Logo
(追記) (追記ここまで)

18786번 - Triangles (Bronze) 다국어

시간 제한메모리 제한제출정답맞힌 사람정답 비율
2 초 512 MB144068059348.887%

문제

Farmer John would like to create a triangular pasture for his cows.

There are $N$ fence posts (3ドル\le N\le 100$) at distinct points $(X_1, Y_1) \ldots (X_N, Y_N)$ on the 2D map of his farm. He can choose three of them to form the vertices of the triangular pasture as long as one of the sides of the triangle is parallel to the $x$-axis and another side is parallel to the $y$-axis.

What is the maximum area of a pasture that Farmer John can form? It is guaranteed that at least one valid triangular pasture exists.

입력

The first line of the input contains the integer $N$. Each of the next $N$ lines contains two integers $X_i$ and $Y_i,ドル each in the range $-10^4 \ldots 10^4$ inclusive, describing the location of a fence post.

출력

As the area itself is not necessarily an integer, output two times the maximum area of a valid triangle formed by the fence posts.

제한

예제 입력 1

4
0 0
0 1
1 0
1 2

예제 출력 1

2

힌트

Posts at $(0,0),ドル $(1,0),ドル and $(1,2)$ form a triangle of area 1ドル$. Thus, the answer is 2ドル\cdot 1=2$. There is only one other triangle, with area 0ドル.5$.

출처

Olympiad > USA Computing Olympiad > 2019-2020 Season > USACO 2020 February Contest > Bronze 1번

(追記) (追記ここまで)

출처

대학교 대회

  • 사업자 등록 번호: 541-88-00682
  • 대표자명: 최백준
  • 주소: 서울시 서초구 서초대로74길 29 서초파라곤 412호
  • 전화번호: 02-521-0487 (이메일로 연락 주세요)
  • 이메일: contacts@startlink.io
  • 통신판매신고번호: 제 2017-서울서초-2193 호

AltStyle によって変換されたページ (->オリジナル) /