Storing numbers: binary, hexadecimal and shifts: OCR GCSE Computer Science questions
Every OCR GCSE Computer Science exam question on 1.2.4a Storing numbers: binary, hexadecimal and shifts, 2022–2025, with its mark scheme and examiner’s report.
Paper
All papers
Exam
All years
Calculations
Q5(b)
The whole paper ↗Q5(c)
The whole paper ↗Q5(d)
The whole paper ↗Q5(e)
The whole paper ↗Q1(a)
The whole paper ↗Q1(b)
The whole paper ↗Q1(c)
The whole paper ↗Q1(d)
The whole paper ↗Q1(e)
The whole paper ↗Q1(b)
The whole paper ↗Q1(e)
The whole paper ↗Q1(f)
The whole paper ↗Q1(b)
The whole paper ↗Q1(c)
The whole paper ↗Q1(d)
The whole paper ↗Q1(e)
The whole paper ↗Q1(f)
The whole paper ↗Q5(a)
The whole paper ↗Q5(b)
The whole paper ↗Q5(c)
The whole paper ↗
All 20 questions on Storing numbers: binary, hexadecimal and shifts, as a list
- June 2025, Paper 1, Q5(b) (4 marks): Each row in the table contains a number that is written as a denary value, 8-bit binary value and a 2-digit hexadecimal value. Some values are missing. Complete
- June 2025, Paper 1, Q5(c) (2 marks): Complete the binary addition of these two 8-bit binary numbers. Show your working out. 0 1 1 1 0 0 1 1 + 0 0 1 1 0 1 0 0 [2]
- June 2025, Paper 1, Q5(d) (1 mark): Tick (✓) one box to identify the result of a 2-place right binary shift on the binary number 01110111. 00011101 11101110 00111011 11011100 [1]
- June 2025, Paper 1, Q5(e) (2 marks): Describe the binary shift that can be used to multiply any number by 8. [2]
- June 2024, Paper 1, Q1(a) (3 marks): The following table has either the binary or denary value of 3 numbers. Complete the table by converting the 8-bit binary number into denary and the denary numb
- June 2024, Paper 1, Q1(b) (4 marks): Complete the table by writing the answer to each statement. Statement Answer The smallest denary number that can be represented by a 4-bit binary number The lar
- June 2024, Paper 1, Q1(c) (1 mark): Show the result of a left binary shift of 4 places on the binary number 00001111. [1]
- June 2024, Paper 1, Q1(d) (3 marks): Describe how to convert a 2-digit hexadecimal number into denary. Use an example in your answer. [3]
- June 2024, Paper 1, Q1(e) (2 marks): Add these two 8-bit binary numbers using binary addition. Show your working out. 0 1 1 0 1 0 1 1 + 0 0 0 0 1 1 1 1 [2]
- June 2023, Paper 1, Q1(b) (4 marks): Complete the table by writing the missing denary, 8-bit binary or hexadecimal values. Denary 8-bit binary Hexadecimal 00000111 7 49 31 01100110 66 244 11110100
- June 2023, Paper 1, Q1(e) (2 marks): Complete the binary addition by adding these two 8-bit binary numbers. Show all your working. 0 1 1 1 0 0 0 1 + 1 0 0 1 1 1 1 0 [2]
- June 2023, Paper 1, Q1(f) (2 marks): Identify the binary shift that has been applied to the 8-bit binary number 10110000 to get the result 10000000. [2]
- June 2022, Paper 1, Q1(b) (2 marks): Convert the denary number 221 into 8 bit binary. Show your working. [2]
- June 2022, Paper 1, Q1(c) (2 marks): Convert the hexadecimal number 2F into denary. Show your working. [2]
- June 2022, Paper 1, Q1(d) (1 mark): Convert the binary number 10110000 into hexadecimal. [1]
- June 2022, Paper 1, Q1(e) (1 mark): Identify how many unique values can be represented by 4 bits. [1]
- June 2022, Paper 1, Q1(f) (1 mark): Perform a binary shift of 3 places right on the binary number 10001110. [1]
- Specimen, Paper 1, Q5(a) (1 mark): Convert the binary number 11001011 into denary. ………………………………………………………………………………………………………………… ……………………………………………………………………………………………………………... [1]
- Specimen, Paper 1, Q5(b) (1 mark): Complete a 2-place shift to the right on the binary number 11001011. ……………………………………………………………………………………………………………….. …………………………………………………………………………………………………………….. [1
- Specimen, Paper 1, Q5(c) (2 marks): Explain the effect of performing a 2-place shift to the right on the binary number 11001011. ……………………………………………………………………………………………………………….… …………………………………………………………
Questions, mark schemes and examiner’s reports are © OCR, from their published past papers. Plumi isn’t affiliated with any exam board. Want whole papers? Full past papers.
Rather write your answers by hand on iPad? Plumi marks them against the same mark schemes.