Replace epitaph in binary

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Aug 6th, 2022
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How to replace epitaph in binary

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good day welcome to techmath channel this is a really quick explanation on how to convert decimal numbers to binary numbers decimal numbers these are base 10 numbers which use uh the digits 0 1 2 3 4 5 6 7 8 9 thereamp;#39;s 10 digits and also what happens is it goes up by factors of 10 each times like uh we go from tens from units to tens to 100s and each time weamp;#39;re going up 10 times the amount as we move up to each next uh place value whereas base to only uses two digits that is zero and one and each Progressive Movement up I guess if you could think about it being tens and hundreds is going up by a factor of two each time okay so itamp;#39;s doubling so a detailed explanation of this I have above and I also have in the link below so uh if you want to see this it might be really really worth having a look at but weamp;#39;re just going to be looking at how to convert these across fairly quickly so the first thing weamp;#39;re going to do is Iamp;#39;m going to show you h

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23 in binary is 10111.
How to write in binary Use the American Standard Character for Information Interchange (ASCII) to write binary code. If youre in a technical profession, you need to know the ASCII code for characters in these computers. Calculate the code to find out the letter it corresponds to. Use the code to formulate words.
Answer: The binary equivalent of the hexadecimal number 1A is 00011010.
1010 is the binary representation of the denary number 10, which is represented in hexadecimal as A. So, binary 0001 1010 is equivalent to hexadecimal 1A.
The decimal value is 1 and the binary value is 0001. That is the second part of the conversion. We put the two parts together to get 10101000 binary which is A1 in hexadecimal.
Divide the number by 2. Record the result and the remainder. Continue to divide the result by 2. Stop until the result is 0. The binary answer is the remainder,read it from bottom.

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