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 2025

Advent calendar 2024

Advent calendar 2023

Advent calendar 2022


List of all puzzles

Tags

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

Archive

Show me a random puzzle
▼ show ▼
© Matthew Scroggs 2012–2026