Problem of the day
You are given a singly linked list with every node having an additional “arbitrary” pointer that currently points to NULL. We need to make the “arbitrary” pointer to the greatest value node in a linked list on its right side.
More formally, each Linked List node has three attributes ‘data’, which is the value of the node, the ‘next’ pointer, which points to the next node, and an ‘arbit’ pointer which is initially NULL.
Note:You need to return the head after populating the ‘arbit’ pointer.
For example:
Given ‘head’ as 3 -> 5 -> 2 -> 1.
After populating the arbitrary pointer, each node's ‘arbit’ pointer would point to 5 2 1 -1 respectively.
The first line of input contains an integer ‘T’ denoting the number of test cases.
The second line of each test case contains space-separated integers, denoting the elements in linked list nodes, and -1 denotes the end of the linked list.
Output Format :
For each test case, print integers denoting the value of the nodes being pointed by the arbitrary pointer of that node, if the arbitrary pointer points to NULL, print -1.
Note:
You are supposed to return the head of the linked list, whose arbitrary pointer is populated.
You are not required to print the expected output; it has already been taken care of. Just implement the function.
1 <= ‘T’ <= 10
1 <= ‘N’ <= 5000
0 <= ‘data’ <= 10 ^ 4 and ‘data’ != -1
Time Limit: 1sec.
2
3 5 2 1 -1
1 3 5 7 -1
5 2 1 -1
7 7 7 -1
For the first test case :
In the given Linked List, the above way will be how we populate the arbitrary pointer.
For the second test case:
In the given Linked List, the above way will be how we populate the arbitrary pointer.
2
4 3 2 1 -1
1 5 3 -1
3 2 1 -1
5 3 -1
Can we brute-force for each node?
The idea is to loop for every node and find the node with the greatest value with respect to the current node.
The steps are as follows:
O(N ^ 2), where ‘N’ is the size of the linked list.
We are just doing a linear traversal for every node of the linked list. Hence, the overall time complexity will be O(N ^ 2).
O(1).
Since we are not using any extra space hence, the overall space complexity is O(1).