In a certain code language, 'ABROAD' is written as 'SCBFCQ' and 'ACCEPT' is written as 'DDBVRG'. How will 'ACTION' be written as in that language?

Let's analyze the coding pattern by splitting the 6-letter words into two halves of 3 letters each:Pattern for ABROAD $\to$ SCBFCQ:First half: A B R $\to$ Reverse order: R B A. Add $+1$ to each letter:$R+1=S$$B+1=C$$A+1=B$ This gives SCB.Second half: O A D $\to$ Reverse order: D A O. Add $-1$ to each letter:$D-1=C$$A-1=Z$ (Wait, let's verify with the actual position value shifting directly)Alternative direct positional shift:Let's check cross-matching or pairing:A B R O A DPositions:A(1), B(2), R(18), O(15), A(1), D(4)Code: S(19), C(3), B(2), F(6), C(3), Q(17)Let's check:$R(18)+1=S(19)$$B(2)+1=C(3)$$A(1)+1=B(2)$ So the first 3 letters are reversed and $+1$ is applied.Now for the last 3 letters: O(15), A(1), D(4) $\to$ F(6), C(3), Q(17)$D(4)+2=F(6)$$A(1)+2=C(3)$$O(15)+2=Q(17)$ So the last 3 letters are reversed and $+2$ is applied.Let's verify with ACCEPT $\to$ DDBVRG:First 3 letters: A C C $\to$ Reverse: C C A. Apply $+1$:$C+1=D$$C+1=D$$A+1=B$ Gives DDB. Correct.Last 3 letters: E P T $\to$ Reverse: T P E. Apply $+2$:$T+2=V$$P+2=R$$E+2=G$ Gives VRG. Correct.Now apply this pattern to ACTION:First 3 letters: A C T $\to$ Reverse: T C A. Apply $+1$:$T+1=U$$C+1=D$$A+1=B$ Gives UDBLast 3 letters: I O N $\to$ Reverse: N O I. Apply $+2$:$N+2=P$$O+2=Q$$I+2=K$ Gives PQKCombining both parts: UDBPQK.