If 'A' is to 'Z', 'B' is to 'Y', then 'C' is to what?

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Question: If \'A\' is to \'Z\', \'B\' is to \'Y\', then \'C\' is to what?

Options:

Correct Answer: X

Solution:

The pattern is reversing the alphabet, so \'C\' corresponds to \'X\'.

If 'A' is to 'Z', 'B' is to 'Y', then 'C' is to what?

If 'A' is to 'Z', 'B' is to 'Y', then 'C' is to what?

Step 1: Understand the pairs given: 'A' is paired with 'Z' and 'B' is paired with 'Y'.
Step 2: Notice that 'A' is the 1st letter of the alphabet and 'Z' is the 26th letter.
Step 3: Similarly, 'B' is the 2nd letter and 'Y' is the 25th letter.
Step 4: Observe the pattern: each letter is paired with its opposite letter in the alphabet (1st with 26th, 2nd with 25th).
Step 5: Now, find the position of 'C', which is the 3rd letter of the alphabet.
Step 6: To find the opposite letter, subtract the position of 'C' from 27 (since there are 26 letters).
Step 7: Calculate: 27 - 3 = 24.
Step 8: The 24th letter of the alphabet is 'X'.
Step 9: Therefore, 'C' corresponds to 'X'.

Alphabet Reversal – The question tests the ability to recognize a pattern in the alphabet where letters are paired with their counterparts from the opposite end.