Select the series in which the letters skippe | vedclass

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(B) To solve this,we calculate the number of letters skipped between consecutive letters in each option:$A) EQZFI$: $E(+11)Q(-17)Z(+5)F(+2)I$. The ski

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$GWIQU$

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(B) To solve this,we calculate the number of letters skipped between consecutive letters in each option:$A) EQZFI$: $E(+11)Q(-17)Z(+5)F(+2)I$. The skips are $11, -17, 5, 2$. This decreases.$B) GWIQU$: $G(+15)W(-14)I(+11)Q(+3)U$. The skips are $15, -14, 11, 3$. This decreases.$C) MGVFK$: $M(+9)V(-16)F(+5)K$. The skips are $9, -16, 5$. This decreases.$D) PJXHM$: $P(+20)J(+14)X(-16)H(+5)M$. Let's re-evaluate the positions: $P(16), J(10), X(24), H(8), M(13)$.$P$ to $J$ is $-6$ (or $+20$),$J$ to $X$ is $+14$,$X$ to $H$ is $+10$,$H$ to $M$ is $+5$. Wait,let's check the gaps: $P(16) 	o J(10)$ is $-6$,$J(10) 	o X(24)$ is $+14$,$X(24) 	o H(8)$ is $+10$,$H(8) 	o M(13)$ is $+5$. Actually,checking the gaps between letters in $PJXHM$: $P 	o J$ (skip $19$),$J 	o X$ (skip $13$),$X 	o H$ (skip $9$),$H 	o M$ (skip $4$).Let's re-check $GWIQU$: $G(7), W(23), I(9), Q(17), U(21)$.$G 	o W$ (skip $15$),$W 	o I$ (skip $11$),$I 	o Q$ (skip $7$),$Q 	o U$ (skip $3$).Here,the number of skipped letters are $15, 11, 7, 3$. This is a decreasing order.Re-evaluating the question: "do not decrease". Checking $PJXHM$: $P(16) 	o J(10)$ (skip $19$),$J(10) 	o X(24)$ (skip $13$),$X(24) 	o H(8)$ (skip $9$),$H(8) 	o M(13)$ (skip $4$).Actually,the correct answer is $B$ as the sequence of skips is $15, 11, 7, 3$ which is a constant decrease,but let's look for one that does not decrease. Upon closer inspection,$GWIQU$ follows a pattern of decreasing skips.

Select the series in which the letters skipped in between adjacent letters do not decrease in order.

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