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Question

(A) Let us analyze the pattern of the given options based on their positions in the sequence:
$1) 1\#$: $1$ is at the $15^{th}$ position,and $\#$ is

Vedclass · Accepted Answer

$1\#$

Vedclass · Answer

(A) Let us analyze the pattern of the given options based on their positions in the sequence:
$1) 1\#$: $1$ is at the $15^{th}$ position,and $\#$ is at the $9^{th}$ position. The gap is $-6$ positions.
$2) EQ$: $E$ is at the $19^{th}$ position,and $Q$ is at the $16^{th}$ position. The gap is $-3$ positions.
$3) 2\star$: $2$ is at the $20^{th}$ position,and $\star$ is at the $17^{th}$ position. The gap is $-3$ positions.
$4) U2$: $U$ is at the $23^{rd}$ position,and $2$ is at the $20^{th}$ position. The gap is $-3$ positions.
In options $B, C,$ and $D$,the second element is $3$ positions to the left of the first element. However,in option $A$ $(1\#)$,the second element is $6$ positions to the left of the first element. Therefore,$1\#$ does not belong to the group.

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