To clarify, I'm assuming you want to know how many numbers between 7000 and 9999 lack the digit '7' in base 10. Of course, we can make a start by immediately reducing the range to 8000-9999. The first place can only be filled by one of the two digits 8 and 9.
The second, third and fourth can be filled by any of the ten digits 0-9. So, to find the probability that none of these digits are 7: 2/2 x 9/10 x 9/10 x 9/10 = 1458/2000. There are 2000 numbers in the range, so 1458 of these do not contain a figure 7.
The sum of all numbers between 1 and n = n*(n+1)/2 The sum of all numbers between 1 and 999 = 999*1000/2 = 499500 The sum of all numbers between 1 and 9999 = 9999*10000/2 = 49995000 So, the sum of all numbers between 1000 and 9999 = 49495500
500 of them.
Well, isn't that just a happy little math problem we have here? To find the answer, you simply add all the numbers together: 9999 + 8888 + 7777 = 26664. Just like painting a beautiful landscape, sometimes all it takes is a few simple brushstrokes to create something truly wonderful.
Highest is 9999, lowest is 1000. These and everything between them have four digits. Try subtracting 999 from 9999. If you can´t, there´s always wikianswers.
A USPS priority mail tracking number looks like either all numbers (9999 9999 9999 9999 9999) or a combination of numbers and letters (EA 999 999 999 US).
There are 165 of them and I do not have the patience to list them all.
All My Children - 1970 1-9999 was released on: USA: 11 November 2008
If you count 0000 to 9999 you have 10,000. For whole numbers you have 9999. * * * * * Not sure about "whole" numbers. There are 10,000 in all, of which 9000 (from 1000 to 9999) do not have leading 0s.
(7777-6666)/1111 = 1 (4444+5555)/(9999/3333) = 3 8888/2222 = 4 4*3 + 1 =13
between 10,000 & 20,000; almost all in possession of Russia & US.
9000 of them. All of the numbers 1 thru 9999 EXCEPT 1 thru 999. 9999 - 999 = 9000.
The numbers from 1000 to 9999 are all 4 digits, as are -1000 to -9999. Therefore there are 18,000 four-digit numbers in all.