Explain the meeting-rooms problem.
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How do you find the minimum number of meeting rooms required?
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01
Understand the problem
intervalssortingheap
02
Attempt it yourself
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03
Study the solution
Sort meetings by start time and use a min-heap of end times; for each meeting, if the earliest end ≤ its start, reuse that room (pop), else allocate a new one (push). The heap's max size is the answer. O(n log n).
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04
Read the code
Sort + min-heap of end times
Run Playgroundimport heapq
def min_meeting_rooms(intervals):
if not intervals:
return 0
intervals.sort(key=lambda x: x[0]) # by start
heap = [] # end times of ongoing meetings
for start, end in intervals:
if heap and heap[0] <= start:
heapq.heappop(heap) # a room freed up — reuse it
heapq.heappush(heap, end)
return len(heap)
# --- demo ---
print(min_meeting_rooms([[0, 30], [5, 10], [15, 20]])) # 205
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