Course Content
Course Syllabus & Exams
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Lesson Recordings & Notes
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Week 10 – The CPU, Fetch Decode Execute Cycle, & 1D Arrays in Programming
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Week 14 – Secondary Storage & Project Based Programming
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Week 15 – Virtual Memory, Cloud Storage, & Project Based Programming
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Week 16 – Network Hardware & Project Based Programming
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Week 17 – Network and Internet Addresses & Project Based Programming
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Week 19 – Revision & Tutor Marked Assessment
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Week 20 – The Risks of Malware & Validation and Verification
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Week 22 – Methods of Protecting Data & Programming Challenge 1
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Week 23 – Methods of Encryption & Programming Challenge 2
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Week 24 – Other Threats to Data & Programming Challenge 3
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Week 25 – Factors of Authentication & Programming Challenge 4
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Week 26 – System and Utility Software & Programming Challenge 5
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Week 27 – High & Low Level Languages
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Week 28 – The Role of Operating Systems
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Week 29 – The Need for Interrupts
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Week 30 – End of Year 1 Revision
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Week 31 – End of Year 1 Revision
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Week 32 – End of Year 1 Revision
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Week 33 – End of Year 1 Mock (Paper 1 Theory)
Week 34 – End of Year 1 Mock (Paper 2 Programming)
iGCSE Computer Science – Year 1 (Live) – September 2024
About Lesson
IntroductionUsing Binary Number TablesBinary Practice

As part of the iGCSE Computer Science course you will be required to convert binary numbers to and from denary, our base 10 number system..

In the video below, I introduce you to how these numbers are converted and how to show this in the exam.

https://player.vimeo.com/video/357815662

We’ve already seen that binary uses powers of 2 to convert from Denary (base 10) to Binary (base 2), and using the conversion table below is a useful way to help you to convert as you will not have a calculator in your exam:

128  64  32  16  8  4  2  1
 0   0   1   0   1  0  1  0

In the table above, we’ve converted the number 42 into binary by placing the powers of 2 in different columns and placing a 1 under the numbers that you would use to add up to 42. So in this case: 32 + 8 + 2 = 42

We can use this process in reverse to convert a binary number back into denary by writing the powers of 2 over each digit and adding up the columns with a 1 in. If your binary number is longer than 8 digits (bits) just keep doubling the numbers in the columns!

Watch the video below for a recap on how to convert these numbers:

Activity

Once you have completed the video lesson at the top of the page, try the practice questions below:

If you would prefer to download the questions as a printable practice sheet, click the icon below:

 

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