Topic: dynamic-programming-problem / Level: intermediate

• 1051. Solve the "Maximum Sum of M Non-Overlapping Subarrays" problem using dynamic programming.
• 1052. Compute the minimum cost to remove all characters from a string where deleting a substring of identical characters has a specific cost using dynamic programming.
• 1053. Solve the "Decode Ways II" problem where each digit in a string can represent one or two characters using dynamic programming.
• 1054. Find the maximum sum of a subsequence in an array such that no two adjacent elements are selected using dynamic programming.
• 1055. Solve the "Tallest Billboard" problem where you partition an array into two subsets such that their sums are as equal as possible using dynamic programming.
• 1056. Compute the number of ways to tile a 4xN grid using 1x2 dominoes and 2x2 squares using dynamic programming.
• 1057. Solve the "Cherry Pickup" problem where two people pick cherries in a grid, starting from the top-left corner and ending at the bottom-right corner using dynamic programming.
• 1058. Find the number of ways to divide an array into k non-empty subarrays such that the sum of each subarray is non-decreasing using dynamic programming.
• 1059. Solve the "Palindrome Removal" problem where you find the minimum number of moves required to remove all characters from a string using dynamic programming.
• 1060. Compute the longest subsequence in an array where the difference between adjacent elements is a prime number using dynamic programming.
• 1061. Solve the "Job Scheduling with Cooling Period" problem where you maximize profit from jobs with a one-day cooldown period using dynamic programming.
• 1062. Find the maximum number of tasks that can be completed from a list of tasks with start and end times using dynamic programming.
• 1063. Solve the "Interleaving String" problem where you determine if a string is formed by the interleaving of two other strings using dynamic programming.
• 1064. Compute the minimum number of operations required to transform one binary matrix into another using dynamic programming.
• 1065. Solve the "Shortest Common Supersequence" problem where you find the shortest supersequence that contains two given strings as subsequences using dynamic programming.
• 1066. Find the minimum cost to merge k piles of stones into one pile using dynamic programming.
• 1067. Solve the "Stickers to Spell Word" problem where you use a set of stickers to form a target word using dynamic programming.
• 1068. Compute the number of ways to partition a set into k subsets such that the sum of elements in each subset is equal using dynamic programming.
• 1069. Solve the "Knight Probability in Chessboard" problem where you calculate the probability that a knight remains on the board after k moves using dynamic programming.
• 1070. Find the number of distinct ways to fill a grid of size m x n with 1x1, 1x2, and 2x1 tiles using dynamic programming.
• 1071. Solve the "Longest Palindromic Subsequence II" problem where you find the longest palindromic subsequence that appears at least twice using dynamic programming.
• 1072. Compute the minimum number of operations to make two arrays equal using dynamic programming.
• 1073. Solve the "Longest Zigzag Path in a Binary Tree" problem using dynamic programming.
• 1074. Find the number of ways to decode a message with wildcard characters where * can represent any digit using dynamic programming.
• 1075. Solve the "Domino and Tromino Tiling" problem where you calculate the number of ways to tile a 2xN board using dominoes and trominoes using dynamic programming.
• 1076. Compute the minimum number of operations required to make two strings anagrams of each other using dynamic programming.
• 1077. Solve the "Best Time to Buy and Sell Stock with Cooldown" problem where you maximize profit by buying and selling stocks with a cooldown period using dynamic programming.
• 1078. Find the maximum value of items that can be placed in a knapsack where items can be placed multiple times using dynamic programming.
• 1079. Solve the "Longest Palindrome by Concatenation" problem where you concatenate two strings to form the longest palindrome using dynamic programming.
• 1080. Compute the number of ways to place k non-attacking knights on an m x n chessboard using dynamic programming.
• 1081. Solve the "Maximum Subarray Sum with One Deletion" problem where you find the maximum subarray sum with at most one element removed using dynamic programming.
• 1082. Find the minimum cost to reach the last cell of a grid with obstacles and special powers using dynamic programming.
• 1083. Solve the "Probability of Reaching a Point in Grid" problem where you calculate the probability of reaching a specific cell in a grid using dynamic programming.
• 1084. Compute the longest common subsequence in three strings using dynamic programming.
• 1085. Solve the "Minimum Insertion Steps to Make a String Palindrome" problem using dynamic programming.
• 1086. Find the maximum score that can be obtained by multiplying elements from two arrays using dynamic programming.
• 1087. Solve the "Tallest Tower Problem" where you need to stack cubes of different sizes to form the tallest tower using dynamic programming.
• 1088. Compute the number of ways to make a string empty by repeatedly removing adjacent pairs of identical characters using dynamic programming.
• 1089. Solve the "Dice Roll Simulation" problem where you calculate the number of valid sequences of dice rolls under certain conditions using dynamic programming.
• 1090. Find the number of distinct ways to tile a 2xN board using 1x2 dominoes and L-shaped trominoes using dynamic programming.
• 1091. Solve the "Path with Maximum Minimum Value" problem where you find the path from the top-left to the bottom-right of a grid that maximizes the minimum value along the path using dynamic programming.
• 1092. Compute the maximum length of a subsequence that can be formed from two arrays using dynamic programming.
• 1093. Solve the "Word Break III" problem where you count the number of ways to break a string into valid words from a dictionary using dynamic programming.
• 1094. Find the number of valid parentheses strings that can be formed by adding parentheses to an existing string using dynamic programming.
• 1095. Solve the "Maximum Sum of Products" problem where you maximize the sum of products of pairs of elements from two arrays using dynamic programming.
• 1096. Compute the number of ways to partition a set of elements into subsets with a given sum using dynamic programming.
• 1097. Solve the "Longest String Chain with Deletions" problem where you find the longest chain of words that can be formed by deleting letters using dynamic programming.
• 1098. Find the maximum number of ways to partition a string into palindromic substrings using dynamic programming.
• 1099. Solve the "Burst Balloons II" problem where you maximize the coins collected by bursting balloons with different weights using dynamic programming.
• 1100. Compute the number of ways to form a target string from a set of words using dynamic programming.

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