In a certain code language, 'GROUP' is written as '7T15W16' and 'STATE' is written as '19V1V5'. How will 'RIGHT' be written in that language?
- A18J7J20
- B17K8J20
- C18K7J20
- D18K8K20
Solution & Step-by-step Explanation
Let us look closely at the pattern used for encoding the words.
For GROUP→7T15W16:
G→7 (Its alphabetical position value)
R→T (R+2=T)
O→15 (Its alphabetical position value)
U→W (U+2=W)
P→16 (Its alphabetical position value)
For STATE→19V1V5:
S→19 (Position value)
T→V (T+2=V)
A→1 (Position value)
T→V (T+2=V)
E→5 (Position value)
Logic:
Alternating letters starting from the first letter are replaced by their corresponding positional value numbers.
The remaining letters are shifted forward by +2.
Applying the same logic to RIGHT:
R→18 (Position value)
I→I+2=K
G→7 (Position value)
H→H+2=J
T→20 (Position value)
Combining these gives: 18K7J20.
For GROUP→7T15W16:
G→7 (Its alphabetical position value)
R→T (R+2=T)
O→15 (Its alphabetical position value)
U→W (U+2=W)
P→16 (Its alphabetical position value)
For STATE→19V1V5:
S→19 (Position value)
T→V (T+2=V)
A→1 (Position value)
T→V (T+2=V)
E→5 (Position value)
Logic:
Alternating letters starting from the first letter are replaced by their corresponding positional value numbers.
The remaining letters are shifted forward by +2.
Applying the same logic to RIGHT:
R→18 (Position value)
I→I+2=K
G→7 (Position value)
H→H+2=J
T→20 (Position value)
Combining these gives: 18K7J20.