Easy1 markShort Answer
AQA GCSE · Question 01.2 · Number
A different linear sequence starts: 19, 14, 9, 4. Write down the next number in this sequence.
A different linear sequence starts: 19, 14, 9, 4. Write down the next number in this sequence.
How to approach this question
1. Identify the pattern in the sequence by finding the difference between consecutive terms.
2. Calculate 14 - 19.
3. Calculate 9 - 14.
4. Calculate 4 - 9.
5. Confirm the common difference.
6. Add the common difference to the last term (4) to find the next number.
Full Answer
-1
This is another arithmetic sequence. We find the difference between consecutive terms:
14 - 19 = -5
9 - 14 = -5
4 - 9 = -5
The common difference is -5. To find the next term, we subtract 5 from the last term:
4 - 5 = -1.
The next number in the sequence is -1.
Common mistakes
✗ Incorrectly subtracting and getting 1 instead of -1.
✗ Adding 5 instead of subtracting.
Practice the full AQA GCSE Maths Foundation Tier Paper 2 Calculator
45 questions · hints · full answers · grading
More questions from this exam
Q01.1A linear sequence starts: 4, 7, 10, 13. Write down the next number in this sequence.EasyQ01.3Here is another sequence: 3, 6, 12, 24. Write down the term-to-term rule for this sequence.EasyQ02.1Here is a price list. Work out the cost of three candles.EasyQ02.2Sal has £7.50. He wants to buy one soap and one body cream. Does he have enough money to also buy...EasyQ03.1Solve 5x = 30Easy
Expert