Fix logotype in binary

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Aug 6th, 2022
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How to fix logotype in binary

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Hello there! In this tutorial we are going to learn a simple conversion trick from Decimal to Binary Decimal represents the numbers you use on a daily basis, 0 to 9 So the base of Decimal is 10 Because we have 10 options to represent 1 digit, which is also called a bit Binary numbers are only ones and zeroes So the base of Binary is 2, because we only have 2 options to represent 1 bit Iamp;#39;ve created the follow table so it will be easier to understand where the numbers came from To calculate the Decimal value of any base, not just Binary, you take the base and power it by 0 Then 1, 2, until 8 for example And weamp;#39;ll soon see why I chose 8 and not by 9 and 10 and so on So here are the results of the table above Reminding you that a number powered by 0 always results in 1 I couldamp;#39;ve added more bits and again weamp;#39;ll see soon why I didnamp;#39;t add more bits to the left here So Whatamp;#39;s the highest Decimal number that can be represented with 9

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Fractions FractionDecimalBinary 1/4 0.25 or 0.24999 0.01 or 0.001 1/5 0.2 or 0.1999 0.0011 1/6 0.1666 0.00101 1/7 0.142857142857 0.00112 more rows
For example, in binary number 10, the 0 represents a value of 0 * 20 or 0, and the 1 represents the value or 21 or 2 for a total of 2. To convert a fixed point binary number to its decimal value, all digits to the left of the decimal should be multiplied times 2n where n = 0, 1, 2. . . increasing from right to left.
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.
Converting a decimal number to binary is popularly done by dividing the digit by 2 and writing out the remainder aside. By repeatedly dividing a number by two and recording the result, decimal values can be transformed into binary. Divide the number by 2. Get the integer quotient for the next iteration.
(recurring). The reason you cant represent 0.1 as a binary floating point number is for exactly the same reason. You can represent 3, and 9, and 27 exactly - but not 1/3, 1/9 or 1/27. The problem is that 3 is a prime number which isnt a factor of 10.
The number 0.1 can be represented in binary as 0.00011001100110011 . The pattern of 0011 repeats infinitely.

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