QCJ2 - Another Box Problem
There are N numbered boxes placed on a table, let Bi denote the ith box in the line. Write a program that finds the total number of ways to place N identical balls such that at most k balls are present in the boxes B1 .... Bk for 1<=k<=N. Since the number can be quite large you are supposed to output the answer modulo 761238923.
Input
Input will contain multiple testcases, on each line N (1<=N<=100) will be given. The last line contains 0 which should not be processed.
Output
For each testcase output exactly one line, the total number possible of ways modulo 761238923.
Example
Input:
1
2
0
Output: 1
2
hide comments
:D:
2012-05-14 11:34:28
Ok, explanation for N=3:
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Rohan:
2011-10-16 18:59:45
what is the answer for 3? I am getting it as 6.
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:D:
2011-01-16 01:10:58
This really should be edited in the description. I also was sure that there should be at most k balls in every single box Bk not in whole sequence B1,...,Bk in total. |
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David Gómez:
2010-05-30 23:55:17
@anshu saurabh: My code gives 116769572 |
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Anshu Saurabh:
2010-03-11 03:21:13
what should be output for 100 my code is giving 456111716 |
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setsquare:
2010-02-10 00:22:37
Case 2 explanation:
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hendrik:
2010-02-06 13:35:37
Could someone explain the case 2? |
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[Rampage] Blue.Mary:
2010-02-02 13:05:04
Thanks very much for the hint. |
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Oleg:
2010-02-01 10:27:08
agree :) |
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Spooky:
2010-02-01 10:19:14
a bit misleading statement actually...
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Added by: | abhijith reddy d |
Date: | 2010-02-01 |
Time limit: | 0.200s |
Source limit: | 50000B |
Memory limit: | 1536MB |
Cluster: | Cube (Intel G860) |
Languages: | All except: NODEJS OBJC PERL6 SQLITE VB.NET |
Resource: | Own |