Sequences Quadratic Higher GCSE Questions These questions are

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Sequences – Quadratic – Higher – GCSE Questions These questions are the same format

Sequences – Quadratic – Higher – GCSE Questions These questions are the same format as previous GCSE exams. COPY means they use the exact same numbers as the original GCSE question. Otherwise, they are clone questions using different numbers. The worksheets are provided in a variety of sizes.

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GCSE 1 Edexcel Higher: June 2017 Paper 2, Q 22 Here are the first

GCSE 1 Edexcel Higher: June 2017 Paper 2, Q 22 Here are the first five terms of a sequence. 3 8 17 30 47 Find an expression, in terms of n, for the nth term of this sequence. GCSE 1 Here are the first five terms of a sequence. 3 8 17 30 47 Find an expression, in terms of n, for the nth term of this sequence. (Total for Question 1 is 3 marks) GCSE 1 Edexcel Higher: June 2017 Paper 2, Q 22 Here are the first five terms of a sequence. 3 8 17 30 47 Find an expression, in terms of n, for the nth term of this sequence. (Total for Question 1 is 3 marks) Edexcel Higher: June 2017 Paper 2, Q 22 (Total for Question 1 is 3 marks) GCSE 1 Edexcel Higher: June 2017 Paper 2, Q 22 Here are the first five terms of a sequence. 3 8 17 30 47 Find an expression, in terms of n, for the nth term of this sequence. (Total for Question 1 is 3 marks)

GCSE 1 GCSE Edexcel Higher: June 2018 Paper 3, Q 16 The nth term

GCSE 1 GCSE Edexcel Higher: June 2018 Paper 3, Q 16 The nth term of a sequence is given by an 2 + bn where a and b are integers. The 2 nd term of the sequence is 4 The 4 th term of the sequence is 16 (a) Find the 6 th term of the sequence. 1 Edexcel Higher: June 2018 Paper 3, Q 16 The nth term of a sequence is given by an 2 + bn where a and b are integers. The 2 nd term of the sequence is 4 The 4 th term of the sequence is 16 (a) Find the 6 th term of the sequence. (4) Here are the first five terms of a different quadratic sequence. − 1 0 3 8 (4) Here are the first five terms of a different quadratic sequence. 15 − 1 (b) Find an expression, in terms of n, for the nth term of this sequence. (2) (Total for Question 1 is 6 marks) 0 3 8 15 (b) Find an expression, in terms of n, for the nth term of this sequence. (2) (Total for Question 1 is 6 marks)

GCSE 1 Edexcel Higher: June 2017 Paper 2, Q 22 Here are the first

GCSE 1 Edexcel Higher: June 2017 Paper 2, Q 22 Here are the first five terms of a sequence. 3 8 17 30 47 Find an expression, in terms of n, for the nth term of this sequence. (Total for Question 1 is 3 marks)

GCSE 1 Edexcel Higher: June 2018 Paper 3, Q 16 The nth term of

GCSE 1 Edexcel Higher: June 2018 Paper 3, Q 16 The nth term of a sequence is given by an 2 + bn where a and b are integers. The 2 nd term of the sequence is 4 The 4 th term of the sequence is 16 (a) Find the 6 th term of the sequence. (4) Here are the first five terms of a different quadratic sequence. − 1 0 3 8 15 (b) Find an expression, in terms of n, for the nth term of this sequence. (2) (Total for Question 1 is 6 marks)

GCSE 1 Edexcel Higher: June 2017 Paper 2, Q 22 Here are the first

GCSE 1 Edexcel Higher: June 2017 Paper 2, Q 22 Here are the first five terms of a sequence. 3 8 17 30 47 Find an expression, in terms of n, for the nth term of this sequence 3 +5 8 +4 +9 17 +4 +13 30 +4 47 +17 Half second difference for coefficient = 2 n 2 2 8 18 32 50 Compare +1 = -n +2 +0 -1 -2 -3 2 n 2 - n +2 (Total for Question 1 is 3 marks)

GCSE 1 Edexcel Higher: June 2018 Paper 3, Q 16 The nth term of

GCSE 1 Edexcel Higher: June 2018 Paper 3, Q 16 The nth term of a sequence is given by an 2 + bn where a and b are integers. The 2 nd term of the sequence is 4 Solve simultaneous The 4 th term of the sequence is 16 equations (a) Find the 6 th term of the sequence. (4) Here are the first five terms of a different quadratic sequence. − 1 1 0 3 3 5 8 7 15 (b) Find an expression, in terms of n, for the nth term of this sequence. Second difference ÷ 2 for coefficient 2 1 n 2 1 4 -2 -4 2 2 1 n 2 -2 n 9 16 25 -6 -8 -2 -2 -2 -10 n 2 -2 n (2) (Total for Question 1 is 6 marks)

Questions? Comments? Suggestions? …or have you found a mistake!? Any feedback would be appreciated

Questions? Comments? Suggestions? …or have you found a mistake!? Any feedback would be appreciated . Please feel free to email: tom@goteachmaths. co. uk