To calculate the total number of possible 4-digit combinations using the digits 0-9, we can use the fundamental counting principle. Since there are 10 options (0-9) for each digit in the combination, there are 10 choices for the first digit, 10 choices for the second digit, 10 choices for the third digit, and 10 choices for the fourth digit. Multiplying these choices together gives us a total of 10 x 10 x 10 x 10 = 10,000 possible 4-digit combinations using the digits 0-9.
i would like a list all possible 4 digit combination using 0-9
There are 4 possible numbers if the digits are not repeated; 18 if they are. Those are 3-digit numbers, assuming that zero would not be a leading digit. If zero is allowed for a leading digit, then you can have 6 for the non repeated, and 27 if repetition.
Oh, what a happy little question! If we have 10 digits to choose from (0 through 9) and we can't repeat any, then for the first digit we have 10 options, for the second digit we have 9 options left, and for the third digit we have 8 options remaining. So, the total number of possible three-digit passwords would be 10 x 9 x 8 = 720. Isn't that just delightful?
A palindrome reads the same forward and in reverse. This tells me that at leastthe first digit and the last digit must be the same. So it's not possible to have a6-digit palindrome "with no same digits".The largest 6-digit palindrome, with just enough repetition of digits to make it apalindrome and no more, would be 987,789 .
Well, darling, if you want a 4-digit combination with no repeated numbers using 0-9, you simply multiply the number of choices for each digit. So, for the first digit, you have 10 options, then 9 for the second (can't repeat the first digit), 8 for the third, and 7 for the fourth. Multiply those together and you get 10 x 9 x 8 x 7 = 5040 unique combinations. Hope that tickles your fancy!
i would like a list all possible 4 digit combination using 0-9
For this type of "the largest number which..." questions, you need to advance from left to right, using the largest possible digit in each case. For the first two digits, that would be 9, for the third digit (the right-most digit), the largest digit which will make this possible is an 8.
I would have to say 10,000 possible combinations. (0000, 0001, 0002 through 9998, 9999)
There are 4 possible numbers if the digits are not repeated; 18 if they are. Those are 3-digit numbers, assuming that zero would not be a leading digit. If zero is allowed for a leading digit, then you can have 6 for the non repeated, and 27 if repetition.
0
Technically, that is not possible. A digit is another word for a number and it would be impossible for a single number to contain ten numbers.
Starting from the left, use the smallest possible digit for each position. Note that only four digits are given, so we can assume that we are free to choose the fifth digit. The first digit can't be "0", so use the next-smallest digit: "0". The next digits would be "169". For the final digit, add an additional zero.
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Without restrictions, it was would numbers 000-000-0000 through 999-999-9999. So that would be 9,999,999,999 + 1 = 10 billion different 10-digit phone numbers. Ex: If there existed single digit phone numbers, there would be 10, because the digits are 0 through 9. If there existed only double digit phone numbers, then it would be 00 through 99 which would be 100 total two-digit numbers. Therefore the total possible combinations for an X digit phone number would be: 10^X
12If you were using base 4 then a single digit number could have 4 possible values:0,1,2 & 3. To represent the next number (4) we would have to introduce a second digit to the left of the first (i.e. a 1) and reset the first digit back to 0 again (i.e. 10). Then 5 would be 11 and 6 would be 12.Another way to look at it is that in base 4 the number 12 means:(2 * 40) + (1 * 41) = 2 + 4 = 6.
it would be 0000.01
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.)