Difference between revisions of "Base 2"

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Base 2, also known as Binary, is a method of counting wherein a radix, or base, of 2 is used. In Binary, only 0 and 1 are used to represent numbers
 
Base 2, also known as Binary, is a method of counting wherein a radix, or base, of 2 is used. In Binary, only 0 and 1 are used to represent numbers
  
 +
=What does this mean=
 +
When thinking of base 2, think about exponents of 2. So 2^2 = 4, 2^3 = 8, so on and so forth. If exponents are hard to understand, just imagine 2 being multiplied by itself ''x'' number of times. ''x'' can represent any number or exponent (the formal term).
  
 
=Relevance=
 
=Relevance=
 +
*[[Binary]]
 +
*[[Bits]]
  
 
=Explanation=
 
=Explanation=
{| class="BinTable"
+
Base 2 is the base we use for exponents. In terms of binary data storage, base 2 is the standard counting system we use for calculating the number of patterns a data storage contains. For example: 8-bits of data store 256 patterns of data because the 8 added to the power of 2 (2^8) is 256.
! Decimal 
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!Binary
+
'''Base 2 Table'''
|-
+
 
| 1
+
[[File:Binary Table.png | 650 px]]
| 1
 
|-
 
| 2
 
| 10
 
|-
 
| 3
 
| 11
 
|-
 
| 4
 
| 100
 
|-
 
| 5
 
| 101
 
|-
 
| 6
 
| 110
 
|-
 
| 7
 
| 111
 
|-
 
| 8
 
| 1000
 
|-
 
| 9
 
| 1001
 
|-
 
| 10
 
| 1010
 
|-
 
| 11
 
| 1011
 
|-
 
| 12
 
| 1100
 
|-
 
| 13
 
| 1101
 
|-
 
| 14
 
| 1110
 
|-
 
| 15
 
| 1111
 
|-
 
| 16
 
| 10000
 
|-
 
| 32
 
| 100000
 
|-
 
| 165
 
| 10100101
 
|-
 
| 255
 
| 11111111
 
|-
 
| 256
 
| 100000000
 
|-
 
|}
 
  
=Resources=
 
 
== See also ==
 
== See also ==
  
 
* [[Base 10]]
 
* [[Base 10]]
 
* [[Numeral Systems]]
 
* [[Numeral Systems]]
 
==Notes==
 
 
  
 
==External Links==
 
==External Links==
 
https://en.wikipedia.org/wiki/Binary
 
https://en.wikipedia.org/wiki/Binary
 +
https://www.khanacademy.org/math/algebra-home/alg-intro-to-algebra/algebra-alternate-number-bases/v/number-systems-introduction
  
  

Revision as of 16:37, 21 June 2019

Definition

Base 2, also known as Binary, is a method of counting wherein a radix, or base, of 2 is used. In Binary, only 0 and 1 are used to represent numbers

What does this mean

When thinking of base 2, think about exponents of 2. So 2^2 = 4, 2^3 = 8, so on and so forth. If exponents are hard to understand, just imagine 2 being multiplied by itself x number of times. x can represent any number or exponent (the formal term).

Relevance

Explanation

Base 2 is the base we use for exponents. In terms of binary data storage, base 2 is the standard counting system we use for calculating the number of patterns a data storage contains. For example: 8-bits of data store 256 patterns of data because the 8 added to the power of 2 (2^8) is 256.

Base 2 Table

Binary Table.png

See also

External Links

https://en.wikipedia.org/wiki/Binary https://www.khanacademy.org/math/algebra-home/alg-intro-to-algebra/algebra-alternate-number-bases/v/number-systems-introduction