Exam Room
In an exam room, there are N
seats in a single row, numbered 0, 1, 2, ..., N-1
.
When a student enters the room, they must sit in the seat that maximizes the distance to the closest person. If there are multiple such seats, they sit in the seat with the lowest number. (Also, if no one is in the room, then the student sits at seat number 0.)
Return a class ExamRoom(int N)
that exposes two functions: ExamRoom.seat()
returning an int
representing what seat the student sat in, and ExamRoom.leave(int p)
representing that the student in seat number p
now leaves the room. It is guaranteed that any calls to ExamRoom.leave(p)
have a student sitting in seat p
.
Example 1:
Input: ["ExamRoom","seat","seat","seat","seat","leave","seat"], [[10],[],[],[],[],[4],[]]
Output: [null,0,9,4,2,null,5]
Explanation:
ExamRoom(10) -> null
seat() -> 0, no one is in the room, then the student sits at seat number 0.
seat() -> 9, the student sits at the last seat number 9.
seat() -> 4, the student sits at the last seat number 4.
seat() -> 2, the student sits at the last seat number 2.
leave(4) -> null
seat() -> 5, the student sits at the last seat number 5.
​​​​​​​
Note:
1 <= N <= 10^9
ExamRoom.seat()
andExamRoom.leave()
will be called at most10^4
times across all test cases.Calls to
ExamRoom.leave(p)
are guaranteed to have a student currently sitting in seat numberp
.
class ExamRoom {
int N;
// List of seats occupied (sorted)
ArrayList<Integer> L = new ArrayList<>();
public ExamRoom(int n) {
N = n;
}
public int seat() {
// If the room is empty, then sit on 0th seat
if (L.size() == 0) {
L.add(0);
return 0;
}
// Distance from front and back of row
int d = Math.max(L.get(0), N - 1 - L.get(L.size() - 1));
// Distance between 2 students /2
for (int i = 0; i < L.size() - 1; ++i)
d = Math.max(d, (L.get(i + 1) - L.get(i)) / 2);
// Sit at the front
if (L.get(0) == d) {
L.add(0, 0);
return 0;
}
// Sit in between
for (int i = 0; i < L.size() - 1; ++i)
if ((L.get(i + 1) - L.get(i)) / 2 == d) {
L.add(i + 1, (L.get(i + 1) + L.get(i)) / 2);
return L.get(i + 1);
}
// Sit at the back
L.add(N - 1);
return N - 1;
}
public void leave(int p) {
for (int i = 0; i < L.size(); ++i)
if (L.get(i) == p)
L.remove(i);
}
}
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