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Variable acceleration in a straight line: Edexcel A‑Level Maths questions

Edexcel A-Level Maths past-paper questions on 7.3 Variable acceleration in a straight line, 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. Q4

    June 2025 · AS Mechanics

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  2. Q2

    June 2024 · AS Mechanics

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  3. Q3

    June 2023 · AS Mechanics

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  4. Q3

    June 2022 · AS Mechanics

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  5. Q2

    November 2021 · AS Mechanics

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  6. Q3

    November 2020 · AS Mechanics

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  7. Q3

    June 2019 · AS Mechanics

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All 7 questions on Variable acceleration in a straight line, as a list
  1. June 2025, AS Mechanics, Q4 (10 marks): In this question you must show all stages of your working. Solutions relying entirely on calculator technology are not acceptable. A fixed point O lies on a str
  2. June 2024, AS Mechanics, Q2 (7 marks): In this question you must show all stages of your working. Solutions relying on calculator technology are not acceptable. A particle is moving along a straight
  3. June 2023, AS Mechanics, Q3 (8 marks): In this question you must show all stages of your working. Solutions relying entirely on calculator technology are not acceptable. A fixed point O lies on a str
  4. June 2022, AS Mechanics, Q3 (9 marks): A fixed point O lies on a straight line. A particle P moves along the straight line. At time t seconds, t  0, the distance, s metres, of P from O is given by s
  5. November 2021, AS Mechanics, Q2 (10 marks): A particle P moves along a straight line. At time t seconds, the velocity v m s−1 of P is modelled as v = 10t − t 2 − k t  0 where k is a constant. (a) Find th
  6. November 2020, AS Mechanics, Q3 (9 marks): A particle P moves along a straight line such that at time t seconds, t  0, after leaving the point O on the line, the velocity, v m s–1, of P is modelled as v
  7. June 2019, AS Mechanics, Q3 (8 marks): A particle, P, moves along a straight line such that at time t seconds, t . 0, the velocity of P, v m s–1, is modelled as v = 12 + 4t – t2 Find (a) the magnitud

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