很简单的算法,这里是把每对线段都进行比较了. 还有一种似乎先通过x和y排序再进行交点判断的,不过那种方法我还没看太明白. 这里的方法如下: 1.根据线段的端点求两条直线的交点. 2.判断直线的交点是否在两条线段上. 结果如下: matlab代码如下: clear all;close all;clc; n=; p=rand(n,); %(x1,y1,x2,y2)线段两端点 :n pbar=p(i,:); pbar=reshape(pbar,[,]); line(pbar(,:),pbar(,:))

You can Solve a Geometry Problem too Time Limit: 2000/1000 MS (Java/Others)    Memory Limit: 65536/32768 K (Java/Others)Total Submission(s): 13549    Accepted Submission(s): 6645 Problem Description Many geometry(几何)problems were designed in the ACM/

Line.h #pragma once //Microsoft Visual Studio 2015 Enterprise //根据两点式方法求直线,并求两条直线的交点 #include"BoundaryPoint.h" #include"Coordinates.h" class Line { public: Line GetLine(BoundaryPoint sourcePoint, BoundaryPoint endPoint); Line GetLine(C

Area Time Limit: 5000/1000 MS (Java/Others)    Memory Limit: 32768/32768 K (Java/Others)Total Submission(s): 225    Accepted Submission(s): 77 Problem Description 电子科大清水河校区是电子科大大力兴建的未来主校区,于07年秋正式迎接学生入住,目前有07.08级本科生及部分研究生在此校区学习.生活.清水河校区位于成都高新西区的中部地带,占

Intersecting Lines Time Limit: 1000MS   Memory Limit: 10000K Total Submissions: 13481   Accepted: 5997 Description We all know that a pair of distinct points on a plane defines a line and that a pair of lines on a plane will intersect in one of three

http://poj.org/problem?id=1269 我今天才知道原来标准的浮点输出用%.2f   并不是%.2lf  所以wa了好几次 题目大意:   就给你两个线段 然后求这两个线段所在的直线的关系  有共线  平行  和相交 #include<stdio.h> #include<string.h> #include<stdlib.h> #include<ctype.h> #include<math.h> #define N 200

Given n segments in the two dimensional space, write a program, which determines if there exists a line such that after projecting these segments on it, all projected segments have at least one point in common. Input Input begins with a number T show

,); ,); ,); ,); var p:Point = new Point(); trace(checkPoint()) function checkPoint() { if (p1Start.x == p1End.x) { if (p2Start.x == p2End.x) { trace("平行线"); p = null; } else { p.x = p1Start.x; p.y = p2Start.y+(p1Start.x-p2Start.x)/(p2End.x-p2Sta

//粘贴到帧上运行即可 var p1Start:Point = new Point(0,0); var p1End:Point = new Point(50,50); var p2Start:Point = new Point(50,50); var p2End:Point = new Point(100,100); var p:Point = new Point(); trace(checkPoint()) function checkPoint() { if (p1Start.x == p1

function CrossPoint( ) %% 求两条直线的交点坐标 x1 = [7.8 8]; y1 = [0.96 0.94]; %line2 x2 = [8.25 8.25]; y2 = [0 0.99]; %fit linear polynomial p1 = polyfit(x1,y1,1); p2 = polyfit(x2,y2,1); %calculate intersection x_intersect = fzero(@(x) polyval(p1-p2,x),3); y_

算法提高 两条直线   时间限制:1.0s   内存限制:256.0MB        问题描述 给定平面上n个点. 求两条直线,这两条直线互相垂直,而且它们与x轴的夹角为45度,并且n个点中离这两条直线的曼哈顿距离的最大值最小. 两点之间的曼哈顿距离定义为横坐标的差的绝对值与纵坐标的差的绝对值之和,一个点到两条直线的曼哈顿距离是指该点到两条直线上的所有点的曼哈顿距离中的最小值. 输入格式 第一行包含一个数n. 接下来n行,每行包含两个整数,表示n个点的坐标(横纵坐标的绝对值小于109). 输出

