Restore formula in binary smoothly

Aug 6th, 2022
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How to restore formula in binary with top efficiency

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How to Restore formula in binary

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in this video were going to talk about how to convert binary numbers into decimal numbers and were going to go through plenty of examples so you can Master this topic lets start with this example 1 0 1 0. how can we convert this particular binary number which is a base 2 system the digits can only be zero or one how can we convert it into a decimal number now the first value is 2 to the zero power and the second one is going to be this number times 2 to the first power and the third value going from right to left is zero times 2 squared and this one is going to be 1 times 2 to the third power so 1 times 2 to the third power that is equal to 2 to the third power and then if we multiply 2 squared by zero thats going to give us 0. and were going to add these values and then its going to be 1 times 2 to the first power which is just 2 to the first power and then 0 times 2 to the zero is zero so everywhere you see a zero you could ignore it so we only need to focus on the numbers tha

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We can count the number of zeros and ones to see how many bits are used to represent 255 in binary i.e. 11111111. Therefore, we have used 8 bits to represent 255 in binary.
1111 in binary is 10001010111. 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 11 bits to represent 1111 in binary.
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.
Step 1: Start counting in binary. To count in binary, you start with 0, then you go to 1. Then you add another digit, like you do in decimal counting when you go from 9 to 10. You add another digit, so you have two digits now. So, in binary, you go from 1 to 10 since 1 is your last counting number.
Borrow 1 from the 1000s place ( 0 1 ) = 1. So, the resultant of the subtraction operation is 0101. When you cross-check the binary subtraction resultant value with the decimal value, the resultant value should be the same. Therefore, the decimal number 5 is equal to the binary number 0101.
1 + 1 = 10 ( 0 and carry the 1 ) 1 + 1 + 1 = 11 ( 1 and carry the 1 )
If they exceed 255, 2 bytes are used instead of 1. Just like using 2 digits when writing 10 instead of 9.
3 in binary is 11. 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 3 in binary. In this article, let us learn how to convert the decimal number 3 to binary.
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.
So again, we see that 255 in binary is written as 11111111.

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