In a certain code language, ‘SPECIAL’ is written as ‘KBJBFOR’ and 'PENSION' is written as 'MPJRMFO'. How will ‘RELEASE’ be written as in that language?

Let's investigate the shifts from SPECIAL to KBJBFOR:Let's reverse the word SPECIAL first: L A I C E P S$\text{L}-1=\text{K}$$\text{A}+1=\text{B}$$\text{I}+1=\text{J}$$\text{C}-1=\text{B}$$\text{E}+1=\text{F}$$\text{P}-1=\text{O}$$\text{S}-1=\text{R}$ This looks slightly inconsistent. Let's look at another common pattern like splitting or direct cross relations.Let's look at direct mapping:S $\to$ K, P $\to$ B, E $\to$ J, C $\to$ B, I $\to$ F, A $\to$ O, L $\to$ R.Let's examine pairs or reverse alphabet steps:Alternatively, look at the last letter to first letter:$\text{L}-1=\text{K}$$\text{A}+1=\text{B}$$\text{I}+1=\text{J}$$\text{C}-1=\text{B}$$\text{E}+1=\text{F}$$\text{P}-1=\text{O}$$\text{S}-1=\text{R}$ Let's re-verify with PENSION $\to$ MPJRMFO:Reverse PENSION: N O I S N E P$\text{N}-1=\text{M}$$\text{O}+1=\text{P}$$\text{I}+1=\text{J}$$\text{S}-1=\text{R}$$\text{N}-1=\text{M}$$\text{E}+1=\text{F}$$\text{P}-1=\text{O}$ The rule is: Reverse the word, then apply alternating adjustments. Let's observe the rule for the vowel vs consonant positions in reversed string, or simple index-based logic:Indices in reversed word:1: $-1$ 2: $+1$ 3: $+1$ 4: $-1$ 5: $+1$ (or $-1$ in PENSION)Let's look at a simpler, cleaner pattern:Vowels are increased by 1 ($\text{A}+1=\text{B}$, $\text{I}+1=\text{J}$, $\text{E}+1=\text{F}$, $\text{O}+1=\text{P}$).Consonants are decreased by 1 ($\text{L}-1=\text{K}$, $\text{C}-1=\text{B}$, $\text{P}-1=\text{O}$, $\text{S}-1=\text{R}$, $\text{N}-1=\text{M}$).Let's check if this Vowel $(+1)$ and Consonant $(-1)$ rule works on the reversed string:For SPECIAL reversed: L A I C E P SL (Consonant) $-1=\text{K}$ A (Vowel) $+1=\text{B}$ I (Vowel) $+1=\text{J}$ C (Consonant) $-1=\text{B}$ E (Vowel) $+1=\text{F}$ P (Consonant) $-1=\text{O}$ S (Consonant) $-1=\text{R}$ Matches KBJBFOR perfectly!Now, let's apply this exact rule to RELEASE:Reverse the word: E S A E L E RApply the rule: Vowel $+1$, Consonant $-1$:E (Vowel) $+1=\text{F}$ S (Consonant) $-1=\text{R}$ A (Vowel) $+1=\text{B}$ E (Vowel) $+1=\text{F}$ L (Consonant) $-1=\text{K}$ E (Vowel) $+1=\text{F}$ R (Consonant) $-1=\text{Q}$ The resulting code is FRBFKFQ.