Using Java, give an algorithm for the following problem: given a list of n distinct positive integers, partition the list into two sublists, each of size n/2, such that the difference between the sums of the integers in the sublists is minimized. Determine the time complexityof the algorithm.you may assume that h is a multiple of 2

Hi, could you create an algorithm using psuedocode for this problem:   Consider a problem in which you have a set of n keys and n locks. Every key corresponds to exactlyone lock, and every lock corresponds to exactly one key (this correspondence means that all items areunique, no duplicate keys or locks are present). Create an algorithm that efficiently (less than O(n2) time)pairs up every lock with its corresponding key. By fitting a lock and key together, you can see if fit iscorrect (the single match), if the lock is too small for the key, or if the lock is too large for the key. Aspart of this algorithm, you cannot compare lock A to lock B, nor key A to key B (no direct comparisonbetween members of the same set).

I need a java pseudocode for this

Given an input string, a non-empty substring subs, and a non-negative number n, compute recursively and return true if and only if at least n copies of subs occur in the string, possibly with overlapping. Do not use loops (do not write for or while anywhere in your code). Do not use any regular expressions and methods such as matches, split, replaceAll. Test case 1: checkSubstring("abcxxxxabc", "abc", 2) true Test case 2: checkSubstring("abcxxxxabc", "abc", 3) false Test case 3: checkSubstring ("ababaxxxaba", "aba", 3) true

Given a sequence of integers, e.g., \[ 9,-1,45,6,8,21,34,5,55,65,543,18,90,122,132,0,66,100,-12,17 \] design an algorithm/method to re-arrange the order of the data items (i.e., form a new sequence of the integers) so that when the data items are inserted sequentially into an initially empty BST, the newly created BST will be a balanced BST. a) Design the algorithm (in pseudo code) and analyse your algorithm. b) Write a Python function/method to implement your algorithm. c) Write a program that calls the above function, thereby demonstrating your algorithm by (i). Print the re-arranged data items (i.e., a new sequence) generated by the algorithm, and (ii). Build a BST using the newly generated data sequence as input (that is, insert the data items, oneby-one, into an initially empty BST). Print the tree shape of the BST. (Note: The program should use at least two datasets to demonstrate the algorithm, one of which is the dataset given above).