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(C) Let us analyze the pattern of the series:$1$. First letters: $a (1), g (7), m (13), s (19)$. The difference is $+6$ in each step. To find the firs

Vedclass · Accepted Answer

$usq$

Vedclass · Answer

(C) Let us analyze the pattern of the series:$1$. First letters: $a (1), g (7), m (13), s (19)$. The difference is $+6$ in each step. To find the first letter of the first term,we subtract $6$ from $a (1)$,which gives $1 - 6 = -5$. Adding $26$ to $-5$ gives $21$,which corresponds to $u$.$2$. Second letters: $y (25), e (5), k (11), q (17)$. The difference is $+6$ in each step. Subtracting $6$ from $y (25)$ gives $19$,which corresponds to $s$.$3$. Third letters: $w (23), e (5), i (9), o (15)$. The difference is $+8, +4, +6$. This pattern is inconsistent. Let's re-evaluate: $w (23) \rightarrow e (5) (+8)$,$e (5) \rightarrow i (9) (+4)$,$i (9) \rightarrow o (15) (+6)$. The pattern of the third letter is $+8, +4, +6$. Following this,the previous step would be $+4$ (since $8, 4, 6, 4$ or similar). However,looking at the options,$usq$ fits the pattern of skipping letters.Actually,the pattern is: each letter in the triplet moves $+6$ positions forward. $a+6=g, g+6=m, m+6=s$. $y+6=e, e+6=k, k+6=q$. $w+6=c, c+6=i, i+6=o$. Reversing this,$a-6=u, y-6=s, w-6=q$. Thus,the missing term is $usq$.

Choose the correct alternative for the missing term in the series: $? , ayw, gee, mki, sqo$

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