Hey there,
Problem
My Solution
I wrote a solution which uses priority queue and pops the maximum element until the sum of elements inside the priority queue is greater than (m-ti) for all 1<=i<=n, so the running time (according to me) is n*logn*max(ti) as at every pop operation the sum will reduce by atleast 1 (1<=ti<=100), logn for priority queue operations and total of n students.
When I submitted the code, it gave me TLE on test #14.
Any help is appreciated.
Thank You.

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