POJ_1269_Intersecting Lines_求直线交点 Description We all know that a pair of distinct points on a plane defines a line and that a pair of lines on a plane will intersect in one of three ways: 1) no intersection because they are parallel, 2) intersect in

POJ原题 ZOJ原题 多组数据.每次给出四个点,前两个点确定一条直线,后两个点确定一条直线,若平行则输出"NONE",重合输出"LINE",相交输出"POINT"+交点坐标(保留两位小数) 先判重合:两条线重合意味着四点共线,即ABC共线且ABD共线(共线即为叉积=0) 再判平行:正常的数学方法,\(\overrightarrow{AB}\) // \(\overrightarrow{CD}\) 求交点: //这个公式很好用,背下来好伐 #in

题目:http://poj.org/problem?id=1269 相关知识: 叉积求面积:https://www.cnblogs.com/xiexinxinlove/p/3708147.html什么是叉积:https://blog.csdn.net/sunbobosun56801/article/details/78980467        其二维:https://blog.csdn.net/qq_38182397/article/details/80508303计算交点:    方法1:面

Problem ATriangle Fun Input: Standard Input Output: Standard Output In the picture below you can see a triangle ABC. Point D, E and F divides the sides BC, CA and AB into ratio 1:2 respectively. That is CD=2BD, AE=2CE and BF=2AF. A, D; B, E and C, F

PS:从其他地方看到的源码是有问题的.下面是修正后的 /// <summary> /// 计算两条直线的交点 /// </summary> /// <param name="lineFirstStar">L1的点1坐标</param> /// <param name="lineFirstEnd">L1的点2坐标</param> /// <param name="lineSecon

原题: 求两直线交点 思路借鉴于:http://blog.csdn.net/zxy_snow/article/details/6341282 感谢大佬 #include<cstdio> #include<algorithm> #include<cstring> #define eps 1e-8 using namespace std; int T; struct point//点(向量的结构体) { double x,y; point() {}//初始化 point (

关键词:空间几何 用途:总有地方会用到吧 文章类型:C++函数展示 @Author:VShawn(singlex@foxmail.com) @Date:2016-11-19 @Lab: CvLab202@CSU 对于空间内的两条直线A,B我假设他们一定不平行,也不相交.若已知A上两点A1.A2,B上两点B1.B2,那么可以很容易得到两条直线的方程. 然后调用函数即可解得结果: 下面提供了一个用于解决这个问题的类: #include <math.h> //用于求解两条空间直线的最近距离,以及他们

两条直线可能有三种关系:1.共线     2.平行(不包括共线)    3.相交. 那给定两条直线怎么判断他们的位置关系呢.还是用到向量的叉积 例题:POJ 1269 题意:这道题是给定四个点p1, p2, p3, p4,直线L1,L2分别穿过前两个和后两个点.来判断直线L1和L2的关系 这三种关系一个一个来看: 1. 共线. 如果两条直线共线的话,那么另外一条直线上的点一定在这一条直线上.所以p3在p1p2上,所以用get_direction(p1, p2, p3)来判断p3相对于p1p2的关

传送门:Intersecting Lines 题意:给出N组直线,每组2条直线,求出直线是否相交.如果共线则输出LINE,相交则输入点坐标,否则输出NONE. 分析:模板裸题,直接上模板... #include <iostream> #include <stdio.h> #include <string.h> #include <algorithm> #include <queue> #include <map> #include &

题目:POJ1269 题意:给你两条直线的坐标,判断两条直线是否共线.平行.相交,若相交,求出交点. 思路:直线相交判断.如果相交求交点. 首先先判断是否共线,之后判断是否平行,如果都不是就直接求交点了. #include <iostream> #include <string.h> #include <stdio.h> #include <algorithm> #include <math.h> #include <queue> #