O Level Mathematics 4024, topic 3.5

Equations of linear graphs: past paper questions

7 Cambridge O Level Mathematics 4024 questions on Equations of linear graphs (3.5) from 6 papers, 2023 to 2026. Open the paper or try a question free.

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Questions: 7
Papers: 6
Years: 2023 to 2026
Total marks: 48
Average per question: 6.9 marks
Largest question: 10 marks

By type: Structured 7

How hard the questions are

Recall0
Apply7
Analyse0
Not banded0

Derived from the command word Cambridge prints in each question, banded by a fixed table beside the syllabus's own definitions. A question printing no command word is unbanded: unknown, not middling.

Command words

findApply6 questions
write downRecall3 questions
give an answer without significant working
show thatApply2 questions
describeApply1 question
state the points of a topic / give characteristics and main features
drawApply1 question

Where the questions come from

By year

20261
20253
20241
20232

By session

May/June2
Oct/Nov5

By paper

Paper 12
Paper 25

Questions on this topic

Showing 6 of 7, spread across the years. Open one to write your answer and have it marked.

Question 15May/June 2026, paper 12Structured8 marks
The equation of line $L$ is $2 y + x = 19$ . Find the gradient of line $L$ .
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Question 7Oct/Nov 2024, paper 21Structured10 marks
$A B C D$ is a parallelogram with sides $A B$ , $B C$ , $C D$ and $D A$ . $A$ is the point $(- 3, 7)$ and $B$ is the point $(2, 5)$ . $\vec{A D} = (\begin{array}{c} - 1 \\ - 6 \end{array})$ Find the coordinates of point $D$ .
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Question 2Oct/Nov 2023, paper 21Structured5 marksHas a diagram
Triangle $A$ , triangle $B$ and line $R$ are drawn on the grid. Write down the equation of line $R$ .
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Question 18Oct/Nov 2025, paper 22Structured9 marksHas a diagram
The equation of line $L$ is $y = \frac{x}{5} + 3$ . Write down the gradient of line $L$ .
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Question 3Oct/Nov 2023, paper 21Structured7 marks
The equation of line $L$ is $4 y = x - 5$ . Find the gradient of line $L$ .
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Question 17May/June 2025, paper 12Structured5 marks
The equation of line L is $5 y + 3 x = 10$ . Rearrange $5 y + 3 x = 10$ to make $y$ the subject.
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