Finish note in binary smoothly

Aug 6th, 2022
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How to Finish note in binary

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hey everyone this is Edie from practical networking net welcome to another video lesson in this lesson Im going to teach you binary the best way to understand binary is to compare it to a number system that we are familiar with namely the decimal number system decimal is a number system in which we have ten digits which we use to represent a value we can use any combination of these digits to represent any value we mean to represent now binary is simply another number system in which there are only two digits to represent a quantitive value 0 and 1 but since these are both simply number system the rules that we are familiar with in decimal still apply to binary the first thing I want to teach you is how to count in binary now counting in binary is actually following the same rules that we are familiar with when counting in decimal so what I want to do is highlight those rules for counting in decimal and then show you how they apply it directly to counting in binary now I know that yo

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Adding 0 and 1, we get 1 (no carry). That means the last digit of the answer will be one. Then we move one digit to the left: adding 1 and 1 we get 10. Hence, the answer is 101.
because the whole point of binary is that the ONLY symbols available in any one column are 1 0; Just like in decimal where the only single symbols available are 0,1,2,3,4,5,6,7,8 9.
The binary number for Gray code 1011 is 1101.
In the binary or base 2 number system, there are only two digits, 0 and 1 . This means that unlike in the denary number system 1 + 1 does not equal 2 , it equals 10 . Look at the following rules that apply when adding binary numbers together: 0 + 0 = 0.
And the binary number 10001 stands for 124+023+022+021+120=16+0+0+0+1=17 (written in decimal notation).
Steps to find the mask for the last n bits: Set all bits to 1. This can be done by negating zero: ~0 - 1111 1111 (255 decimal, FF hexa) Shift n bits to left: ~0
Fractions. Fractions in binary arithmetic terminate only if 2 is the only prime factor in the denominator. As a result, 1/10 does not have a finite binary representation (10 has prime factors 2 and 5).
The numbers from 0 to 10 are thus in binary 0, 1, 10, 11, 100, 101, 110, 111, 1000, 1001, and 1010.

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