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

Puzzles

Multiples of three

If the digits of a number add up to a multiple of three, then the number is a multiple of three. Therefore if a two digit number, \(AB\) (first digit \(A\), second digit \(B\); not \(A\times B\)), is a multiple of three, then \(A0B\) is also a multiple of three.
If \(AB\div 3=n\), then what is \(A0B\div 3\)?

Show answer & extension

Tags: numbers
If you enjoyed this puzzle, check out Sunday Afternoon Maths XIX,
puzzles about numbers, or a random puzzle.

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

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

Archive

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