Six friends went to a Cyber Cafe. They are to be accommodated in a row of nine rooms, each to a room. A, E and F do not want to be in a room at the end of the row. B and A must not have anybody adjacent to their rooms, There is only an empty room between A and F. C is adjacent to both G and F. E is next to the room at the beginning.
Who has empty rooms on both sides?

Options

A. F
B. B
C. A
D. E

Explanation

To solve the problem, we need to accommodate six friends (A, B, C, E, F, G) in a row of nine rooms while adhering to the given conditions. Let's break down the solution step by step.

### Step 1: Understand the constraints
1. A, E, and F cannot occupy the last room (Room 9).
2. B and A must not have anyone adjacent to their rooms.
3. There must be one empty room between A and F.
4. C is adjacent to both G and F.
5. E is next to the room at the beginning (Room 1).

### Step 2: Set up the rooms
We label the rooms from 1 to 9:
- Room 1, Room 2, Room 3, Room 4, Room 5, Room 6, Room 7, Room 8, Room 9.

### Step 3: Place E
Since E is next to the room at the beginning, E must be in Room 2:
- Room 1: Empty
- Room 2: E
- Room 3: Empty
- Room 4: Empty
- Room 5: Empty
- Room 6: Empty
- Room 7: Empty
- Room 8: Empty
- Room 9: Empty

### Step 4: Place A and F
Since A and F cannot be in Room 9, and there must be one empty room between A and F, we can place A in Room 4 and F in Room 6:
- Room 1: Empty
- Room 2: E
- Room 3: Empty
- Room 4: A
- Room 5: Empty
- Room 6: F
- Room 7: Empty
- Room 8: Empty
- Room 9: Empty

### Step 5: Place C and G
C must be adjacent to both G and F. Since F is in Room 6, C can be placed in Room 5, and G can be placed in Room 7:
- Room 1: Empty
- Room 2: E
- Room 3: Empty
- Room 4: A
- Room 5: C
- Room 6: F
- Room 7: G
- Room 8: Empty
- Room 9: Empty

### Step 6: Place B
B must not have anyone adjacent to their room. The only available room for B that meets this condition is Room 1:
- Room 1: B
- Room 2: E
- Room 3: Empty
- Room 4: A
- Room 5: C
- Room 6: F
- Room 7: G
- Room 8: Empty
- Room 9: Empty

### Final Arrangement
Now, we have the following arrangement:
- Room 1: B
- Room 2: E
- Room 3: Empty
- Room 4: A
- Room 5: C
- Room 6: F
- Room 7: G
- Room 8: Empty
- Room 9: Empty

### Step 7: Identify who has empty rooms on both sides
From the arrangement:
- Room 1 (B) has no one on the left but E on the right.
- Room 2 (E) has B on the left and an empty room on the right.
- Room 3 is empty.
- Room 4 (A) has an empty room on both sides (Room 3 and Room 5).
- Room 5 (C) has A on the left and F on the right.
- Room 6 (F) has C on the left and G on the right.
- Room 7 (G) has F on the left and an empty room on the right.
- Room 8 is empty.
- Room 9 is empty.

Thus, the only person who has empty rooms on both sides is **A**.

### Conclusion
**Answer: A has empty rooms on both sides.**