There are 8 possible numbers.
The last digit can be 1 or 7 since the number is odd.
The first digit can be any of the three except 0 since then it would not
be a 4 digit number, but once you pick the last digit, there are really only 2 numbers left for the first digit.
So let's use 1 as the last digit
the numbers are
7401, 7041, 4701, 4071.
Now use 7 as the last digit.
We have 1407, 1047, 4107, 4017.
So the 8 numbers are:
7401, 7041, 4701, 4071,1407, 1047, 4107, 4017
( the number of possible numbers is 8 since that is 23 . There are 2 choices for
the last digit, the once we pick that 2 choices for the first digit. For either of the remaining two digits there are 2 choices and then the last digit is fixed.)
1111, unless you allow negative number. In that case, the answer is -9999.
Total number of possible 3-digit numbers = 9!x10!10!
10 because 10 is the first 2 digit number out of all numbers.
88,888
5,040Assuming that the combination uses ALL single digits from 0 to 9, then for the first digit you will be able to use all 10 numbers, for the second digit you will be able to use 9, for the third digit 8 and for the last digit 7, giving a total number of combinations of 10 x 9 x 8 x 7 = 5,040 without the same number being used more than once in each combination.
The sum is 154.
1111, unless you allow negative number. In that case, the answer is -9999.
1,000,000 or, if they need to be different, then 1,023,456.
Total number of possible 3-digit numbers = 9!x10!10!
All nines 9,999,999,999
Oh, what a happy little question! To find the smallest 6-digit number with no repeated digits, we start by using the digits 1-9 in ascending order. So, the smallest 6-digit number with no repeated digits is 123,456. Just imagine all the beautiful possibilities that number holds!
To solve this problem, we need to consider the possible combinations of a 4-digit number and a single-digit number using all the numbers from 1 to 9 exactly once. The only way to achieve this is by multiplying a 4-digit number by a single-digit number. One possible solution is 219 x 78 = 17082, where each digit from 1 to 9 is used exactly once.
10 because 10 is the first 2 digit number out of all numbers.
All 9's.
88,888
5,040Assuming that the combination uses ALL single digits from 0 to 9, then for the first digit you will be able to use all 10 numbers, for the second digit you will be able to use 9, for the third digit 8 and for the last digit 7, giving a total number of combinations of 10 x 9 x 8 x 7 = 5,040 without the same number being used more than once in each combination.
i would like a list all possible 4 digit combination using 0-9