In a certain code GROUP is written as OTNQF. | vedclass

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(B) To find the pattern,let's compare the letters of $GROUP$ and $OTNQF$:$G (+8) = O$$R (-4) = N$$O (+5) = T$$U (-4) = Q$$P (-10) = F$This pattern is

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$QHDGS$

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(B) To find the pattern,let's compare the letters of $GROUP$ and $OTNQF$:$G (+8) = O$$R (-4) = N$$O (+5) = T$$U (-4) = Q$$P (-10) = F$This pattern is not consistent. Let's re-examine the mapping:$G (7) \rightarrow O (15) (+8)$$R (18) \rightarrow T (20) (+2)$$O (15) \rightarrow N (14) (-1)$$U (21) \rightarrow Q (17) (-4)$$P (16) \rightarrow F (6) (-10)$Wait,let's look at the reverse order: $P, U, O, R, G$ to $O, T, N, Q, F$:$P (16) - 1 = O (15)$$U (21) - 1 = T (20)$$O (15) - 1 = N (14)$$R (18) - 1 = Q (17)$$G (7) - 1 = F (6)$So,the code is formed by reversing the word and subtracting $1$ from each letter's position.Applying this to $THEIR$:Reverse $THEIR$ to get $R, I, E, H, T$.Subtract $1$ from each:$R - 1 = Q$$I - 1 = H$$E - 1 = D$$H - 1 = G$$T - 1 = S$The resulting code is $QHDGS$.

$4$	$3$	$9$	$2$	$1$	$6$	$7$	$8$	$5$	$2$	$0$
$A$	$W$	$P$	$Q$	$R$	$B$	$E$	$S$	$G$	$J$	$M$

In a certain code $GROUP$ is written as $OTNQF$. How is $THEIR$ written in that code?

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$4$	$3$	$9$	$2$	$1$	$6$	$7$	$8$	$5$	$2$	$0$
$A$	$W$	$P$	$Q$	$R$	$B$	$E$	$S$	$G$	$J$	$M$

$4$	$3$	$9$	$2$	$1$	$6$	$7$	$8$	$5$	$2$	$0$
$A$	$W$	$P$	$Q$	$R$	$B$	$E$	$S$	$G$	$J$	$M$