Undo last name in binary

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Aug 6th, 2022
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How to undo last name in binary

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hey everyone welcome back and letamp;#39;s write some more neat code today so today letamp;#39;s solve another leak code contest problem maximum number of removable characters and if you find this video helpful donamp;#39;t forget to like it supports the channel a lot and this is related to subsequences so we are given two strings s and p and weamp;#39;re guaranteed that p is a subsequence of the string s and if you donamp;#39;t know what a subsequence is itamp;#39;s basically if we take the string s and remove some characters from it or remove none of the characters the string s can be transformed into p so p is a subsequence of s and the relative order has to stay the same so basically you know if we had a string abc and we had ac ac is a subsequence of abc because if we remove the b the relative order of these two characters matches this string this is the subsequence this is the original string and weamp;#39;re given an array of removable characters so each value in this arr

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How To Do Binary Division Divide the suitable digits of the dividend and record the quotient. Multiply the divisor by the quotient and write the product below. Subtract the product from the dividend and write the difference below. Bring down the next digit and repeat.
Binary number 000000+0+0+0 8 01000 0+8+0+0+0 9 01001 0+8+0+0+1 10 01010 0+8+0+2+0 11 01011 0+8+0+2+126 more rows
What does 10101 mean in binary? In binary, 10101 converts to 21 in decimal. This can be written in expanded notation as the following equation: 1 x 2^4 + 0 x 2^3 + 1 x 2^2 + 0 x 2^1 + 1 x 2^0 = 16 + 0 + 4 + 0 + 1 = 21.
Remember that in binary 1 is on: and 0 is off. Choose the binary number that you want to decode. Give each number a value, starting from the extreme right. For example, using the number 1001001, 1=1, +0=2, +0=4, +1=8, +0=16, +0=32, +1=64.
To read binary, find a number that you want to read, and remember to count the places from right to left. Then, multiply each digit by 2 to the power of its place number. For example, if the 3rd place from the right is a 1, you would multiply 1 by 2 to the power of 3 to get 8.
01001000 01100101 01101100 01101100 01101111 00100001 Those ones and zeros might not look like anything to you, but in binary code the numbers are actually saying Hello!
The key to reading binary is separating the code into groups of usually 8 digits and knowing that each 1 or 0 represents a 1,2,4,8,16,32,64,128, ect. from the right to the left. the numbers are easy to remember because they start at 1 and then are multiplied by 2 every time.

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