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Binary Counting with Dot Cards

Binary Counting with Dot Cards
Binary Counting with Dot Cards
Binary Counting with Dot Cards
Binary Counting with Dot Cards
Binary Counting with Dot Cards
Binary Counting with Dot Cards
Binary Counting with Dot Cards
Binary Counting with Dot Cards
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Computers can only store information in the form of ON and OFF, or 0 and 1.

If that is the case, how do we represent numbers that don't have 0s and 1s? How would we write 2, or 3, or 4, or 345,684?

Computers use a language called binary to write all of those numbers in terms of 0s and 1s. Just like we have placeholders to make a 1 into a 10 or 100 or 1000, binary also has placeholders for certain values.

However, instead of the values going up in tens, they go up by orders of 2. So the placeholders in binary are 1's place, 2's place, 4's place, 8's place, 16's place and so on.

If I wanted to write the number 2 in binary I would use a single 2's place and no 1's place, which I could write as 10.

Watch Dr. Erica demonstrate how to use these binary counting cards here!

YouTube videos:
Bundle Overview
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Writing in Binary
Learning Binary with Dot Cards
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Human Eyes vs 35mm Film
Digital Cameras vs Film Images
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2 pages
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