Given a large binary number.The task is to count the number of 1’s in a given range from L to R (1 based indexing).
Input : s = “101101011010100000111”, L = 6, R = 15
Output : 5
s [L : R] = “1011010100”
There is only 5 set bits.
Input : s = “10110”, L = 2, R = 5
Output : 2
- Convert the string of size len to the bitset of size N.
- There is no need of (N – len) + (L – 1) bits in the left side and (N – R) bits in the right side of the bitset .
- Remove those bits efficiently using left and right shift bitwise operation.
- Now there are all zeroes in the left side of L and right side of R, so just use count() function to get the count of 1’s in the bitset as all positions except [L, R] are ‘0’.
Below is the implementation of above approach:
- Count set bits in a range
- Count number of trailing zeros in Binary representation of a number using Bitset
- Python | Count set bits in a range
- Count unset bits in a range
- Range query for count of set bits
- Check if bits of a number has count of consecutive set bits in increasing order
- Python | Count unset bits in a range
- Count number of common elements between two arrays by using Bitset and Bitwise operation
- Set all the bits in given range of a number
- Smallest number whose set bits are maximum in a given range
- Subset Sum Queries in a Range using Bitset
- Count unset bits of a number
- Count Set-bits of number using Recursion
- Count pairs (A, B) such that A has X and B has Y number of set bits and A+B = C
- Count total bits in a number
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Improved By : AnkitRai01