BSWG, CTXE, DUYC, ?, FWAY
The question requires finding the missing term in the sequence: BSWG, CTXE, DUYC, ?, FWAY.
We determine the pattern by analyzing each letter position individually.
This follows a simple alphabetical progression. The pattern is: Letter position $n \rightarrow n+1$.
B $\rightarrow$ C $\rightarrow$ D $\rightarrow$ E $\rightarrow$ F.
The missing letter is E.
This also follows an alphabetical progression. The pattern is: Letter position $n \rightarrow n+1$.
S $\rightarrow$ T $\rightarrow$ U $\rightarrow$ V $\rightarrow$ W.
The missing letter is V.
This follows an alphabetical progression with wrap-around (Z to A). The pattern is: Letter position $n \rightarrow n+1 \pmod{26}$.
W $\rightarrow$ X $\rightarrow$ Y $\rightarrow$ Z $\rightarrow$ A.
The missing letter is Z.
This follows a reverse alphabetical progression with wrap-around (A to Y). The pattern is: Letter position $n \rightarrow n-2 \pmod{26}$.
G(7) $\rightarrow$ E(5) $\rightarrow$ C(3) $\rightarrow$ A(1) $\rightarrow$ Y(25).
The missing letter is A.
Using numerical positions where A=1, B=2, ..., Z=26.
Combining the derived letters for each position:
The missing term in the series is EVZA.
This corresponds to Option B.
Consider the following sequence of numbers: 5 1 4 7 3 9 8 5 7 2 6 3 1 5 8 6 3 8 5 2 2 4 3 4 9 6 How many odd numbers are followed by the odd number in the above sequence?
Which one set of letters when sequentially placed at the gaps in the given letter series shall complete it? _sr_tr_srs_r_srst_
Find the missing number in the following series: 43, 172, 86, 344, ?
Select the missing numbers from the given alternatives

How many such pairs of letters are there in the word JOURNEY (in forward direction), each of which has as many letter in the same sequence between them in the word as in the English alphabet?