AQA GCSE MATHS PAPER 1 2026 WITH MARKING SCHEME
Time allowed: 1 hour 30 minutesMarks available: 80
Instructions:
Answer all questions.
Show all working clearly.
Use a calculator where appropriate.
The marks for each question are shown in brackets.
vincent marekia
[COMPANY NAME] [Company address]
, AQA GCSE MATHS PAPER 1 2026 WITH MARKING SCHEME
📘 GCSE Mathematics Exam Paper (Practice)
Time allowed: 1 hour 30 minutes
Marks available: 80
Instructions:
Answer all questions.
Show all working clearly.
Use a calculator where appropriate.
The marks for each question are shown in brackets.
Section A: Number (16 marks)
1. Simplify: \frac{3}{4}\times \frac{8}{9}. (2)
2. Write 0.045 as a fraction in its simplest form. (2)
3. A shop sells pens at £1.20 each. How many pens can be bought for £18? (2)
4. Round \pi to 3 decimal places. (1)
5. Work out 2^5\times 3^2. (2)
6. Work out \frac{120}{15}+\frac{45}{9}. (2)
7. Write 0.00056 in standard form. (2)
8. Find the highest common factor (HCF) of 36 and 48. (3)
Section B: Algebra (20 marks)
1. Solve: 3x+7=19. (2)
2. Factorise: x^2+7x+12. (2)
3. Expand: (2x+3)(x-4). (3)
4. Solve: 2y^2-8=0. (3)
5. Rearrange to make y the subject: 3x+2y=12. (2)
6. Solve simultaneously:
x+y=10\\ 2x-y=4
1. The nth term of a sequence is 3n-2. Write the first four terms. (2)
Time allowed: 1 hour 30 minutesMarks available: 80
Instructions:
Answer all questions.
Show all working clearly.
Use a calculator where appropriate.
The marks for each question are shown in brackets.
vincent marekia
[COMPANY NAME] [Company address]
, AQA GCSE MATHS PAPER 1 2026 WITH MARKING SCHEME
📘 GCSE Mathematics Exam Paper (Practice)
Time allowed: 1 hour 30 minutes
Marks available: 80
Instructions:
Answer all questions.
Show all working clearly.
Use a calculator where appropriate.
The marks for each question are shown in brackets.
Section A: Number (16 marks)
1. Simplify: \frac{3}{4}\times \frac{8}{9}. (2)
2. Write 0.045 as a fraction in its simplest form. (2)
3. A shop sells pens at £1.20 each. How many pens can be bought for £18? (2)
4. Round \pi to 3 decimal places. (1)
5. Work out 2^5\times 3^2. (2)
6. Work out \frac{120}{15}+\frac{45}{9}. (2)
7. Write 0.00056 in standard form. (2)
8. Find the highest common factor (HCF) of 36 and 48. (3)
Section B: Algebra (20 marks)
1. Solve: 3x+7=19. (2)
2. Factorise: x^2+7x+12. (2)
3. Expand: (2x+3)(x-4). (3)
4. Solve: 2y^2-8=0. (3)
5. Rearrange to make y the subject: 3x+2y=12. (2)
6. Solve simultaneously:
x+y=10\\ 2x-y=4
1. The nth term of a sequence is 3n-2. Write the first four terms. (2)