mscroggs.co.uk
mscroggs.co.uk
Click here to win prizes by solving the mscroggs.co.uk puzzle Advent calendar.
Click here to win prizes by solving the mscroggs.co.uk puzzle Advent calendar.

subscribe

Advent calendar 2021

24 December

The digital product of a number is computed by multiplying together all of its digits. For example, the digital product of 1522 is 20.
How many 12-digit numbers are there whose digital product is 20?

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

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

Archive

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