Set sample in binary smoothly

Aug 6th, 2022
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How to set sample in binary with top efficiency

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How to Set sample in binary

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Hey, friends welcome to the YouTube channel ALL ABOUT ELECTRONICS. So in this video, we will learn, how to perform binary addition and the subtraction. So as we have seen in the previous videos, all the digital circuits, for example computers, works on the binary number system. And therefore, all the arithmetic operations, like addition and the subtraction, are performed in the binary number system. So from the digital circuit perspective, it is good to understand, how these arithmetic operations are performed. And first of all, let us understand how to perform the binary addition. So following are the rules for the binary addition. So in the binary the 0 plus 0 is equal to 0. Similarly 0 plus 1 is equal to 1, while 1 plus 0 is equal to 1. And likewise 1 plus 1 is equal to 0, with 1 as a carry to the next column. So in the decimal number system, this 1 plus 1 is equal to 2. right? And the binary equivalent of the 2 is equal to 1 0. So in the binary, when

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So again, we see that 255 in binary is written as 11111111.
2 in binary is 10. Unlike the decimal number system where we use the digits 0 to 9 to represent a number, in a binary system, we use only 2 digits that are 0 and 1 (bits). We have used 2 bits to represent 2 in binary.
Then we move one digit to the left: adding 1 and 1 we get 10. Hence, the answer is 101. Note that binary 10 and 11 correspond to 2 and 3 respectively. And the binary sum 101 corresponds to decimal 5: is the binary addition corresponds to our regular addition.
143: I Love You This one is easy. I (1) Love (4) You (3).
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.
All the letters, characters, words, digits, sentences, numbers, symbols, etc can be written in binary codes. The binary code for I Love You is- 1001001 1001100 1101111 1110110 1100101 1011001 1101111 1110101.
So again, we see that 255 in binary is written as 11111111.
Only fractions with a denominator which is a power of two can be finitely represented in a binary form. For example, denominators of 0.1 (1 / 10) and 0.2 (1 / 5) are not powers of two, so these numbers cant be finitely represented in a binary format.
The opening frame of part 3 says, 0100100001101001 which is binary for hi in ascii.
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.

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