This page has every Mathematics N5 November paper we have, from 2016 to 2023: 4 question papers and 3 memos in 11 PDFs. Files are in Afrikaans. The newest year is first. Each paper shows the first page of questions, its marks and time, and what the questions cover.
Mathematics N5 November papers by year
Topics that come up most in Mathematics N5 November
Counted from the questions in the papers on this page: how many papers each topic appears in, and its average marks.
Topic Papers Average marks
Trigonometry 3 34 Analytical Geometry 2 18 Functions and graphs 1 36 Euclidean Geometry 1 26 Differential calculus 1 24
Mathematics N5 November 2023 question papers and memos
November 2023
Maths N5 November 2023 question paper
100 marks · 3 hours · 6 pages · 6 questions
What is in this paper (6 questions)
Q1
1.1 Determine the following limits: 6 marks
Q2
Trigonometry 2.1 Show that if ������ = ������������������ sin������, then 22 marks
Q3
Analytical Geometry 3.1 Given: ������(������) = ������3 + 4������2 + 3������ − 5 20 marks
Q4
4.1 Determine ∫������ ������������ in each of the following cases: 24 marks
Q5
Given that ������(������) = −3 and ������(������) = 7, determine the value of ∫ ������(������)������������. (2) 20 marks
Q6
6.1 Determine the general solution of: 8 marks
Instructions to candidates Answer all the questions. Read all the questions carefully. Number the answers according to the numbering system used in this question paper. Use only a blue or black pen. Show all intermediate steps and simplify where possible. All final answers must be rounded off to THREE decimal places. Questions may be answered in any order, but subsections of questions must be kept together. Sketches must be large, neat and fully labelled. Scientific calculators may be used. Write neatly and legibly. (16030175) -3-
Mathematics N5 November 2022 question papers and memos
November 2022
Maths N5 November 2022 question paper
100 marks · 3 hours · 6 pages · 6 questions
What is in this paper (6 questions)
Q1
Determine the following limits: 8 marks
Q2
Trigonometry 2.1 Derive a formula to determine ������������; if ������ = ������������������ tan������. 23 marks
Q3
Analytical Geometry 3.1 Given: ������(������) = 3������3 + 5������2 − 7������ − 5 ☆ 16 marks
Q4
Trigonometry 4.1 Determine ∫������ ������������ in each of the following cases: 24 marks
Q5
If ������ 1 = 3 and ������ 0 = 1, then evaluate ∫ ������′ ������ ������ ������ ������������ (4) 20 marks
Q6
6.1 Determine the general solution of: 9 marks
Instructions to candidates Answer all the questions. Read all the questions carefully. Number the answers according to the numbering system used in this question paper. Show all intermediate steps and simplify where possible. All final answers must be rounded off to THREE decimal places. Questions may be answered in any order, but subsections of questions must be kept together. Sketches must be large, neat and fully labelled Write neatly and legibly. (16030175) -3-
Mathematics N5 November 2020 question papers and memos
November 2020
Maths N5 November 2020 question paper
100 marks · 3 hours · 5 pages · 6 questions
The memo for this paper is not available yet.
What is in this paper (6 questions)
Q1
1.1 Determine the following limit: 10 marks
Q2
Euclidean Geometry 2.1 Determine the derivative of ������(������) = from first principles. (5) 26 marks
Q3
3.1 Given: f x 2x x 3x 3 15 marks
Q4
4.1 Determine ∫������ ������������ in each of the following cases: 20 marks
Q5
5.1 Evaluate the definite integral: 9������−1������������ 19 marks
Q6
6.1 Determine the general solution of dx 1 e y 1 (3) 10 marks
Instructions to candidates Answer all the questions. Read all the questions carefully. Number the answers according to the numbering system used in this question paper. Show all intermediate steps and simplify where possible. All final answers must be rounded off to THREE decimals. Questions may be answered in any order, but subsections of questions must be kept together. Sketches must be large, neat and fully labelled Work neatly. (16030175) -3-
Mathematics N5 November 2016 question papers and memos
November 2016
Maths N5 November 2016 question paper
100 marks · 3 hours · 6 pages · 6 questions
What is in this paper (6 questions)
Q1
1.1 Determine the following limits: 7 marks
Q2
Differential calculus 2.1 Determine the derivative of f (x) = 3 2x from first principles. (5) 24 marks
Q3
Functions and graphs 3.1 Given: f (x) = 3x3 - 4x2 - 2x + 2 21 marks
Q4
Trigonometry 4.1 Determine ò 1-cos2x 23 marks
Q5
Functions and graphs 5.1 Given: The curves x = -y2 + 4 and x =4-2y 15 marks
Q6
Trigonometry 6.1 Solve the differential equation e . dy = e 10 marks
Instructions to candidates Answer ALL the questions. Read ALL the questions carefully. Number the answers according to the numbering system used in this question paper. Show ALL intermediate steps and simplify where possible. ALL final answers must be rounded off to THREE decimal places Questions may be answered in any order, but subsections of questions must be kept together. Questions must be answered in blue or black ink. Write neatly and legibly. (16030175) -3- T890(E)(N22)T
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Questions about these papers
Which years of Maths N5 November papers are on this page? Papers from 2023, 2022, 2020, 2016. The newest year is at the top.
How many marks is the Maths N5 November paper? The paper is usually out of 100 marks and you get 3 hours to write it.
Are the memos included? Yes. 3 of the 4 papers on this page have their marking memo next to the question paper.
Which topics come up most in these papers? Trigonometry, analytical geometry and functions and graphs, based on 3 papers on this page.
