Here are two solutions: 1234567890 and 9876543210. There are many more.
To be a multiple of 6, the number must be both a multiple of 3 and a multiple of 2. If the sum of the digits is a multiple of 3, then the number is a multiple of 3. Adding up all digits (0 through 9) gives a sum of 45, which is a multiple of 3. Since addition is commutative, rearranging the digits in any order will still have a sum of 45, so it's still a multiple of 3. For it to be a multiple of 2, the last digit (the one's place) must be {0,2,4,6, or 8}
7, 14, 28, 56, 903
trunc(79/35) = 2
3! = 6.
All multiples of 6 (and only those) fulfill this requirement.All multiples of 6 (and only those) fulfill this requirement.All multiples of 6 (and only those) fulfill this requirement.All multiples of 6 (and only those) fulfill this requirement.
Assuming all of {7, 8, 2, 3} have to be used exactly once: (8 - 2) x (7 - 3) = 24.
7, 28, 49, 63, 105 is the series of multiples of 7 using 0-9 only once.
Five multiples of three that use each digit from 0 to 9 only once are: 12, 30, 45, 69, and 87.
7, 42, 63, 98, 105
7, 14, 28, 56, 903
There are many ways. One such is 21, 30, 45, 69, 78
Once the fire burned down, only the charcoal remained.
41 + 2 + 3 = 46
trunc(79/35) = 2
3! = 6.
71 - 49
8
Is it true or false that a template file can only be used once