CIE IAL · Mathematics · 9709 P3 · Numerical solution of equations

Topic Questions: • understand the idea of, and use the notation for, a sequence of approximations which converges to a root of an equation — 9709 P3 Numerical solution of equations

20 9709 P3 Numerical solution of equations topic questions are tagged to this syllabus point across 19 papers (2020–2026). Only the parts whose knowledge graph matches this syllabus statement are counted, and the table shows which parts of each question are involved.

20 topic questions 19 papers 58 tagged marks 15.3% of topic questions 18.3% of topic marks 2020–2026 Syllabus 2020–2027

Core finding

This Numerical solution of equations syllabus point appears in 19 9709 P3 papers across 2020–2026, contributing 20 topic questions and 58 marks. The most recent appearance is 9709/32 May/June 2026. That equals 15.3% of the 131 topic questions and 18.3% of the 317 marks tagged to Numerical solution of equations. Only parts tagged to this subtopic are counted, so a four-part question can contribute one item and one part's marks. The table lists every matching question, its tagged parts and marks, with a link back to the paper page. Sessions are newest first, so the statement can be traced back through the full paper history.

Topic questions by session

Newest sessions first. Parts and marks count only the parts tagged to this subtopic; “x of y parts” shows how much of the question is tagged elsewhere. Select the paper cell to open the matching question on the paper page, or use Go to Practice Hub to answer that exact question in the Interactive Practice Hub.

PaperQuestionTypePartsMarksDifficultyPractice
9709/32May/June 2026 · CIE IAL Q8
Numerical Solution of Trigonometric Equation - CIE A Level Mathematics 2026 June Paper 32 Q8
FRQ 1 of 4 parts ((d)) 3
of 9 on the paper
Easy Go to Practice Hub
9709/32March 2026 · CIE IAL Q7
Numerical Root Finding of Trigonometric Transcendental Equation - CIE P3 2026 Mar Q7
FRQ 1 of 3 parts ((c)) 3
of 7 on the paper
Medium Go to Practice Hub
9709/31October/November 2025 · CIE IAL Q9
Numerical Roots of Trigonometric Equation - CIE Pure Mathematics 2025 Nov Q9
FRQ 1 of 4 parts ((d)) 3
of 8 on the paper
Easy Go to Practice Hub
9709/32October/November 2025 · CIE IAL Q6
Trigonometric Root Location and Iterative Method - CIE A Level Maths 2025 Winter P32 Q6
FRQ 1 of 3 parts ((c)) 3
of 7 on the paper
Medium Go to Practice Hub
9709/33October/November 2025 · CIE IAL Q8
Stationary Point and Iterative Method - CIE Pure Mathematics 2025 Nov Paper 33 Q8
FRQ 1 of 4 parts ((d)) 3
of 10 on the paper
Medium Go to Practice Hub
9709/32May/June 2025 · CIE IAL Q6
Modulus Equation and Numerical Methods - CIE A-Level Pure Mathematics 2025 May/June Paper 32 Q6
FRQ 1 of 3 parts ((c)) 3
of 7 on the paper
Easy Go to Practice Hub
9709/35May/June 2025 · CIE IAL Q8
Numerical Solution of Trigonometric Equation - CIE A Level Mathematics
FRQ 1 of 4 parts ((d)) 3
of 9 on the paper
Easy Go to Practice Hub
9709/33October/November 2024 · CIE IAL Q2
Iterative Formula for Roots - CIE A-Level Pure Mathematics 2024 Nov Q2
FRQ 1 of 2 parts ((b)) 3
of 5 on the paper
Easy Go to Practice Hub
9709/31May/June 2024 · CIE IAL Q6
Numerical Solution of Equations - CIE A-Level Maths 2024 Jun Paper 31 Q6
FRQ 2 of 5 parts ((d), (e)) 4
of 9 on the paper
Easy Go to Practice Hub
9709/32May/June 2024 · CIE IAL Q5
Numerical Solution using Iterative Formula - CIE A Level Mathematics 2024 Jun P32 Q5
FRQ 1 of 3 parts ((c)) 3
of 6 on the paper
Easy Go to Practice Hub
9709/32March 2024 · CIE IAL Q7
Stationary Point and Iterative Method - CIE 9709 March 2024 Paper 32 Q7
FRQ 1 of 3 parts ((c)) 3
of 8 on the paper
Easy Go to Practice Hub
9709/32May/June 2023 · CIE IAL Q6
Numerical Root Finding with Iteration - CIE Pure Mathematics 2023 Q6
FRQ 1 of 3 parts ((c)) 3
of 7 on the paper
Easy Go to Practice Hub
9709/33October/November 2022 · CIE IAL Q8
Stationary Point and Iterative Method - CIE Pure Mathematics 3
FRQ 1 of 3 parts ((c)) 3
of 8 on the paper
Easy Go to Practice Hub
9709/31May/June 2022 · CIE IAL Q10
Stationary Point and Iterative Solution - CIE Pure Mathematics 2022 Jun Paper 31 Q10
FRQ 1 of 4 parts ((d)) 3
of 11 on the paper
Medium Go to Practice Hub
9709/32May/June 2022 · CIE IAL Q5
Numerical Roots and Iteration - CIE Mathematics 2022 Jun Q5
FRQ 1 of 3 parts ((c)) 3
of 7 on the paper
Easy Go to Practice Hub
9709/32October/November 2021 · CIE IAL Q11
Curve Gradient and Iterative Root Finding - CIE A-Level Mathematics 2021 Nov Paper 32 Q11
FRQ 1 of 3 parts ((c)) 3
of 11 on the paper
Medium Go to Practice Hub
9709/33October/November 2021 · CIE IAL Q10
Plant Disease Differential Equation - CIE 9709 W21 P33 Q10
FRQ 1 of 4 parts ((c)) 3
of 11 on the paper
Easy Go to Practice Hub
9709/32May/June 2021 · CIE IAL Q10
Trapezium Area and Iterative Solution - CIE 9709 2021 Jun Paper 32 Q10
FRQ 1 of 4 parts ((d)) 3
of 10 on the paper
Easy Go to Practice Hub
9709/33May/June 2020 · CIE IAL Q6
Graphical Root Location and Iteration - CIE Pure Mathematics 2020 Jun Q6
FRQ 1 of 3 parts ((c)) 3
of 7 on the paper
Easy Go to Practice Hub

Topic question rules and edge cases

How many topic questions cover this syllabus point?
19 question stems cover this subtopic across 19 papers, but only 20 tagged parts and 58 marks belong to it. Other parts of the same questions are assessed under different statements and are excluded from this page.
Which papers include this subtopic?
The table lists every matching session from 2020–2026. Each row links to the question anchor on the paper page, where the full paper context and practice entry point are available.
Why can one question appear under several subtopics?
The parts of one question can assess different syllabus statements. Each part is counted under its own subtopics, so the same question stem can appear on several subtopic pages while each page lists only the parts and marks tagged to that statement.
Can I practise these questions with AI marking?
Yes. Open a paper from the table and use the Interactive Practice Hub entry point. The page itself is static HTML so search engines and retrieval agents can read the full question list without executing JavaScript.