# Queries to find the Minimum Weight

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Given an N-ary Tree rooted at 1, and an array val[] consisting of weights assigned to every node, and a matrix Q[][], consisting of queries of the form {X, D}, the task for each query is to find the minimum of all weights assigned to the nodes which are atmost at a distance D from the node X.

Examples:

Input:_ Q[][] = {{1, 2}, {2, 1}}, val[] = {1, 2, 3, 3, 5}_

``````           1
/ \
4   5
/
3
/
2``````

Output:

1

3

Explanation:

Query 1: X = 1, D = 2

The nodes atmost at a distance 2 from the node 1 are {1, 3, 4, 5} and the weights assigned to these nodes are {1, 3, 3, 5} respectively.

Therefore, the minimum weight assigned is 1.

Query 2: X = 2, D = 1

The nodes atmost at a distance 1 from node 2 is {2, 3} and the weights assigned to these nodes are {2, 3} respectively.

Therefore, the minimum weight assigned is 2.

Input:_ Q[][] = {{1, 2}}, val[] = {1, 2, 4}_

``````            1
/ \
2   3``````

Output:_ 1_

Naive Approach:

The simplest approach to solve each query is to iterate the tree and find all the nodes which are at most at a distance D from node X and find the minimum of all the weights assigned to these nodes.

_Time Complexity: _O(Q * N)

Auxiliary Space:_ O(1)_

Efficient Approach:

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