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The number of six digit numbers that you can make from ten different digits if

repetitions of same digit on the six digit number is allowed is 1 000 000 numbers

(including number 000 000).

If no repetitions of the the same digit are allowed then you have:

10P6 = 10!/(10-6)! = 151 200 different six digit numbers(six digit permutations form 10 different digits).

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Q: How many six digit numbers can be formed using the digits 0123456789 Example equals 123456 or 098765?
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How many numbers are there between 100000 and 125000 where the numbers are only used once and are in order of least to greatest?

theres only 1 number which is 123456, the least digit is 1 and the greatest is 6


What is median of 123456?

3.1


How many possible combinations can be made out of a code box that has 6 dials of 15 letters?

It depends on whether the order of the numbers is important or not. For example, if 123456 is seen as a different code to 213456 then there are many more possible solutions.If the order is unimportant, the number of possible combinations is equal tobinomial coefficient(15,6) = 5005If the order is important, then the number of possible permutations is equal to15! = ~1.3x1012


How many combinations are there in 6 numbers?

If you mean how many different ways can you arrange six numbers, its 6! which is six factorial, I'm not just really happy about that. Thats because there are six options for the first of the numbers, 5 for the second (because one has been removed), 4 for the third and so on. And six factorial = 6 * 5 * 4 * 3 * 2 * 1 n! = 1 * 2 * 3 * ... * (n-2) * (n-1) * n * * * * * That is not correct. In a combination, the order of the numbers does not matter so that 123456 is the same as 135246 and so on. What matters is how many numbers the six are being selected from. If the six are being selected from n different numbers, the number of combinations is nC6 = n!/[6!(n-6)!] where n! is as defined above, and 0! = 1


How many 5 digit code are possible with 123456?

6 options for the first digit, 5 options (any of the remaining digits in each case) for the second digit, 4 options for the third digit, etc.: 6 x 5 x 4 x 3 x 2, which can also be written as 6! (6 factorial).