Given numbers = [[1, 2], 3, [4, 5]]numbers = [[1, 2], 3, [4, 5]], give an expression using indexing (with positive indices) on numbersnumbers that evaluates to 44.

Create a list num=[23,12,5,9,65,44].➢ Print the length of the list.➢ Print the elements from second to fourth position using positive indexing.➢ Print the elements from position third to fifth using negative indexing

You are given an integer array nums sorted in non-decreasing order.Build and return an integer array result with the same length as nums such that result[i] is equal to the summation of absolute differences between nums[i] and all the other elements in the array.In other words, result[i] is equal to sum(|nums[i]-nums[j]|) where 0 <= j < nums.length and j != i (0-indexed). Example 1:Input: nums = [2,3,5]Output: [4,3,5]Explanation: Assuming the arrays are 0-indexed, thenresult[0] = |2-2| + |2-3| + |2-5| = 0 + 1 + 3 = 4,result[1] = |3-2| + |3-3| + |3-5| = 1 + 0 + 2 = 3,result[2] = |5-2| + |5-3| + |5-5| = 3 + 2 + 0 = 5.Example 2:Input: nums = [1,4,6,8,10]Output: [24,15,13,15,21]

You are given an array of positive integers nums.You need to select a subset of nums which satisfies the following condition:You can place the selected elements in a 0-indexed array such that it follows the pattern: [x, x2, x4, ..., xk/2, xk, xk/2, ..., x4, x2, x] (Note that k can be be any non-negative power of 2). For example, [2, 4, 16, 4, 2] and [3, 9, 3] follow the pattern while [2, 4, 8, 4, 2] does not.Return the maximum number of elements in a subset that satisfies these conditions.

Create a dictionary where the keys are the indices and the values are the squares of the corresponding indices. The indices range from 0 to 9.

Given an array (1-based index) with the following elements:Array=[2,12,4,1,15,21,11,7,1,45,18,22,25]You have to perform two types of operations:Query in the form of Q(L, R): You will be given two integers L and R (1 <= L <= R <= 13). You have to find the summation of values within the index L to R inclusive using Segment Tree.For example Q(2,4) = 12+4+1 = 17Now answer the following questions: i) Tabulate the sparse table ii) Perform Query Q(3,10) iii) Perform Query Q(2,12)