Occlusion Judgment
Time limit:10000/3000 MS (java/others) Memory limit:32768/32768 K (java/others)
Total submission (s): 910 Accepted Submission (s): 295
Problem description There is a row of pillars along the east-west alignment of the square, and the sun shines from the east with a certain inclination (parallel light). Some pillars may be completely obscured by the shadow of the tall pillar in the east of him. Now the problem you have to solve is to find out how many pillars are not completely obscured.
Suppose each stone pillar is a fine rod and is placed perpendicular to the ground.
Input inputs contain multiple sets of data. The first row of each set of data is an integer N (0<n<=100000) that represents the number of columns. N=0 represents the end of the input. Then there are n rows, each line being two integers, giving each pillar a horizontal position x and a height of H (the greater the X, the farther west, the 0<=x<=10000000,0
Output contains the number of rows for each set of data.
Sample INPUT40 33 12 21 11/10
Sample Output2 Tip: Enter a lot of data, please use scanf instead of CIN.
SOURCEUESTC 6th Programming Contest Online
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#include <cstdio>#include<cstring>#include<iostream>#include<algorithm>using namespacestd;Const intN =100001;structposi{Doublex, y;} Num[n];BOOLCMP (posi x, posi y) {returnx.x <y.x; }intMain () {intT; while(~SCANF ("%d", &t), T) { for(inti =0; i < T; i++) scanf ("%LF%LF", &num[i].x, &num[i].y); DoubleTana, TANB; scanf ("%LF/%LF", &tana, &tanb); Sort (num, num+T, CMP);//Sort the order by position. DoubleMax = num[0].y; intsum =0; for(inti =1; i < T; i++){ if(Max-num[i].y-(num[i].x-num[i-1].x) *tana/tanb >=0){//Update max value and calculate the number of blocked bars;sum++; Max= Max-(num[i].x-num[i-1].x) *tana/tanb; } ElseMax=num[i].y; } printf ("%d\n", Tsum); } return 0;}
Hangzhou Electric 2540--occlusion judgment (maths problem)