In a certain code language, SICK is coded as 168 and TAR is coded as 117. How will NOMAD be coded in that language?
- A235
- B290
- C245
- D321
Solution & Step-by-step Explanation
Let's find the logic using positional values of letters from the opposite side (reverse alphabetical positions) or standard positions.
Test 1: Reverse positional values
S→8
I→18
C→24
K→16
Sum of reverse values =8+18+24+16=66
Let's see relationship with 168: 66×something does not match directly.
Test 2: Standard positional values
S=19, I=9, C=3, K=11
Sum =19+9+3+11=42
Multiply by the number of letters (4): 42×4=168. This fits perfectly!
Let's verify with TAR:
T=20, A=1, R=18
Sum =20+1+18=39
Multiply by the number of letters (3): 39×3=117. This fits perfectly!
Applying the same logic to NOMAD:
N=14
O=15
M=13
A=1
D=4
Sum =14+15+13+1+4=47
Number of letters in NOMAD =5
Code =47×5=235
Test 1: Reverse positional values
S→8
I→18
C→24
K→16
Sum of reverse values =8+18+24+16=66
Let's see relationship with 168: 66×something does not match directly.
Test 2: Standard positional values
S=19, I=9, C=3, K=11
Sum =19+9+3+11=42
Multiply by the number of letters (4): 42×4=168. This fits perfectly!
Let's verify with TAR:
T=20, A=1, R=18
Sum =20+1+18=39
Multiply by the number of letters (3): 39×3=117. This fits perfectly!
Applying the same logic to NOMAD:
N=14
O=15
M=13
A=1
D=4
Sum =14+15+13+1+4=47
Number of letters in NOMAD =5
Code =47×5=235