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

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

Archive

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