Difference between revisions of "Addition"
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=Binary Addition= | =Binary Addition= | ||
− | Binary | + | Binary is being able to add two numbers together but represent the numbers in binary form, which consist of 1s and 0s |
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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 12:04, 15 December 2016
Binary Addition
Binary is being able to add two numbers together but represent the numbers 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.