There are N people in a room.
Your task is to find the number of ways to divide the people of the room into two groups A and B, such that each group contains at-least one member.
As the number of ways can be large, print output modulo \(10^{9}+7\).
Input format
- First line contains the number of test cases, T.
- Next T lines contains N denoting the number of people in a room.
Output format
For each test case, print the number of ways as modulo \(10^{9}+7\) in a new line.
Constraints
\(1 \le T \le 10^{5}\)
\(1 \le N \le 10^{9}\)
In case 1 : There are 2 people in room , so there are two ways i.e
a) Group1 : \(1^{st}\) Person , Group 2 : \(2^{nd}\) Person
b) Group1 : \(2^{nd}\) Person , Group 2 : \(1^{st}\) Person
Please login to use the editor
You need to be logged in to access the code editor
Loading...
Please wait while we load the editor
Login to unlock the editorial
Please login to use the editor
You need to be logged in to access the code editor
Loading...
Please wait while we load the editor