Difference between revisions of "Addition"
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=Binary Addition= | =Binary Addition= | ||
− | Binary is being able to add two numbers together but | + | Binary is being able to add two numbers together but are represented in binary form, which consist of 1s and 0s |
There are for possibilities when adding binary numbers, these possibilities are: | There are for possibilities when adding binary numbers, these possibilities are: |
Revision as of 12:10, 15 December 2016
Binary Addition
Binary is being able to add two numbers together but are represented in binary form, which consist of 1s and 0s
There are for possibilities when adding binary numbers, these possibilities are:
a total of 0 (0+0) put down 0 a total of 1 (1+0, 0+1 or 0+0+carried 1) put down 1 a total of 2 (1+1) put down 0, carry 1 a total of 3 (1+1+ carried 1) put down 1, carry 1
For example, solve 6+7 using binary addition:
First convert 6 and 7 from denary to binary using your preferred method
6 = 4+2+0 = 110 7 = 4+2+1 = 111
Then add them keeping in mind the 4 possibilities
110 +
111
0+1 = 1 1+1 = 0 carry 1 1+1+ carried 1 = 1 carry 1 1 + 0 = 1
so 110+111 = 1101. Converting this number back to denary gives us an answer of 13.