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1 of 9
On the first front, we'll take Binary system.
This system can use only 2 numbers (that's
why it's called 'base-2 numeral system').
Can you say what are the numbers?
If you said 1 and 2 – I’m sorry, you failed :P
Each system use numbers from 0
from 1.

(!) not

Binary system uses 0 and 1. If there are
more numbers – that’s not binary system.
There are 2 ways to identify this system:

•Mostly, people use: 101001102
•But you can find also: 10100110B
Now, we'll take Decimal system.
This system can uses 10 numbers. We all
know that system, we use it every day in
our lives. Can you say the numbers?
If you said 0-9, you’re right!
We don’t use any signs to indetify this numer
system (well, that’s metod – there’s no signs :P).
If you don’t know what I mean by ‘signs’, look at
this:

8310AF16
‘Signs’
1001012
2858
2013  See? There’s no sign
Before we head on to the calculations, I must tell you
very important thing.
!Pronunciation!
• Decimal: We don’t pronunce each number
separately, but all together (I mean:
100 – we pronunce one hundred, not one-zero-zero
25 – twenty five, not two-five
Etc.
• EACH OTHER:

1002 One-Zero-Zero in Binary
10102 One-Zero-One-Zero in Binary
85AF16 Eight-Five-A-F in Hexadecimal
–

–

–
Now, we’ll move on to calculating the numbers
between systems (binary and decimal).

Are you ready ? Let’s go!
Decimal -> Binary
If we have number 112 and we want to write it in
binary, we must divide 112 by 2 (because we use binary
system), and then the result of dividing divide again and
again up to we reach 0.

Don’t understand? So look at the picture below 

Remember!
You must rewrite the
result reverse!
Binary -> Decimal
This thing may be little bit harder for you. We have number

100102 and we want write this in decimal system.
How to do that:
1. Number the numbers start from 0 (number them from
right side to left side)
2. And now look at the picture, cause I have no idea how to
explain this :P

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Introduction to Binary and Decimal Number Systems

  • 1. On the first front, we'll take Binary system. This system can use only 2 numbers (that's why it's called 'base-2 numeral system'). Can you say what are the numbers?
  • 2. If you said 1 and 2 – I’m sorry, you failed :P Each system use numbers from 0 from 1. (!) not Binary system uses 0 and 1. If there are more numbers – that’s not binary system.
  • 3. There are 2 ways to identify this system: •Mostly, people use: 101001102 •But you can find also: 10100110B
  • 4. Now, we'll take Decimal system. This system can uses 10 numbers. We all know that system, we use it every day in our lives. Can you say the numbers?
  • 5. If you said 0-9, you’re right! We don’t use any signs to indetify this numer system (well, that’s metod – there’s no signs :P). If you don’t know what I mean by ‘signs’, look at this: 8310AF16 ‘Signs’ 1001012 2858 2013  See? There’s no sign
  • 6. Before we head on to the calculations, I must tell you very important thing. !Pronunciation! • Decimal: We don’t pronunce each number separately, but all together (I mean: 100 – we pronunce one hundred, not one-zero-zero 25 – twenty five, not two-five Etc. • EACH OTHER: 1002 One-Zero-Zero in Binary 10102 One-Zero-One-Zero in Binary 85AF16 Eight-Five-A-F in Hexadecimal – – –
  • 7. Now, we’ll move on to calculating the numbers between systems (binary and decimal). Are you ready ? Let’s go!
  • 8. Decimal -> Binary If we have number 112 and we want to write it in binary, we must divide 112 by 2 (because we use binary system), and then the result of dividing divide again and again up to we reach 0. Don’t understand? So look at the picture below  Remember! You must rewrite the result reverse!
  • 9. Binary -> Decimal This thing may be little bit harder for you. We have number 100102 and we want write this in decimal system. How to do that: 1. Number the numbers start from 0 (number them from right side to left side) 2. And now look at the picture, cause I have no idea how to explain this :P