Maniac Moroney wants to get a wall in his room painted on account of his birthday! However, living up to his nature , he has put up multiple conditions for the painters:
1: The wall must be painted only in strips of red, blue and white colour.
2:Strips of the same color cannot be placed next to each other.
3:A blue strip must always be placed between a white and a red or between a red and a white one.
Your task is to determine the number of ways in which the wall can be painted.
Input:
The first line contains an integer T that denotes the number of test cases.
Next T lines follow,each of which contains an integer N, the number of the stripes.
Output:
On a separate line output an integer denoting the number of the ways in which he can paint the wall %(10^9+7).
Constraints:
1 ≤ T ≤ 100.
1 ≤ N ≤ 100.
For n=3 the ways in which the wall can be painted are:
WRW
RWR
RBW
WBR.
Hence the answer 4.
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