In a certain code language, ‘TERRAIN’ is written as ‘VETTAIP’ and ‘TRAFFIC’ is written as ‘VTAHHIE’. How will ‘MOTOR’ be written in that language?
- (a)OVOTO
- (b)VOOOT
- (c)OOVOT
- (d)OOTVO
Answer
Why
Correct — C. Rule: every consonant moves +2 places in the alphabet; every vowel stays exactly where it is.
TERRAIN: T→V, E→E, R→T, R→T, A→A, I→I, N→P = VETTAIP.
TRAFFIC: T→V, R→T, A→A, F→H, F→H, I→I, C→E = VTAHHIE.
Now MOTOR: M→O, O→O, T→V, O→O, R→T.
That reads OOVOT, option (c).
Why the others are wrong
- (a)OVOTO — OVOTO puts V in slot 2, but slot 2 of MOTOR holds the vowel O, and the rule leaves every vowel untouched.
- (b)VOOOT — VOOOT opens with V, which is the code for T. The first letter is M, and M + 2 = O, so the code must begin with O.
- (d)OOTVO — OOTVO leaves T sitting in slot 3. T is a consonant, so it has to become V — only the vowels survive unchanged.
Concept
Letter-coding items hide the rule in the exceptions. Six of the seven letters of TERRAIN move, and the three that refuse to move — E, A, I — are exactly its vowels.
So the moment one letter codes to itself, test the vowel-consonant split before anything else.
Write the plain word above its code, letter under letter, and mark each pair with its shift. A column of +2s broken only by zeros at the vowels is the whole answer.
The code word has the same length as the plain word and keeps the letters in the same order, so this is a substitution, not a rearrangement — any option that reshuffles positions is a distractor by construction.
Key facts
- T→V, R→T, N→P and C→E are all +2 steps in the English alphabet.
- A, E and I code to themselves in both given words.
- MOTOR carries vowels in positions 2 and 4, so its code carries O in positions 2 and 4.
Study next
Common traps
- Shifting the vowels too, which turns MOTOR into OQVQT
- Reading the shift off the first letter alone and assuming every letter moves the same way
- Reordering the coded letters when the code preserves the original order
SSC gives two worked pairs and asks you to code a third word, and the rule underneath changes from item to item — a position-dependent shift at 23 Sep 2024, 12:30, Reasoning Q.15 (BAKE → FDMF), and letters paired so their alphabet positions sum to 28 at 26 Sep 2024, 09:00, Reasoning Q.11 (FIGURE → VSUGJW).
Derive the rule from the pairs you are given, never from memory.
Related PYQs
No directly related past PYQ was found.