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Home/ Questions/Q 8897895
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Editorial Team
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Editorial Team
Asked: June 15, 20262026-06-15T00:28:09+00:00 2026-06-15T00:28:09+00:00

Possible Duplicate: c++ program to find total numbers of integers containing different digits Suppose

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Possible Duplicate:
c++ program to find total numbers of integers containing different digits

Suppose i have a unsigned integer, call it low and one another call it high such that high>low. The problem is to find integers which contains distinct digits over this range. For example, suppose low is 1 and high is 10 then the answer is 10, because all the numbers in this range contains distinct digits. If suppose low is 1 and high is 12, then the answer is 10, because 11 contains same digits.example 123,234,4567 is valid number but 121,2342,4546 is invalid number.I am not looking for a bruteforce algo., if anyone has a better solution then a usual bruteforce approach, please tell..

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  1. Editorial Team
    Editorial Team
    2026-06-15T00:28:11+00:00Added an answer on June 15, 2026 at 12:28 am

    I would derive an algorithm to determine the number of such digits from 0-n, then you could simply compute (# of valid numbers 0-high) – (# of valid numbers 0-low). To get the valid numbers 0-n, look at the number of digits in your number: if n has 5 digits for example, every valid 1, 2, 3, and 4 digit number is in your result set. So for say a 4 digit number, you compute all the possible combinations of digits in that 4 digit number: 1234, 1235, 1236…5678, 5789, and 6789. Then count the number of permutations (1234 can also be 1243, 1324, 1342…etc), and multiply (# of permutations) x (# of distinct sequences you derived in the previous step). Then you have your answer for all 4 digit numbers. Do the same for each other set, and come up with something more specific for your last set; if high is 5500, you need valid numbers between 5000-5100. You can apply a similar algorithm, but instead of using all digits 0-9, you instead use 9 distinct digits, omitting the ‘5’. Note that all numbers can have a 0 in them as well, but not at the beginning, so the algorithm would need to account for that as well.

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