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Find the area of an n-interesting polygon - Stack Overflow
https://stackoverflow.com/questions/49270277/find-the-area-of-an-n-interesting-polygon
WEBFeb 8, 2022 · outer_square_area = square_side**2. white_pieces = 4*(1/2)*n*(n+1) area = outer_square - white_pieces. return area. A different approach to the problem: If you notice, each n-interesting polygon can be contained in …
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Interesting polygon challenge - eatthecode.com
https://eatthecode.com/interesting-polygon-challenge/
WEBDec 5, 2022 · Below we will define an n -interesting polygon. Your task is to find the area of a polygon for a given n. A 1 -interesting polygon is just a square with a side of length 1. An n -interesting polygon is obtained by taking the n - 1 -interesting polygon and appending 1 -interesting polygons to its rim, side by side.
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The challenge to make a shape area calculation in CodeSignal
https://dev.to/equiman/the-challenge-to-make-a-shape-area-calculation-in-codefights-3fjn
WEBSep 21, 2018 · An n -interesting polygon is obtained by taking the n - 1 -interesting polygon and appending 1 -interesting polygons to its rim, side by side. You can see the 1 -, 2 -, 3 - and 4 -interesting polygons in the picture below. Image taken from CodeSignal. Sample. For n = 2, the output should be: shapeArea(n) = 5.
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Shape Area - GitHub Pages
https://wachino.github.io/codefights/codefights-arcade/codefights-arcade-intro/5_shapeArea/README.html
WEBAn n-interesting polygon is obtained by taking the n - 1 -interesting polygon and appending 1 -interesting polygons to its rim, side by side. You can see the 1 -, 2 -, 3 - and 4 -interesting polygons in the picture below. Example. For n = 2, the output should be shapeArea(n) = 5;
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Interesting Polygon - JavaScript - Code Signal - YouTube
https://www.youtube.com/watch?v=H52DT1sGCiM
WEBMar 1, 2021 · 486 subscribers. 40. 3K views 2 years ago Code Signal - JavaScript. A video showing how I got to the solution on the Interesting Polygon challenge using JavaScript 00:00 - Intro (explaining)...
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Shape Area DS & Algorithm Problem Solution Walkthrough
https://medium.com/strategio/shape-area-ds-algorithm-problem-solution-walkthrough-57bd7563c5b7
WEBSep 8, 2022 · An n -interesting polygon is obtained by taking the n - 1 -interesting polygon and appending 1 -interesting polygons to its rim, side by side. You can see the 1 -, 2 -, 3 - and 4...
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Im not able to get area from n polygon in java - Stack Overflow
https://stackoverflow.com/questions/49395603/im-not-able-to-get-area-from-n-polygon-in-java
WEBMar 21, 2018 · An n-interesting polygon is obtained by taking the n - 1-interesting polygon and appending 1-interesting polygons to its rim, side by side. You can see the 1-, 2-, 3- and 4-interesting polygons in the picture below.
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[Stage 5] ShapeArea · Chanhyeok Park
https://chrisaor.github.io/algorithm/2018/01/25/Algorithm_ShapeArea.html
WEBJan 25, 2018 · An n-interesting polygon is obtained by taking the n - 1-interesting polygon and appending 1-interesting polygons to its rim, side by side. You can see the 1-, 2-, 3- and 4-interesting polygons in the picture below. Example. For n = 2, the output should be shapeArea (n) = 5; For n = 3, the output should be shapeArea (n) = 13. …
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Calculate Area of n-interesting Polygon - CodePal
https://codepal.ai/code-generator/query/xiSpXUCk/calculate-area-of-n-interesting-polygon
WEBThe n-interesting polygon is obtained by taking the (n - 1)-interesting polygon and appending 1-interesting polygons to its rim, side by side. The area of the n-interesting polygon is calculated using the formula: n^2 + (n - 1)^2. The function checks if n is a positive integer and throws a TypeError if it is not.
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Calculating area of a non-self-intersecting polygon with n vertices
https://stackoverflow.com/questions/62224183/calculating-area-of-a-non-self-intersecting-polygon-with-n-vertices
WEBJun 5, 2020 · 2 Answers. Sorted by: 2. I'm not sure if this is an exercise where you are trying to specifically use that formula, but if you're just interested in getting the area you can try Python's shapely module. from shapely import geometry. pts = [(0, 0), (4, 0), (2, 2), (4, 4), (0, 4), (2, 2)] . polygon = geometry.Polygon(pts)
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