mscroggs.co.uk
mscroggs.co.uk

subscribe

Advent calendar 2015

4 December

Put the digits 1 to 9 (using each digit exactly once) in the boxes so that the sums reading across and down are correct. The sums should be read left to right and top to bottom ignoring the usual order of operations. For example, 4+3×2 is 14, not 10.
-+= -4
+ + +
-÷= -1
- ÷ ×
-×= -30
=
0
=
2
=
54
The answer is the product of the digits in the red boxes.

Show answer

Tags: numbers, grids

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

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

Archive

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