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What is the space complexity of the divide and conquer algor - Practice - ObjectiveMcq

What is the space complexity of the divide and conquer algorithm used to find the maximum sub-array sum?

Correct Answer: B — O(1)

The divide and conquer algorithm uses a constant space. So, the space complexity is O(1).

Rabin Karp algorithm and naive pattern searching algorithm have the same worst case time complexity.
Which of the following is a sub string of "SANFOUNDRY"?
The naive pattern searching algorithm is an in place algorithm.
What is the auxiliary space complexity of Z algorithm for pattern searching (m = length of text, n = length of pattern)?
What is the time complexity of Z algorithm for pattern searching (m = length of text, n = length of pattern)?
What is the worst case time complexity of KMP algorithm for pattern searching (m = length of text, n = length of pattern)?
What is the recurrence relation for the linear search recursive algorithm?
Can linear search recursive algorithm and binary search recursive algorithm be performed on an unordered list?