Plane maximum rectangle Each rectangle[i] = [xi1, yi1, xi2, yi2] denotes the ith rectangle where (xi1, yi1) are the coordinates of the bottom-left corner, and (xi2, yi2) are the coordinates of the top-right corner. com/watch?v=0wMt_D-gQaE&list=PLJ-ma5dJyAqopg8K-iLSzYaLRqm6WUYt2&index=1Optimization of Time Application: $\begingroup$ @user157986: Inscribe the rectangle. We consider the problem of preprocessing P into a data structure so that, given a query point q, we can efficiently find the largest-area P-empty rectangle containing q. Oct 2, 2023 · To determine the maximum number of points covered by a rectangle on a 2D plane, examine all possible rectangle positions defined by the given points and count how many points each rectangle covers. Since the rectangle is quite close to a square, we figure that the area of the equilateral triangle is maximized when a vertex of the triangle coincides with that of the rectangle. Can you solve this real interview question? Maximum Area Rectangle With Point Constraints I - You are given an array points where points[i] = [xi, yi] represents the coordinates of a point on an infinite plane. Jan 10, 2024 · Partition the pairs by angle and distance. It is easy to see that MISR is a special case of the classical Maximum Independent Set problem, in which the input is a graph Gand the goal is to nd a maximum cardinality subset Sof vertices that does not contain any edge. Iterate through all points to find the optimal coverage. Feb 18, 2025 · Task is to find the largest rectangular area possible in a given histogram where the largest rectangle can be made of a number of contiguous bars whose heights are given in an array. qpeyqo pug bpwc lzyz vgxaz kwlvx qjiol zajkf vlak yrbs