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Home/ Questions/Q 8006065
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Editorial Team
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Editorial Team
Asked: June 4, 20262026-06-04T17:23:25+00:00 2026-06-04T17:23:25+00:00

I have the following correct Java code to find the in-order k th element

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I have the following correct Java code to find the in-order kth element in a binary tree.

private static int count = 0;
public static <T> T findkthInOrder(Node<T> root, int k) {
    count=0;
    return findkthInOrder(root, k, 0);
}
public static <T> T findkthInOrder(Node<T> root, int k,int a) {
    if (root == null)
        return null;
    T rt = findkthInOrder(root.left, k, 0);
    if (rt != null)
        return rt;
    count++;
    if (count == k) {
        return root.data;
    }
    return findkthInOrder(root.right, k, 0);
}

But I really want to remove the use of count, possibly by making use of an additional method argument. I also want to keep it as recursion, and require the method findkthInOrder to return T type value.

Can anyone please help me with this? Thank you.

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1 Answer

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  1. Editorial Team
    Editorial Team
    2026-06-04T17:23:27+00:00Added an answer on June 4, 2026 at 5:23 pm

    This is overkill but here goes…The only mutable number class I could find in Java was java.util.concurrent.atomic.AtomicInteger

    public static <T> T findkthInOrder(Node<T> root, int k) {
        return findkthInOrder(root, k, new AtomicInteger(0));
    }
    public static <T> T findkthInOrder(Node<T> root, int k, AtomicInteger count) {
        if (root == null)
            return null;
        T rt = findkthInOrder(root.left, k, count);
        if (rt != null)
            return rt;
        if (count.incrementAndGet() == k) {
            return root.data;
        }
        return findkthInOrder(root.right, k, count);
    }
    

    I had made premature optimization, fixed now.

    Here is alternate solution:

    public static <T> T findkthInOrder(Node<T> root, int k) {
        return findkthInOrder(root, k, new int[]{0});
    }
    public static <T> T findkthInOrder(Node<T> root, int k, int[] count) {
        if (root == null)
            return null;
        T rt = findkthInOrder(root.left, k, count);
        if (rt != null)
            return rt;
        count[0]++;
        if (count[0] == k) {
            return root.data;
        }
        return findkthInOrder(root.right, k, count);
    }
    
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