The smallest positive integer that ... | Number | % Correct |
---|---|---|
exists | 1 | 100%
|
is prime | 2 | 100%
|
is odd and not prime (except 1) | 9 | 100%
|
is not a Fibonacci number | 4 | 78%
|
is perfect | 6 | 78%
|
is the product of two distinct primes | 6 | 78%
|
is the product of three distinct primes | 30 | 67%
|
is not a power of a prime number | 6 | 67%
|
is sublime | 12 | 56%
|
is both a square number and a triangular number (except 1) | 36 | 56%
|
The smallest number of colours that is needed to colour the regions of any flat map, such that no two adjacent regions have the same colour | 4 | 56%
|
the sum of its factors is bigger than itself | 12 | 44%
|
is an emirp, i.e. a prime number which results in a different prime when the digits are reversed | 13 | 44%
|
is both a square number and the sum of two positive squares | 25 | 44%
|
The smallest number of sides of a polygon that cannot be constructed with compass and straightedge | 7 | 44%
|
The smallest number of turns that is needed to solve any Rubik's cube | 20 | 33%
|
has every number from 2 to 7 as a factor | 420 | 33%
|
The smallest number of moves to solve any 15-puzzle | 80 | 11%
|
can be written as the sum of two positive squares in two distinct ways | 50 | 0%
|
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