ACF is related to GIL in the same way as CEH | vedclass

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Question

(B) To find the relationship,we observe the alphabetical positions of the letters:$A(1) \xrightarrow{+6} G(7)$$C(3) \xrightarrow{+6} I(9)$$F(6) \xrigh

Vedclass · Accepted Answer

$IKN$

Vedclass · Answer

(B) To find the relationship,we observe the alphabetical positions of the letters:$A(1) \xrightarrow{+6} G(7)$$C(3) \xrightarrow{+6} I(9)$$F(6) \xrightarrow{+6} L(12)$Each letter in $ACF$ is shifted by $+6$ positions to obtain $GIL$.Applying the same logic to $CEH$:$C(3) \xrightarrow{+6} I(9)$$E(5) \xrightarrow{+6} K(11)$$H(8) \xrightarrow{+6} N(14)$Thus,the result is $IKN$.

$I$	$A$. Line	$B$. Diagonal	$C$. Rectangle	$D$. Perimeter
$II$	$P$. Chord	$Q$. Circle	$R$. Diameter	$S$. Circumference

$ACF$ is related to $GIL$ in the same way as $CEH$ is related to...?

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$ACF$ is related to $GIL$ in the same way as $CEH$ is related to...?

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