mscroggs.co.uk
mscroggs.co.uk

subscribe

Advent calendar 2018

12 December

There are 2600 different ways to pick three vertices of a regular 26-sided shape. Sometimes the three vertices you pick form a right angled triangle.
These three vertices form a right angled triangle.
Today's number is the number of different ways to pick three vertices of a regular 26-sided shape so that the three vertices make a right angled triangle.

 

Show answer

Archive

Show me a random puzzle
 Most recent collections 

Advent calendar 2023

Advent calendar 2022

Advent calendar 2021

Advent calendar 2020


List of all puzzles

Tags

products crossnumber tangents square roots arrows 3d shapes planes partitions sums 2d shapes people maths unit fractions chess determinants sets complex numbers graphs multiples ave hexagons quadratics axes means regular shapes coordinates advent coins geometric mean cube numbers triangle numbers crossnumbers addition wordplay probabilty calculus spheres tournaments number odd numbers colouring matrices functions the only crossnumber trigonometry parabolas christmas percentages digits pascal's triangle logic shape surds taxicab geometry fractions perfect numbers median rectangles algebra remainders consecutive numbers averages squares clocks sequences binary numbers speed rugby consecutive integers grids games quadrilaterals circles dates cryptic crossnumbers star numbers range time angles money polynomials perimeter integration dodecagons floors multiplication albgebra irreducible numbers digital products even numbers prime numbers expansions indices chocolate geometry gerrymandering digital clocks dominos differentiation mean sum to infinity lines palindromes square numbers geometric means cards cubics balancing routes ellipses pentagons shapes books factors chalkdust crossnumber crosswords factorials triangles probability combinatorics folding tube maps cryptic clues elections scales integers menace symmetry dice polygons sport decahedra doubling tiling bases proportion division volume area

Archive

Show me a random puzzle
▼ show ▼
© Matthew Scroggs 2012–2024