CCCHK '08 J2 - Lucky Number

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Points: 3
Time limit: 1.0s
Memory limit: 64M
Problem type

In ancient Europe, people believed that their luck was dependent on a number. By summing up the digits of their birthday, they got a sum. By repeatedly adding the digits of the sum until a single digit number remains. This resultant number was called the "single digit representation". And the digit reflected their luck in their whole life.

In this question, a birthday will be given by a non-negative integer x (\le 10\,000 digits). Your program has to compute the single digit representation of the given number. Example:

1 \to 1
10 \to 1+0 = 1
19 \to 1+9 = 10 \to 1
999 \to 9+9+9 = 27 \to 9

Input Specification

The first input is an integer specifying the number of test cases. Then each input number appears on a line by itself.

Output Specification

For each test case, output the single digit representation of it.

Sample Input

4
1
10
19
999

Sample Output

1
1
1
9

Comments


  • 2
    Goat_dy  commented on Aug. 27, 2019, 3:19 p.m.

    Why do I keep getting IRs?


    • 3
      hxxr  commented on Aug. 27, 2019, 4:22 p.m. ← edit 2

      The input integers can be up to 10\,000 digits long. Integer.parseInt() cannot parse integers from the input greater than 2\,147\,483\,647.

      And in fact you cannot store a 10\,000 digit number as an int or even a long. Consider storing it as a String.


  • -10
    MJ_Seo  commented on March 14, 2017, 5:33 p.m.

    This comment is hidden due to too much negative feedback. Click here to view it.


    • 19
      Kirito  commented on March 14, 2017, 5:56 p.m. ← edited 
      print "Here's a novel idea: try it first."

      • -9
        MJ_Seo  commented on March 14, 2017, 7:43 p.m.

        This comment is hidden due to too much negative feedback. Click here to view it.


  • -1
    cardistryMagic  commented on March 14, 2017, 11:40 a.m. ← edited

    l o L


    • 5
      Xyene  commented on March 14, 2017, 12:30 p.m.

      You're trying to read an integer of maximum length 10\,000 digits. That's far greater than the 2^{31}-1 max value of an int.


      • 1
        Sealeome1  commented on Aug. 1, 2021, 6:18 p.m.

        oh. I didn't know that. Thank you!