c++ code please

Problem Description Given an integer array A containing N integers. In one operation we can select any one element from the array A and increment it by 1 You need to answer Q queries in each query you are given two integer Land R you need to tell the minimum number of operation you need to perform such thatt subarray of A starting from index L and ending at index R contains at least one pair of elements whose bitwise AND is strictly greater than zero, NOTE: Each query is independenti.e for each query consider the given array A to answer it. Problem Constraints 2 we don't need to increment any element as 2 & 3 > 0.. Query 2: 4 - 8 and R 1 50 subarrayte : 1] - [1, 2] -> If we increment 1 then subarray it be 12, 2] and 2 & 2). Query 3. L = and R + 2 to subarray(0 : 2) = [1, 2, 3] - We don't need to increment any element as 2&3 . Explanation 1: A = [1, 2, 3] Query 1: L = 1 and R = 2 so subarray(1 : 2] - [2, 3] -> We don't need to increment any element as 2 & 3 > .. Query 2: L = 0 and R = 1 so subarray[@ : 1] - [1, 2] => If we increment 1 then subarray will be [2, 2] and 2 & 2) e. Query 3: L = 0 and R = 2 so subarray[e : 2] - [1, 2, 3] => We don't need to increment any element as 2 & 3 > B. Explanation 2 Query 1: Land R - 2 so subarray[@ : 2] = [2, 2, 2] => We don't need to increment any element as 2 8 2 > 0. You only need to implement the given function. Do not read input instead use the arguments to the function. Do not print the output, instead return value specified. Still have a doubt? Checkout Sample Codes for more details See Expected Editor Mode - Normal 17 igce 1 - vector cint Solution::solve(vector int BA, vector vector inte B) { 2) 3