QTW-SVY
YBE-ADG
The question asks us to find a pair of letter groups that follows the same logical pattern as the two given examples: QTW-SVY and BBE-ADG. We need to figure out the relationship between the first group and the second group in each pair.
Let's examine the first pair, QTW-SVY. We can look at the positions of the letters in the alphabet (A=1, B=2, ..., Z=26):
Now let's look at the second group, SVY:
Let's find the difference in positions:
| Letter 1 | Position 1 | Letter 2 | Position 2 | Difference (Position 2 - Position 1) |
| Q | $17$ | S | $19$ | $19 - 17 = +2$ |
| T | $20$ | V | $22$ | $22 - 20 = +2$ |
| W | $23$ | Y | $25$ | $25 - 23 = +2$ |
The pattern observed in the first pair is that each letter in the first group is shifted forward by 2 positions in the alphabet to get the corresponding letter in the second group.
Let's check if the second pair, BBE-ADG, follows the same '+2' pattern:
This pair does not consistently follow the '+2' shift pattern observed in the first pair. However, since the question states both pairs follow the *same* pattern, and we need to select an option that follows *the* pattern, we should rely on the clearer pattern identified in QTW-SVY (+2 shift) and check the options against it.
We are looking for a pair where each letter of the first group is shifted forward by 2 positions to get the second group.
This option perfectly matches the '+2' shift pattern.
Based on the analysis of the first pair (QTW-SVY), the consistent pattern is adding 2 to the alphabetical position of each letter. Option 2 (CFI-EHK) is the only pair that follows this exact pattern.
Line: Square :: Arc: ?
Complete the following analogy.