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How many digits are between 1 and 500?

The answer is 498 digits (you're not suppose to count 1 and 500) if this question was intended to ask "how many numbers are there between 1 and 500?"


How many digits numbers each less than 500 can be formed from the digits 13467 if repetitions is allowed?

There are 5 numbers of 1 digit, 25 numbers of 2 digits, and 75 numbers of 3 digits. This makes 105 numbers in all.


How many digits are there in the numbers 1-500?

501


How many times does the digit nine appear from 1 to 500?

1 digit number: only 1 number 2 digits number: 18 numbers 3 digits number: 76 So there are 95 numbers containing 9.


What 4 digit numbers can be formed by the digits 0 1 2 6 8?

There are 500 of them ... too many to list here.


How many digits are required to write 1 to 20 numbers?

To write the numbers from 1 to 20, we need to count the digits used for each range. The numbers 1 to 9 use 1 digit each, totaling 9 digits. The numbers 10 to 20 use 2 digits each, totaling 22 digits (11 numbers). Therefore, the total number of digits required to write all the numbers from 1 to 20 is 9 + 22 = 31 digits.


How many digits are there in the numbers 1-10000?

10001


How many 1 digit numbers can make with 123 digits?

With 123 digits you can make 123 one-digit numbers.


How many keystrokes will be needed to type odd numbers between 1 to 500?

To find the odd numbers between 1 and 500, we note that they range from 1 to 499. There are 250 odd numbers in this range. Typing each odd number requires the same number of keystrokes as the number of digits in the number, which is either 1 digit (for 1-9), 2 digits (for 11-99), or 3 digits (for 101-499). The total keystrokes can be calculated as follows: 9 (1-9) + 90 (11-99) + 399 (101-499) = 498 keystrokes.


How many combinations of four digits can be made from 1-44?

45


How many digits between 1 and 1128?

There are 6484 digits BETWEEN the two given numbers.


How many numbers less than 500 can be formed using the digits 12345 and 6 without repetitions?

To determine the number of numbers that can be formed using the digits 1, 2, 3, 4, 5, and 6 without repetitions and less than 500, we first consider the hundreds place. Since the number has to be less than 500, the hundreds place can only be filled with 1, 2, or 3. For the tens and units place, any of the remaining digits can be used. Therefore, there are 3 choices for the hundreds place, 4 choices for the tens place, and 3 choices for the units place, giving a total of 3 x 4 x 3 = 36 numbers that can be formed.