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Search Results for “geometry”

By Phil Todd
Pirate Treasure
The famous pirate treasure problem.. look it up on the web. But dragging the gallows does not change the location of the treasure.

Tags: geometry, problem, construction

By Lawrence Liu
Point Trilateration
Use any three points and their distances from a fourth point to locate the fourth point.

Tags: Geometry, Algebra-2, Trilateration, Location, Applied-Mathematics, Circles

By Andrew Zhao
Euclids Elements - Book 3 - Proposition 14
Creating a tangent on a circle given point A that is outside the circle.

Tags: Euclid, Elements, Geometry, Circle, Tangent

By Phil Todd
Regiomontanus Problem
What is the best place on earth to observe a vertically suspended bar? The button gives a clue to a geometrical solution.  Can you use the clue?

Tags: circle, optimization, angle, calculus, geometry

By Andrew Zhao
Euclids Elements – Book 1 – Proposition 22
This app shows how to create a triangle when you’re given a line composed of lines A, B, and C.

Tags: Euclid, Elements, Geometry

By Nick Halsey
Pythagorean Theorem Calculator
A simple Pythagorean Theorem calculator that accepts inputs for either two sides or one side and the hypotenuse, then calculates the remaining side using the Pythagorean Theorem. Both exact and approximate solutions are provided, as well as the complete Pythagorean Theorem version.

Tags: Pythagorean-Theorem, Triangles, Right-Triangles, Geometry, Calculator, Homework-Helper

By Lawrence Liu
Approximation of a Parabola
The construction is simple: two line segments are each divided uniformly into an equal number of segments. Index the top from left to right, and the bottom from right to left, then connect corresponding points.

Tags: Geometry, Parabola, Conic-Section, Construction, Approximation

By Nick Halsey
Circles, Tangents, and Heptagon Diagonals
Two circles are centered at intersection points of diagonals of a regular hepatgon. It turns out that circles centered at intersection points in regular polygons (particularly interestingly with polygons of odd numbers of sides) can be tangent to many other diagonals of that polygon. Try resizing the circles by dragging the green points. How many diagonals can each circle be tangent to? Ready for more? Check out the nonagon version!

Tags: Heptagon, circles, tangents, diagonals, geometry

By Duncan
incircle radius
The radius of the incircle of a 3,4,5 triangle is 1. How about other Pythagorean triangles?

Tags: Pythagorean, incircle, radius, geometry

By Andrew Zhao
Euclids Elements – Book 1 – Proposition 47
The famous Pythagorean Theorem. Can you see how it works?

Tags: Euclid, Elements, Geometry, Pythagorean, Theorem


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