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Straight lines: Edexcel A‑Level Maths questions

Edexcel A-Level Maths past-paper questions on 3.1 Straight lines, 2010–2025, with mark schemes and examiner’s reports where available. Add MadAsMaths questions to your practice, or browse them separately by topic and difficulty.

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1,254 questions

  1. Q11

    June 2025 · Pure 2

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  2. Q2

    June 2025 · AS Pure

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  3. Q3

    June 2024 · AS Pure

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  4. Q10

    June 2024 · AS Pure

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  5. Q7

    June 2023 · AS Pure

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  6. Q8

    June 2023 · AS Pure

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  7. Q10

    June 2023 · AS Pure

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  8. Q11

    June 2022 · AS Pure

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  9. Q15

    November 2021 · AS Pure

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  10. Q7

    November 2020 · Pure 1

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  11. Q4

    November 2020 · AS Pure

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  12. Q11

    November 2020 · AS Pure

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  13. Q7

    June 2019 · Pure 2

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  14. Q1

    June 2019 · AS Pure

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  15. Q4

    June 2019 · AS Pure

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  16. Q6

    June 2018 · Pure 1

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All 16 questions on Straight lines, as a list
  1. June 2025, Pure 2, Q11 (11 marks): A company is trying to determine the most profitable selling price for a new toy. Given that • if the selling price of each toy is £30, the company expects to s
  2. June 2025, AS Pure, Q2 (5 marks): The line l passes through the points A (–3, 0) and B 5 2 22 ,  (a) Find the equation of l giving your answer in the form y = mx + c where m and c are constant
  3. June 2024, AS Pure, Q3 (8 marks): Relative to a fixed origin O, • point P has position vector 9i – 8j • point Q has position vector 3i – 5j (a) Find PQ → (2) Given that R is the point such that
  4. June 2024, AS Pure, Q10 (8 marks): C P Q l O y x Figure 4 Figure 4 shows a sketch of the circle C • the point P (–1, k + 8) is the centre of C • the point Q (3, k 2 – 2k) lies on C • k is a posit
  5. June 2023, AS Pure, Q7 (8 marks): The distance a particular car can travel in a journey starting with a full tank of fuel was investigated. • From a full tank of fuel, 40 litres remained in the
  6. June 2023, AS Pure, Q8 (5 marks): O R C l 6 (10, 80) 60 y x Figure 3 Figure 3 shows a sketch of a curve C and a straight line l. Given that • C has equation y x f where f (x) is a quadratic expr
  7. June 2023, AS Pure, Q10 (8 marks): O y x C B A l1 l2 Figure 4 The line l1 has equation y x 3 5 6 The line l2 is perpendicular to l1 and passes through the point B( , ) 8 0 , as shown in the sketc
  8. June 2022, AS Pure, Q11 (8 marks): C O l y x Figure 3 Figure 3 shows the circle C with equation x2 + y2 – 10x – 8y + 32 = 0 and the line l with equation 2y + x + 6 = 0 (a) Find (i) the coordinate
  9. November 2021, AS Pure, Q15 (9 marks): P l O x y N C Figure 4 Figure 4 shows a sketch of a circle C with centre N(7, 4) The line l with equation y = 1 3 x is a tangent to C at the point P. Find (a) t
  10. November 2020, Pure 1, Q7 (5 marks): y x O l C R 25 (−2, 13) Figure 1 Figure 1 shows a sketch of a curve C with equation y = f (x) and a straight line l. The curve C meets l at the points (−2, 13)
  11. November 2020, AS Pure, Q4 (6 marks): In 1997 the average CO2 emissions of new cars in the UK was 190 g/km. In 2005 the average CO2 emissions of new cars in the UK had fallen to 169 g/km. Given A g/
  12. November 2020, AS Pure, Q11 (9 marks): (i) A circle C1 has equation x2 + y2 + 18x – 2y + 30 = 0 The line l is the tangent to C1 at the point P(–5, 7). Find an equation of l in the form ax + by + c =
  13. June 2019, Pure 2, Q7 (7 marks): A small factory makes bars of soap. On any day, the total cost to the factory, £y, of making x bars of soap is modelled to be the sum of two separate elements:
  14. June 2019, AS Pure, Q1 (4 marks): The line l1 has equation 2x + 4y – 3 = 0 The line l2 has equation y = mx + 7, where m is a constant. Given that l1 and l2 are perpendicular, (a) find the value
  15. June 2019, AS Pure, Q4 (5 marks): A tree was planted in the ground. Its height, H metres, was measured t years after planting. Exactly 3 years after planting, the height of the tree was 2.35 met
  16. June 2018, Pure 1, Q6 (10 marks): Not to scale y C A P l O x Figure 3 The circle C has centre A with coordinates (7, 5). The line l, with equation y = 2x + 1, is the tangent to C at the point P,

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