Italics number in binary

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Aug 6th, 2022
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How to italics number in binary

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goodday welcome to the techmath channel this is a really quick video explanation on how to convert from binary numbers across their decimal equivalents uh itamp;#39;s a really simple thing to do couple of steps and you are done a more thorough explanation of this is given in a video that Iamp;#39;ve made previously Iamp;#39;m going to put a link for that up right now and Iamp;#39;m also going to put that in the video description but this is just a quick description on how to do this so letamp;#39;s launch straight into it an example of this is what is 1 011 1 Z as a decimal Iamp;#39;ve given myself a bit of space there now the way that you convert these across fairly simple weamp;#39;re going to start underneath this far right number here and weamp;#39;re going to put a one and then as we move progressively left we are going to double so one double that is two double two is four four is 8 and double8 is 16 now what weamp;#39;re going to do is anywhere there is a one here we ar

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0:26 3:54 We write a one below the four to show we have used one four we subtract four from five to get oneMoreWe write a one below the four to show we have used one four we subtract four from five to get one remaining. Two is bigger than one. So we put a zero to show that we will not use any twos.
The concept is this: Consider the binary numbers from 0000 to 1111 (i.e., 0 to 15 in base ten). 0001 0111 will represent the positive numbers 1 7 respectfully and, 10011111 will represent the negative numbers -7 -1, respectfully.
Negative Numbers The simplest is to simply use the leftmost digit of the number as a special value to represent the sign of the number: 0 = positive, 1 = negative. For example, a value of positive 12 (decimal) would be written as 01100 in binary, but negative 12 (decimal) would be written as 11100.
Since binary numbers can have only two symbols either 0 or 1 for each position or bit, so it is not possible to add minus or plus symbols in front of a binary number. We represent negative decimal numbers using a minus symbol in front of them.
Simply considered as a way of writing numbers, there are negative binary numbers; -2 = -10. For representation in a computer, there are a couple of ways to do it: ones complement, where negation is just flipping all the bits. twos complement, where negation is flipping all the bits and then adding 1 to the result.
This representation depends on the number of bits used to represent the number. Let us assume an 8 bit representation. Then +15 is represented as 00001111 whose 1s complement is 11110000 and 2s complement is 11110001. Thus -15 is represented as 11110001.

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