Given a number N. The task is to find the smallest N digit ODD number.
Input: N = 1 Output: 1 Input: N = 3 Output: 101
Approach: There can be two cases depending on the value of N.
Case 1 : If N = 1 then answer will be 1.
Case 2 : If N != 1 then answer will be (10^(n-1)) + 1 because the series of the smallest odd numbers will go on like: 1, 11, 101, 1001, 10001, 100001, ….
Below is the implementation of the above approach:
Time Complexity: O(1).
- Smallest even digits number not less than N
- Smallest Even number with N digits
- Smallest odd digits number not less than N
- Smallest number with at least n digits in factorial
- Smallest number with sum of digits as N and divisible by 10^N
- Find the kth smallest number with sum of digits as m
- Find the smallest number whose digits multiply to a given number n
- Smallest number k such that the product of digits of k is equal to n
- Smallest number by rearranging digits of a given number
- Immediate smallest number after re-arranging the digits of a given number
- Find the smallest positive number which can not be represented by given digits
- Smallest x such that 1*n, 2*n, ... x*n have all digits from 1 to 9
- Count of integers in a range which have even number of odd digits and odd number of even digits
- Smallest multiple of N formed using the given set of digits
- Smallest multiple of 3 which consists of three given non-zero digits
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Improved By : ihritik