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Logic behind the number of combinations of numbers |
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| Sep19-12, 03:20 PM | #1 |
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Logic behind the number of combinations of numbers
Hey,
so i think this is a fairly simple question but i'd like to get it firmly understood in my head. How do you figure out the amount of combinations of digits in say a 4 digit code. with numbers 0-9... I can't think of a good way to say it, but for example you could have 0,1,2,3 or 1,2,3,0 etc etc. So how do you figure out quickly just how many combinations exist. Thanks for any help you give |
| Sep19-12, 03:21 PM | #2 |
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Ten choices for the first number, ten choices for the second number...: 10 x 10 x 10 x 10 = 10,000
All of the numbers between 0000 and 9999. |
| Sep19-12, 03:24 PM | #3 |
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Sorry my maths is lacking... why do you multiply the numbers, and not add them.
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| Sep19-12, 09:18 PM | #4 |
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Logic behind the number of combinations of numbers
0 thru 9, or 10 different choices, for each digit.
00, 01, 02, 03....09 10 choices 10, 11, 12, 13....19 10 choices 20, 21, 22, 23....29 10 choices ............ 30 thru 89..... 60 choices ........... 90, 91, 92, 93....99 10 choices total 100 choices 000,001,002.....099 100 choices 100,101,102.....199 100 choices ..... 200,201,202.....899 700 choices ..... 900,901,902.....999 100 choices total= 1000 choices Do the same thing for the next digit... |
| Sep20-12, 10:09 AM | #5 |
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It might help to imagine a tree diagram, with all the possibilities the numbers could be.
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