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Series: CAIE IGCSE Additional Maths questions

Every CAIE IGCSE Additional Maths exam question on 12 Series, June 2024 and the specimen papers, with its mark scheme and examiner’s report.

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46 questions

  1. Q4

    June 2024 · Paper 1

    7 marks12 Series
    The whole paper ↗
    June 2024 Paper 1, question 4: (a) The first three terms, in ascending powers of x, in the expansion of ( 3 px ) n are + 243 810 x qx 2 , where n, p and q are constants. Find the values of n,
  2. Q8

    June 2024 · Paper 2

    10 marks12 Series
    The whole paper ↗
    June 2024 Paper 2, question 8: (a) In an arithmetic progression, the sum of the first 30 terms is 1065 . - The sum of the next 20 terms is 2210 . - Find the first term and the common differen
  3. Q7

    Specimen · Paper 1

    12 marks12 Series
    The whole paper ↗
    Specimen Paper 1, question 7: of the 16th term. The sum of the 5th term 7 (a) In an arithmetic progression, the 5th term is equal to 3 and the 16th term is equal to 33. Find the sum of the f
  4. Q10

    Specimen · Paper 2

    8 marks12 Series
    The whole paper ↗
    Specimen Paper 2, question 10: d x n , where k is a constant, the coefficient of x2 is 160. 5 10 (a) In the expansion of k − 2 k Find the value of k. [3] (b) (i) Find the first 3 terms in the
All 4 questions on Series, as a list
  1. June 2024, Paper 1, Q4 (7 marks): (a) The first three terms, in ascending powers of x, in the expansion of ( 3 px ) n are + 243 810 x qx 2 , where n, p and q are constants. Find the values of n,
  2. June 2024, Paper 2, Q8 (10 marks): (a) In an arithmetic progression, the sum of the first 30 terms is 1065 . - The sum of the next 20 terms is 2210 . - Find the first term and the common differen
  3. Specimen, Paper 1, Q7 (12 marks): of the 16th term. The sum of the 5th term 7 (a) In an arithmetic progression, the 5th term is equal to 3 and the 16th term is equal to 33. Find the sum of the f
  4. Specimen, Paper 2, Q10 (8 marks): d x n , where k is a constant, the coefficient of x2 is 160. 5 10 (a) In the expansion of k − 2 k Find the value of k. [3] (b) (i) Find the first 3 terms in the

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