Step 1: Idea:
A mirror swaps left and right. So the letter that is on the far right in the actual row appears on the far left in the mirror image, and every letter looks flipped.
Step 2: Use the last letter of each row:
Look at the first letter of each mirror image and match it with the last letter of the actual row. In (A) the last letter is C, so the mirror image must start with a flipped C. Only (II) and (IV) start with a flipped C.
Step 3: Use the first letter of each row:
In (A) the first letter is A, which looks the same after flipping, and it must end the mirror row. (II) ends with A and (IV) ends with a flipped B, so (A) - (II).
Step 4: Do the same for the others:
(B) ends with B, so its mirror starts with a flipped B, and A is last. This is (I). (C) ends with C and starts with B, so its mirror is flipped C, A, flipped B. This is (IV). (D) ends with A, so its mirror starts with A. This is (III).
Step 5: Compare with the options:
The pairs A-II, B-I, C-IV, D-III match option 1 only.
Final Answer:
Option 1 is correct.
\[ \boxed{\text{Option 1}} \]
