Clarifications
Problem K · 2014-11-06 18:26:59
Please explain the second sample.
Answer: (7,0)(8,0)(9,0)(10,0)(11,0)
Problem K · 2014-11-06 17:28:22
manzoor az draw yani majmooe adadhayi ke shahe aval darad daghighan barabar ba shahe dovom bashad?!
Answer: YES.
Problem F · 2014-11-06 15:55:02
Rejudge is FINISHED.
Answer: .
Problem B · 2014-11-06 15:52:38
for N=10;
n=3 ----->12,21
n=4 ----->312
n=9 ----->12345678
so there are 4 passwords not 2!
n=3 ----->12,21
n=4 ----->312
n=9 ----->12345678
so there are 4 passwords not 2!
Answer: sequence of the numbers 1 to n
not numbers in the range 1 to n
It means, 312 is not a correct case.
not numbers in the range 1 to n
It means, 312 is not a correct case.
Problem B · 2014-11-06 15:50:20
for 11 sequence is this 1234567891011 ????
Answer: yes
Problem F · 2014-11-06 15:30:27
Are you sure that size of All Test cases Are at most 200?
Answer: Sorry. TH BEST DECISION WILL BE MADE ASAP. e.g. Rejudging
Problem I · 2014-11-06 15:22:35
soal te'dade intervalhaaye maximal ro mikhad?
Answer: YES.
Problem K · 2014-11-06 14:28:37
Correction
Answer: In the sample input, some spaces are lost
6
3 5 7 3 3 5
12
2 6 6 1 3 4 4 5 6 4 4 1
6
3 5 7 3 3 5
12
2 6 6 1 3 4 4 5 6 4 4 1
Problem K · 2014-11-06 14:21:56
why (0,5) can't be an answer for example?
king 1 will have {3} and will have 1 distinct integer
king 2 will have {5} and will have 1 distinct integer
but this answer is not stated as one of the answers...
should the have SAME distinct numbers??
king 1 will have {3} and will have 1 distinct integer
king 2 will have {5} and will have 1 distinct integer
but this answer is not stated as one of the answers...
should the have SAME distinct numbers??
Answer: SORRY. YES. THE SAME INTEGERS SHOULD BE SEEN.
Problem K · 2014-11-06 14:21:55
why (0,5) can't be an answer for example?
king 1 will have {3} and will have 1 distinct integer
king 2 will have {5} and will have 1 distinct integer
but this answer is not stated as one of the answers...
should the have SAME distinct numbers??
king 1 will have {3} and will have 1 distinct integer
king 2 will have {5} and will have 1 distinct integer
but this answer is not stated as one of the answers...
should the have SAME distinct numbers??
Answer: SORRY. YES. THE SAME INTEGERS SHOULD BE SEEN.
Problem B · 2014-11-06 14:13:58
Order of numbers are important ?
or the order is fixed ? 123...(n) ?
or the order is fixed ? 123...(n) ?
Answer: Yes. The order is 123...n .
Problem A · 2014-11-06 14:07:44
Num of test cases for Problem A?
Answer: At most 120 test cases
Problem J · 2014-11-06 14:06:07
Correction
Answer: The third condition should be "X is smaller than Y(i>1)" instead of Y(i)>1"