Predicted paper
Predicted Paper — Paper 1 (Non-calculator)
GCSE Mathematics · AQA-style · 90 minutes · 32 marks
Prediction type: predicted_paper · Evidence mode: limited · This paper is a conservative derived exam-style forecast from syllabus patterns. It is not a guarantee.
62
0–100 model (higher = more demanding)
- Ratio and proportion in context
- Linear graphs and gradient
- Standard form and bounds
- Geometric reasoning (angles)
- Probability from tables
I completed a StudyVector GCSE Mathematics derived predicted-practice paper (2026) and scored 0/32. This is practice-only and not an official paper:
Section A
Answer all questions in this section. Each question shows the number of marks available.
Question A1 (1 mark)
Which of these is a prime number?
Question A2 (2 marks)
Work out 3/4 + 2/5. Give your answer as a fraction in its simplest form.
Question A3 (3 marks)
A bag contains red and blue counters in the ratio 5 : 3. There are 40 counters in total. How many red counters are there?
Question A4 (1 mark)
Simplify 2x × 5x
Question A5 (3 marks)
The nth term of a sequence is 4n − 1. (a) Write the first two terms. (b) Is 99 a term in this sequence? Explain.
Section B
Answer all questions. Show your working.
Question B1 (4 marks)
The lines y = 2x + 1 and y = 7 − x intersect at point P. Find the coordinates of P.
Question B2 (2 marks)
Write 0.000045 in standard form.
Question B3 (4 marks)
A rectangle has length (x + 3) cm and width (x − 1) cm. Its area is 40 cm². Show that x satisfies x² + 2x − 43 = 0.
Question B4 (1 mark)
Which inequality represents x is at least 4?
Section C
Answer both questions.
Question C1 (5 marks)
ABCD is a parallelogram. Angle ABC = 118°. (a) Find angle ADC. (b) Find angle BAD. Give reasons for each answer.
Question C2 (6 marks)
The probability that Sam wins a game is 0.35, independently each time. He plays twice. (a) Complete the tree or use a table. (b) Find the probability he wins exactly once.
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