Replaced stock photos, deleted old images.
Added examples of wrist watch designs. Some typo corrections.
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		@@ -1,11 +1,13 @@
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# Binary
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This lesson presents the concept of binary digits and base-2 notation.  Students will learn how data is stored digitally and how it can be read and accessed.
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## Lesson objectives
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Students will...
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* Understand what a bit and byte are and how they relate to computers and the way information is processed and stored.
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* Understand what bits and bytes are and how they relate to computers and the way information is processed and stored.
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* Learn to count in Base-2 (binary) and translate numbers from Base-10 (decimal) to binary and decimal.
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* Apply the above knowledge and skills to create a unique program that uses binary counting as an integral part of the program.
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@@ -37,6 +37,13 @@ An implementation of the Binary Cash Register
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* To make the strap of the wristwatch, put 2 pieces of duct tape back-to-back, and use velcro tabs as the fasteners
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To make the strap of the wristwatch, you can put two pieces of duct tape back-to-back, and use Velcro tabs as the fasteners.
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This is a holder that allows the micro:bit to be worn on the wrist.
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This design supports the micro:bit in a rigid cradle and allows more delicate connections to the pins.
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## Reflection
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Have students write a reflection of about 150–300 words, addressing the following points:
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@@ -23,7 +23,7 @@ If you have time, create on a poster board, on the whiteboard, or on paper as a
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You can also just make a very simple vending machine diagram like the one below:
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### ~
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## Introduction
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Ask the students the following questions to spark discussion:
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@@ -105,7 +105,7 @@ Hand out the 32 unit coins, one to each student or pair of students.
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* What is the new maximum price you could pay for an item? _63_
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* What combinations of coins can you use to pay for an item priced from 32 units to this new maximum price? 
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From coins to binary notation - the number 45
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Once students are comfortable making combinations of numbers, encourage them to use ones and zeroes to represent the numbers instead. This number system uses the number 2 as its base (each place is two times the one before it.) It is called the Base-2 system, or binary system. The number system we are normally familiar with is the Base-10 system, or decimal system (each place is ten times the one before it.)
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