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No of special subarray
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Python Smallest lexicographical array Minimum possible cost Telegram:-
Python Smallest lexicographical array Minimum possible cost Telegram:-

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def A(s):     return s[::-1] def B(s):     return ''.join(random.sample(s,len(s)))     def C(s, t):     l1 = list(s)     l2 = list(t)     l3 = [ ]     while l1 and l2:         if random.random()<0.5:             l3.append(l1.pop(0))         else:             l3.append(l2.pop(0))     l3.extend(l1)     l3.extend(l2)     return ''.join(l3)     def solve(m):     m = m[2:-2]     s, t = m.split(',')     if s==t:         return s         S = A(s)         t = B(t)         n = ''         while C(s, t)!=m:             n += random.choice('abcdefghijklmnopqrstuvwxyz') Python Telegram:- @Infosys_Ans

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Python Telegram:- @Infosys_Ans
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Python Telegram:- @Infosys_Ans

given an array A of size N. You are allowed to choose at most one pair of elements such that distance (defined as the difference of their indices) is at most K and swap them. Find the smallest lexicographical array possible after Notes: An array x is lexicographically smaller than an array y if there exists an index i such that xi A[j]) {                 swap(A[i], A[j]);                 swapped = true;                 break;             }         }         if (swapped) break;     }     if (!swapped) return A;     else return A; C++✅ Infosys

You are given Q queries, Each query contains a number N=Quer[i] denoting the ith query. You have to find M such that: 1 <= M <= N M|M+1|....| N is as maximum as possible where | is the OR bitwise operation. M is as maximum as possible. The answer to this query is the value of M. Find the sum of answers to all queries modulo 109+7 Note: A bitwise OR is a binary operation that takes two-bit patterns of equal length and performs the logical inclusive OR operation on each pair of corresponding bits. The result in each position is 0 if both bits are 0, while otherwise, the result is 1. For example, 0101 (decimal 5) OR 0011 (decimal 3) =0111(decimal 7 ) Input formate: The first line contains an integer, Q, denoting the number of elements in quer Each line i of the Q subsequent lines (where 0 <= 1 < Q ) contains an integer describing Quer[i] const int mod = 1e9 + 7; int f(int N) {     return (1 << (bitset<32>(N).count() - 1)) - 1; } int solve(int Q,vectorQuer) {          int ans = 0;     for(int i=0;i

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