Step 1: Understanding the Question:
The problem requires matching each word in List-I with its horizontally reflected mirror image in List-II.
Step 2: Detailed Explanation:
When we look at a word's horizontal mirror image:
• The order of characters is completely reversed (the first letter goes to the end, the last letter becomes the first).
• Each individual letter is horizontally flipped:
• T remains T.
• O remains O.
• P becomes 9 (or a flipped P).
• S becomes 2 (or a flipped S).
Let us find the mirror image for each word:
• A. TOPS:
Reversing the order gives S-P-O-T.
Flipping each letter: S $\rightarrow$ 2, P $\rightarrow$ 9, O $\rightarrow$ O, T $\rightarrow$ T.
Thus, the mirror image of TOPS is 29OT (Matches IV).
• B. POTS:
Reversing the order gives S-T-O-P.
Flipping each letter: S $\rightarrow$ 2, T $\rightarrow$ T, O $\rightarrow$ O, P $\rightarrow$ 9.
Thus, the mirror image of POTS is 2TO9 (Matches I).
• C. STOP:
Reversing the order gives P-O-T-S.
Flipping each letter: P $\rightarrow$ 9, O $\rightarrow$ O, T $\rightarrow$ T, S $\rightarrow$ 2.
Thus, the mirror image of STOP is 9OT2 (Matches III).
• D. SPOT:
Reversing the order gives T-O-P-S.
Flipping each letter: T $\rightarrow$ T, O $\rightarrow$ O, P $\rightarrow$ 9, S $\rightarrow$ 2.
Thus, the mirror image of SPOT is TO92 (Matches II).
Step 3: Final Answer:
The matching sequence is A-IV, B-I, C-III, D-II, which corresponds to option (A).