers
Differentiating exponential and natural logarithmic functions · Differentiating functions using the chain rule · Differentiating functions given in the form of a product and in the form of a quotient · Using Gaussian elimination to solve a 3 × 3 system of linear equations · Performing geometric operations on complex numbers · Differentiating inverse trigonometric functions · Expanding expressions using the binomial theorem · Using the Maclaurin expansion to find specified terms of the power series for simple functions · Performing algebraic operations on complex numbers · Finding the derivative where relationships are defined implicitly · Decomposing a rational function into a sum of partial fractions (denominator of degree at most three) · Finding the general term and summing arithmetic and geometric progressions · Using Euclid’s algorithm to find the greatest common divisor of two positive integers · Integrating expressions using standard results · Calculating the determinant of a matrix · Finding the inverse of a matrix · Understanding and using matrix algebra · Integrating by substitution · Investigating features of graphs and sketching graphs of functions · Finding the derivative where relationships are defined parametrically · Not in the current specification · Integrating by parts · Solving first-order differential equations with variables separable · Finding the asymptotes to the graphs of rational functions