What is the main advantage of using the two-pointer technique in solving array or string problems?
Think about how two pointers moving through the data can avoid repeated work.
The two-pointer technique often allows scanning the data with two indices moving in a controlled way, which can avoid nested loops and reduce time complexity from quadratic to linear in many problems.
Given a sorted array of integers, which approach correctly uses the two-pointer technique to find if there exists a pair that sums to a target value?
Consider how the sum changes when moving pointers from opposite ends.
Starting pointers at opposite ends allows adjusting the sum by moving the left pointer right to increase sum or the right pointer left to decrease sum, efficiently finding the target pair.
Consider an algorithm that removes duplicates from a sorted array in-place using two pointers. What is the final value of the first pointer after processing an array of length n with k unique elements?
Think about how the first pointer tracks the position of unique elements.
The first pointer typically points to the last unique element's index, so after processing, it will be at position k-1 if there are k unique elements.
Which statement best distinguishes the two-pointer technique from the sliding window technique?
Consider how the pointers behave and what they represent in each technique.
The two-pointer technique involves two pointers moving independently to solve problems, while sliding window maintains a contiguous segment (window) between pointers that can expand or shrink.
Why does the two-pointer technique often achieve O(n) time complexity on problems involving sorted arrays or strings?
Think about how many times each pointer moves forward.
Each pointer moves forward through the data without moving backward, so the total number of moves is proportional to the input size, resulting in linear time complexity.