You is given a list of train stations, say from the station 1 to the station 100.
The passengers can order several tickets from one station to another before the train leaves the station one. We'll issue one train from the station 1 through all reservations has been made. Write a program to determine the minimum number of seats required for all passengers so, all reservations is Satisfie D without any conflict.
Note that one single seat can is used by several passengers as long as there is no conflicts between them. For example, the a passenger from Station 1 to station can share a seat with another passenger from station to 60.
Input Format
Several sets of ticket reservations. The inputs is a list of integers. Within each set, the first integer (in a) represents the number of orders, NN, which can is as large as 100010 After nn, there'll be nn lines representing the NN reservations; Each line contains three integers s, T, Ks,t,k, which means the reservation needs KK seats from the station SS to the Station TT. These ticket reservations occur repetitively in the input as the pattern described above. An integer n = 0n=0 (zero) signifies the end of input.
Output Format
For each set of ticket reservations appeared in the input, calculate the minimum number of seats required so this all Rese Rvations is satisfied without conflicts. Output a single star ' * ' to signify the end of outputs.
Sample input
2
1 10 8
20 50 20
3
2 30 5
20 80 20
40 90 40
0
Sample output
20
60
Topic Analysis:
There are 1-100 sites, passengers will place orders from the s site to the T site in the K -seat, different intervals between the seats can be freely shared, such as from the 1-30-site seat can be given to 50-80 of the passengers of the site. The topic asked us to find out the minimum number of seats required in each sample.
Note: 1-10 of seats can also be given to 10-20 of passengers
My train of thought:
For each of the sites are calculated:
Because the data is small, interval coverage, an interval of the required number of seats to cover each site up, so that when all the interval is covered, all the stations need to have a peak number of seats, the peak is what we want.
Full code:
#include <stdio.h> #include <string.h> #define MAX int main (void) {int n, S,
T, K, Max, Seat[max];
while (scanf ("%d", &n)!=eof) {max = 0;
memset (seat, 0, sizeof (int) *max);
if (n = = 0) {printf ("*\n");
Break
} while (n--> 0) {scanf ("%d%d%d", &s, &t, &k);
for (int i = s; i < T; i++) seat[i] + = k;
} for (int i = 1; i < Max; i++) {if (Seat[i] > Max) MAX = Seat[i];
} printf ("%d\n", Max);
} return 0; }