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KMOVES - Knight Moves |
A knight is located at the (black) origin of an infinite chessboard. Let f(n) define the number of black squares the knight can reach after making exactly n moves. Given n (0 <= n <= 108), output f(n).
Input
The first line of the input contains a single integer T, the number of test cases (1 <= T <= 106). Each test case consists of a single positive integer n.
Output
For each value of n in the input, print a single line containing.
Example
Input:
2
0
1
Output:
1
0
Added by: | Amlesh Jayakumar |
Date: | 2009-12-16 |
Time limit: | 1s |
Source limit: | 50000B |
Memory limit: | 1536MB |
Cluster: | Cube (Intel G860) |
Languages: | All except: ASM64 PERL6 |
Resource: | Own |
hide comments
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2022-08-17 14:52:15
When n is 2, the answer is 33. |
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2022-08-17 13:13:42
Is the answer is 32 when n is 2? |
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2018-10-12 09:00:05
not easy but did it. ^ __ ^ |
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2017-05-13 12:44:01 amit_gh
For some reason my Java solution was giving wrong answer. Same algorithm got accepted in python. Got 3 WAs due to that. |
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2017-02-22 07:19:41 darryl
cool |
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2014-02-17 06:05:49 anurag garg
easy Last edit: 2014-02-17 06:06:24 |
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2013-11-21 06:40:41 Amlesh Jayakumar
Explanation of sample output: In 0 moves, the knight can reach 1 black square (namely the square it starts on). In 1 move it can't reach any black squares, since any knight move from a black square leads to a white square, hence the output 0. |
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2012-12-25 16:36:29 Goldie
Please can someone explain the output. Not getting clear picture what is required be done here. |
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2012-07-13 20:28:21 (Tjandra Satria Gunawan)(曾毅昆)
This is Fun :) |
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2012-07-13 16:58:21 Mostafa 36a2
I See ... I See -_- |