Given a number. The task is to count the number of Trailing Zero in Binary representation of a number using bitset.
Input : N = 16 Output : 3 Binary representation of N is 1000. Therefore, number of zeroes at the end is 3. Input : N = 8 Output : 2
Approach: We simply set the number in the bitset and then we iterate from 0 index of bitset, as soon as we get 1 we will break the loop because there is no trailing zero after that.
Below is the implementation of above approach:
- Count number of trailing zeros in (1^1)*(2^2)*(3^3)*(4^4)*..
- Count number of trailing zeros in product of array
- Number of leading zeros in binary representation of a given number
- Smallest number divisible by n and has at-least k trailing zeros
- Find the smallest number X such that X! contains at least Y trailing zeros.
- Number of trailing zeroes in base B representation of N!
- Count unique numbers that can be generated from N by adding one and removing trailing zeros
- Check if the binary representation of a number has equal number of 0s and 1s in blocks
- Count trailing zeroes in factorial of a number
- Count number of set bits in a range using bitset
- Count number of common elements between two arrays by using Bitset and Bitwise operation
- Binary representation of a given number
- Binary representation of previous number
- Next greater number than N with exactly one bit different in binary representation of N
- Largest number with binary representation is m 1's and m-1 0's
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