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Advent calendar 2020

1 December

It is possible to write 325 different numbers using the digits 1, 2, 3, 4, and 5 at most once each (and using no other digits). How many of these numbers are odd?

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

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