Class Solution
java.lang.Object
g1901_2000.s1932_merge_bsts_to_create_single_bst.Solution
1932 - Merge BSTs to Create Single BST\.
Hard
You are given `n` **BST (binary search tree) root nodes** for `n` separate BSTs stored in an array `trees` ( **0-indexed** ). Each BST in `trees` has **at most 3 nodes** , and no two roots have the same value. In one operation, you can:
* Select two **distinct** indices `i` and `j` such that the value stored at one of the **leaves** of `trees[i]` is equal to the **root value** of `trees[j]`.
* Replace the leaf node in `trees[i]` with `trees[j]`.
* Remove `trees[j]` from `trees`.
Return _the **root** of the resulting BST if it is possible to form a valid BST after performing_ `n - 1` _operations, or_ `null` _if it is impossible to create a valid BST_.
A BST (binary search tree) is a binary tree where each node satisfies the following property:
* Every node in the node's left subtree has a value **strictly less** than the node's value.
* Every node in the node's right subtree has a value **strictly greater** than the node's value.
A leaf is a node that has no children.
**Example 1:**

**Input:** trees = \[\[2,1],[3,2,5],[5,4]]
**Output:** [3,2,5,1,null,4]
**Explanation:** In the first operation, pick i=1 and j=0, and merge trees[0] into trees[1]. Delete trees[0], so trees = \[\[3,2,5,1],[5,4]].  In the second operation, pick i=0 and j=1, and merge trees[1] into trees[0]. Delete trees[1], so trees = \[\[3,2,5,1,null,4]].  The resulting tree, shown above, is a valid BST, so return its root.
**Example 2:**

**Input:** trees = \[\[5,3,8],[3,2,6]]
**Output:** []
**Explanation:** Pick i=0 and j=1 and merge trees[1] into trees[0]. Delete trees[1], so trees = \[\[5,3,8,2,6]].  The resulting tree is shown above. This is the only valid operation that can be performed, but the resulting tree is not a valid BST, so return null.
**Example 3:**

**Input:** trees = \[\[5,4],[3]]
**Output:** []
**Explanation:** It is impossible to perform any operations.
**Constraints:**
* `n == trees.length`
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1 <= n <= 5 * 104
* The number of nodes in each tree is in the range `[1, 3]`.
* Each node in the input may have children but no grandchildren.
* No two roots of `trees` have the same value.
* All the trees in the input are **valid BSTs**.
* 1 <= TreeNode.val <= 5 * 104
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Constructor Summary
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Constructor Details
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Solution
public Solution()
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Method Details
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canMerge
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