plumiTrigonometry: Edexcel International A Level Maths questions
Every Edexcel International A Level Maths exam question on P2.6 Trigonometry, 2019–2025, with its mark scheme and examiner’s report.
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All 20 questions on Trigonometry, as a list
- June 2025, AS Pure 2 (P2), Q8 (8 marks): In this question you must show all stages of your working. Solutions relying entirely on calculator technology are not acceptable. (i) Solve, for 0 x < π, the
- June 2025 (A), AS Pure 2 (P2), Q6 (12 marks): In this question you must show all stages of your working. Solutions relying on calculator technology are not acceptable. (i) Given that θ is measured in degree
- January 2025, AS Pure 2 (P2), Q10 (8 marks): In this question you must show all stages of your working. Solutions relying entirely on calculator technology are not acceptable. (a) Show that 2 2 cos 3tan si
- October 2024, AS Pure 2 (P2), Q9 (7 marks): In this question you must show detailed reasoning. Solutions relying entirely on calculator technology are not acceptable. (a) Show that the equation 2 tan θ =
- June 2024, AS Pure 2 (P2), Q8 (12 marks): In this question you must show all stages of your working. Solutions relying entirely on calculator technology are not acceptable. (i) Solve, for 0 < x π, the
- June 2024 (R), AS Pure 2 (P2), Q5 (6 marks): In this question you must show all stages of your working. Solutions relying entirely on calculator technology are not acceptable. The depth of water, D metres,
- June 2024 (R), AS Pure 2 (P2), Q7 (7 marks): In this question you must show all stages of your working. Solutions relying entirely on calculator technology are not acceptable. (i) Solve, for 0 x < 2π , t
- January 2024, AS Pure 2 (P2), Q9 (14 marks): In this question you must show detailed reasoning. Solutions relying entirely on calculator technology are not acceptable. (i) Solve, for 0 x < 360°, the equa
- October 2023, AS Pure 2 (P2), Q3 (7 marks): In this question you must show all stages of your working. Solutions relying entirely on calculator technology are not acceptable. (a) Solve, for 0 < θ 360° t
- June 2023, AS Pure 2 (P2), Q9 (7 marks): In this question you must show all stages of your working. Solutions relying entirely on calculator technology are not acceptable. (a) Show that 3 cos θ (tan θ
- January 2023, AS Pure 2 (P2), Q8 (9 marks): In this question you must show all stages of your working. Solutions based entirely on calculator technology are not acceptable. (i) Solve, for – 2 π < x < π, t
- October 2022, AS Pure 2 (P2), Q5 (8 marks): In this question you must show detailed reasoning. Solutions relying entirely on calculator technology are not acceptable. (a) Show that the equation (3 cos θ –
- June 2022, AS Pure 2 (P2), Q5 (6 marks): In this question you must show all stages of your working. Solutions relying entirely on calculator technology are not acceptable. Solve, for −180° < θ 180° ,
- January 2022, AS Pure 2 (P2), Q7 (8 marks): In this question you must show all stages of your working. Solutions relying entirely on calculator technology are not acceptable. (i) Solve, for –90° < x < 90°
- October 2021, AS Pure 2 (P2), Q10 (10 marks): In this question you must show all stages of your working. Solutions relying entirely on calculator technology are not acceptable. (i) Solve, for −2 π < x < 2 π
- June 2021, AS Pure 2 (P2), Q8 (10 marks): In this question you must show all stages of your working. Solutions relying entirely on calculator technology are not acceptable. (i) Solve, for 0 < θ < 360°,
- January 2021, AS Pure 2 (P2), Q6 (8 marks): (a) Show that the equation 3sin cos 2sin 1 θ θ θ − = 5 tan θ sin θ 1 2 can be written in the form 3 sin3 θ + 10 sin2 θ − 8 sin θ = 0 (b) Hence solve, for −4 π
- October 2020, AS Pure 2 (P2), Q7 (7 marks): (i) Show that tan θ + 1 1 tan sin cos θ θ θ ≡ θ ≠ 2 nπ n ∈ (ii) Solve, for 0 x < 90°, the equation 3 cos2 (2x + 10°) = 1 giving your answers in degrees to o
- January 2020, AS Pure 2 (P2), Q7 (7 marks): (a) Show that the equation 8 tan θ = 3 cos θ may be rewritten in the form 3 sin2 θ + 8 sin θ – 3 = 0 (b) Hence solve, for 0 x 90°, the equation 8 tan 2x = 3
- June 2019, AS Pure 2 (P2), Q9 (8 marks): (a) Show that the equation cos ș – 1 = 4 sin ș tan ș can be written in the form 5 cos2 ș – cos ș – 4 = 0 (b) Hence solve, for 0 - x 2 π cos 2x – 1 = 4 sin 2x ta
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