In a certain code,GIGANTIC is written as GIGT | vedclass

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Question

(B) In the given code,the word $GIGANTIC$ is divided into parts. The first three letters '$GIG$' remain unchanged.The remaining letters '$ANTIC$' are

Vedclass · Accepted Answer

$MIRLACSE$

Vedclass · Answer

(B) In the given code,the word $GIGANTIC$ is divided into parts. The first three letters '$GIG$' remain unchanged.The remaining letters '$ANTIC$' are rearranged. Specifically,the pattern involves shifting the positions: the $4^{th}$ letter '$A$' moves to the $5^{th}$ position,the $5^{th}$ letter '$N$' moves to the $6^{th}$ position,and the $6^{th}$ letter '$T$' moves to the $4^{th}$ position,while the last two letters '$IC$' are swapped to '$CI$'.Applying this logic to $MIRACLES$:$1$. Keep the first three letters '$MIR$' as they are.$2$. For the remaining letters '$ACLES$':- The $4^{th}$ letter '$A$' moves to the $5^{th}$ position.- The $5^{th}$ letter '$C$' moves to the $6^{th}$ position.- The $6^{th}$ letter '$L$' moves to the $4^{th}$ position.- The last two letters '$ES$' are swapped to '$SE$'.$3$. Combining these,we get '$MIRLCASE$'.Wait,re-evaluating the pattern: $GIG$ | $A N T$ | $I C$ $\rightarrow$ $GIG$ | $T A N$ | $C I$. The pattern is: $1, 2, 3$ remain same,$4, 5, 6$ become $6, 4, 5$,and $7, 8$ become $8, 7$.Applying to $MIRACLES$ $(1=M, 2=I, 3=R, 4=A, 5=C, 6=L, 7=E, 8=S)$:$1, 2, 3$ = $MIR$.$4, 5, 6$ $(A, C, L)$ become $6, 4, 5$ $(L, A, C)$.$7, 8$ $(E, S)$ become $8, 7$ $(S, E)$.Result: $MIRLACSE$.

In a certain code,$GIGANTIC$ is written as $GIGTANCI$. How is $MIRACLES$ written in that code?

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