interviewBit_CPP_Solutions/Balanced_Parantheses!.cpp Go to file Go to fileT Go to lineL Copy path Copy permalink This commit does not belong to any branch on this repository, and may belong to a fork outside of the repository. | Introduction to Dijkstra's Shortest Path Algorithm. **We're in beta mode and would love to hear your feedback. You signed in with another tab or window. First, the n represents the times we can use parentheses. Print all combinations of balanced parentheses - GeeksforGeeks Input 2: A = ") () ())" Output 2: 4 Explanation 2: The longest valid parentheses substring is " () ()", which has length = 4. extreme ends, Bookmarked, Keeping window size having zeroes <= B, Bookmarked, (A+B) > C by sorting the array, Bookmarked, Reverse Half and merge alternate, Bookmarked, Doing Min in O(1) space is good one, Bookmarked, Do read brute force and think in terms of stack, Bookmarked, Finding Min is reverse of current logic, Bookmarked, Backtracking general algo, Use Map for checking duplicates, Bookmarked, Either use hashmap or skip continuous elements in recursion function, Bookmarked, can maintain 2-D array to keep true/false whether start-end is palindrome or not (DP), Bookmarked, Either use visited array or remove integer from input array then add back while backtracking, Bookmarked, Other Solution of using reverse of (N-1) and prefixing 1 is good, Bookmarked, Use Maths plus recursion, first digit = k/(n-1)!+1, Bookmarked, 3 conditions - element 0, sum 0 or sum repeated, Bookmarked, Either use n^3 solution using 2 pointers and hashSet for unique sets or or use customised sorting plus hashSet, Bookmarked, check row, col and box, keep different maps, Bookmarked, Use 2 pointers and map to keep count of characters included - plus and minus, Bookmarked, Slope should be same, Consider first point as start and rest as end and create map and repeat; Keep edge cases like which slopes are valid and others keep in diff variables, Bookmarked, Brute force but just using hashmap for string match, Bookmarked, Create a min heap and loop through n^2 pairs, Bookmarked, T(n) = n-1Cl*T(l)*T(r), where r = n-1-l, Bookmarked, Good Question plus also know inorder using 1 stack, Bookmarked, Can be done without extra space as well, Bookmarked, Can be done in O(n) space with sorted array, Bookmarked, Can be done in O(n) space with array, Bookmarked; Morris Algo - attaching current to inorder predecessor, Can be done in O(n) space with array, rest concept is same, Bookmarked, mod can be used even before number is formed, Bookmarked, If Space was not constant then using queue is very easy, Bookmarked, either use count of unique flag at each node, update the child's property and not current node, Bookmarked, Can be solved using stack or recursion, Bookmarked, Solve it like a puzzle, good question.
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