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Because of the question's ambiguity, it is hard to tell exactly what is meant. However, to cover all possibilities:

If there are four numbers and each is used once, there are 4! = 4 x 3 x 2 x 1 = 24 different combinations.

If there are the 10 digits used to make a four-digit number, using each once, we have 10!/(10-4)! = 10!/6! = 10 x 9 x 8 x 7 = 5040 different combinations.

Or does he mean this?


Using the binary numbering system.
Binary Decimal
0000 0
0001 1
0010 2
0011 3
0100 4
0101 5
0110 6
0111 7
1000 8
1001 9
1010 10
1011 11
1100 12
1101 13
1110 14
1111 15

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14y ago
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Q: How many numbers can you make with 4 digits used only once?
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