We have a wooden plank of the length `n`

**units**. Some ants are walking on the plank, each ant moves with speed **1 unit per second**. Some of the ants move to the **left**, the other move to the **right**.

When two ants moving in two **different** directions meet at some point, they change their directions and continue moving again. Assume changing directions doesn’t take any additional time.

When an ant reaches **one end** of the plank at a time `t`

, it falls out of the plank imediately.

Given an integer `n`

and two integer arrays `left`

and `right`

, the positions of the ants moving to the left and the right. Return *the moment* when the last ant(s) fall out of the plank.

**Example 1:**

Input:n = 4, left = [4,3], right = [0,1]Output:4Explanation:In the image above: -The ant at index 0 is named A and going to the right. -The ant at index 1 is named B and going to the right. -The ant at index 3 is named C and going to the left. -The ant at index 4 is named D and going to the left. Note that the last moment when an ant was on the plank is t = 4 second, after that it falls imediately out of the plank. (i.e. We can say that at t = 4.0000000001, there is no ants on the plank).

**Example 2:**

Input:n = 7, left = [], right = [0,1,2,3,4,5,6,7]Output:7Explanation:All ants are going to the right, the ant at index 0 needs 7 seconds to fall.

**Example 3:**

Input:n = 7, left = [0,1,2,3,4,5,6,7], right = []Output:7Explanation:All ants are going to the left, the ant at index 7 needs 7 seconds to fall.

**Example 4:**

Input:n = 9, left = [5], right = [4]Output:5Explanation:At t = 1 second, both ants will be at the same intial position but with different direction.

**Example 5:**

Input:n = 6, left = [6], right = [0]Output:6

**Constraints:**

`1 <= n <= 10^4`

`0 <= left.length <= n + 1`

`0 <= left[i] <= n`

`0 <= right.length <= n + 1`

`0 <= right[i] <= n`

`1 <= left.length + right.length <= n + 1`

- All values of
`left`

and`right`

are unique, and each value can appear**only in one**of the two arrays.

**Solution: Keep Walking**

When two ants A –> and <– B meet at some point, they change directions <– A B –>, we can swap the ids of the ants as <– B A–>, so it’s the same as walking individually and passed by. Then we just need to find the max/min of the left/right arrays.

Time complexity: O(n)

Space complexity: O(1)

## C++

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// Author: Huahua class Solution { public: int getLastMoment(int n, vector<int>& left, vector<int>& right) { const int t1 = left.empty() ? 0 : *max_element(cbegin(left), cend(left)); const int t2 = right.empty() ? 0 : n - *min_element(cbegin(right), cend(right)); return max(t1, t2); } }; |

## Java

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// Author: Huahua class Solution { public int getLastMoment(int n, int[] left, int[] right) { int t1 = left.length == 0 ? 0 : Arrays.stream(left).max().getAsInt(); int t2 = right.length == 0 ? 0 : n - Arrays.stream(right).min().getAsInt(); return Math.max(t1, t2); } } |

## Python3

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# Author: Huahua class Solution: def getLastMoment(self, n: int, left: List[int], right: List[int]) -> int: t1 = max(left) if left else 0 t2 = n - min(right) if right else 0 return max(t1, t2) |

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