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A buddy of mine had an interview and was asked some horrible interview question. He asked me about it afterward, but I wasn't any help. This has been bugging me all day and I couldn't find the solution on Google…
Topics: Staff, Math, Geometry, Biweekly Contest 23 You are given a circle represented as (radius, xCenter, yCenter) and an axis-aligned rectangle represented as (x1, y1, x2, y2), where (x1, y1) are the coordinates of the bottom-left corner, and (x2, y2) are the coordinates of the top-right corner of the…
Topics: Staff, Math, Dynamic Programming, Combinatorics, Prefix Sum, Biweekly Contest 37 Given n points on a 1-D plane, where the iᵗʰ point (from 0 to n-1) is at x = i, find the number of ways we can draw exactly k non-overlapping line…
Topics: Array, Dynamic Programming, Weekly Contest 135 You have a convex n-sided polygon where each vertex has an integer value. You are given an integer array values where values[i] is the value of the ith vertex in clockwise order. Polygon…
Topics: Array, Math, Greedy, Sorting, Weekly Contest 119 Given an integer array nums, return the largest perimeter of a triangle with a non-zero area, formed from three of these lengths. If it is impossible to form any triangle of a non-zero…
Topics: Array, Math, Geometry, Weekly Contest 79 Given an array of points on the X-Y plane points where points[i] = [xi, yi], return the area of the largest triangle that can be formed by any three different points. Answers within 10-5 of…
Today's log begins with a question for Copilot.shu: This diagram was in a certain book. I believe it is likely a diagram related to geometric analysis, but since I have never received a proper explanation or known its original…
Bringing people and ideas together to fund, conduct, and share transformative science. Our grants advance knowledge and strengthen connections between science and society. Discover the latest news, research, and updates. We convene scientists, mathematicians, and thinkers to share ideas and…
The 358-Year Mystery of Fermat's Last Theorem The theorem stated that a^n+b^n≠c^n, for all n≥3, a,b,c and n are integers To appreciate the … Fermat's Lat Theorem: A Million Dollars Problem. The 358-Year Mystery…
A regular hexagon PQRSTU is inscribed in a circle of radius 5. A point X on the circumference of the circle is connected to the vertices of the hexagon to form six chords X P, XQ, X R, X S, XT…