Remove pattern in binary smoothly

Aug 6th, 2022
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How to Remove pattern in binary

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this video is going to look at the relationship between the number of bits and the number of patterns that are possible for the number of bits given the simplest storage element is often referred to as a flip-flop it is useful to think of a flip-flop as a schematic diagram as shown here simply a box or an area into which you can store a bit so when we consider a flip-flop we can say a flip-flop can start a bit and this bit can be a zero or it can be a one lets consider a pattern of bits bits can be grouped together to produce many different patterns lets consider a flip-flop and lets add to it another flip-flop and now we can consider what bits can be placed in each of the flip-flops and how many patterns can be produced well lets consider them both flip-flops can store a zero as you can see another combination we can have is shown here another one and finally the last possible combination when you have two bits lets now consider three flip-flops joined together and how many diff

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Given the binary representation of an integer as a string s , return the number of steps to reduce it to 1 under the following rules: If the current number is even, you have to divide it by 2 . If the current number is odd, you have to add 1 to it.
Steps The dividend is divided by the divisor, and the answer is the quotient. Compare the divisor to the first digit in the dividend. Write the first digit of the quotient above the last dividend digit you were using in the comparison. Multiply and subtract to find the remainder. Repeat.
Therefore, the minimum number of operations required is 2.
Method 1: Slicing To skip the prefix, use slicing and start with index 2 on the binary string. For example, to skip the prefix 0b on the result of x=bin(42)=0b101010 , use the slicing operation x[2:] that results in just the binary number 101010 without the prefix 0b .
Approach: Traverse the binary number from left to right. Find the least redundant 0 bit, as this bit will have the least effect on the resultant binary number. Skip this bit, or remove it. The rest of the bits give the maximum value binary number.
Approach: Traverse the binary number from left to right. Find the least redundant 0 bit, as this bit will have the least effect on the resultant binary number. Skip this bit, or remove it. The rest of the bits give the maximum value binary number.
Therefore, the total number of operation required is 3.

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