mscroggs.co.uk
mscroggs.co.uk

subscribe

Advent calendar 2024

2 December

14 is the smallest even number that cannot be obtained by rolling two 6-sided dice and finding the product of the numbers rolled.
What is the smallest even number that cannot be obtained by rolling one hundred 100-sided dice and finding the product of the numbers rolled?

Show answer

Tags: dice

Archive

Show me a random puzzle
 Most recent collections 

Advent calendar 2024

Advent calendar 2023

Advent calendar 2022

Advent calendar 2021


List of all puzzles

Tags

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

Archive

Show me a random puzzle
▼ show ▼
© Matthew Scroggs 2012–2025