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Sum of k smallest elements in BST.cpp
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Sum of k smallest elements in BST.cpp
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//Initial Template for C++
//“You don't have to be great to start, but you have to start to be great.”
#include <bits/stdc++.h>
using namespace std;
struct Node
{
int data;
struct Node *left;
struct Node *right;
};
// Utility function to create a new Tree Node
Node* newNode(int val)
{
Node* temp = new Node;
temp->data = val;
temp->left = NULL;
temp->right = NULL;
return temp;
}
// Function to Build Tree
Node* buildTree(string str)
{
// Corner Case
if (str.length() == 0 || str[0] == 'N')
return NULL;
// Creating vector of strings from input
// string after spliting by space
vector<string> ip;
istringstream iss(str);
for (string str; iss >> str; )
ip.push_back(str);
// Create the root of the tree
Node* root = newNode(stoi(ip[0]));
// Push the root to the queue
queue<Node*> queue;
queue.push(root);
// Starting from the second element
int i = 1;
while (!queue.empty() && i < ip.size()) {
// Get and remove the front of the queue
Node* currNode = queue.front();
queue.pop();
// Get the current node's value from the string
string currVal = ip[i];
// If the left child is not null
if (currVal != "N") {
// Create the left child for the current node
currNode->left = newNode(stoi(currVal));
// Push it to the queue
queue.push(currNode->left);
}
// For the right child
i++;
if (i >= ip.size())
break;
currVal = ip[i];
// If the right child is not null
if (currVal != "N") {
// Create the right child for the current node
currNode->right = newNode(stoi(currVal));
// Push it to the queue
queue.push(currNode->right);
}
i++;
}
return root;
}
int sum(Node* root, int k);
/*
Input:
10
/ \
5 11
/ \
4 7
\
8 , K=2
Output: 9
Explanation:
The sum of two smallest elements
is 4+5=9.
*/
int main()
{
int t;
scanf("%d ", &t);
while (t--)
{
string s;
getline(cin >> ws, s);
int k;
cin >> k;
Node* root = buildTree(s);
cout << sum(root, k) << endl;
}
return 1;
}
int sum(Node* root, int k)
{
//inorder traversal
stack<Node*>s;
vector<int>v;
int count=0,sum=0;
while (count<k)
{
while (root!= NULL)
{
s.push(root);
root = root->left;
}
root = s.top();
s.pop();
count++;
sum+= root->data;
root = root->right;
if(count==k)
return sum;
}
}