In a certain code language, 'GIVES' is coded as '124', 'STEPS' is coded as '158'. What is the code for 'VIEWS' in that code language?
This problem involves figuring out a hidden pattern or rule used to convert words into numbers. We are given two examples: 'GIVES' is coded as '124' and 'STEPS' is coded as '158'. Our goal is to find the code for the word 'VIEWS' using the same logic.
Let's examine the given examples to find the relationship between the letters of the words and their numerical codes. A common method in these types of problems is to use the alphabetical positions of the letters.
The alphabetical positions are: A=1, B=2, C=3, ..., Z=26.
Let's find the alphabetical positions for each letter in 'GIVES':
Now, let's sum these positions:
Sum = $7 + 9 + 22 + 5 + 19 = 62$.
Comparing the sum (62) to the code (124), we notice that $62 \times 2 = 124$. This suggests the pattern might be: (Sum of alphabetical positions) $\times 2$.
Let's verify this pattern using the second example, 'STEPS'.
Alphabetical positions:
Sum of positions = $19 + 20 + 5 + 16 + 19 = 79$.
Applying the potential pattern: $79 \times 2 = 158$.
Since $79 \times 2$ equals the given code (158), the pattern is confirmed.
Now we apply the confirmed pattern to find the code for 'VIEWS'.
First, find the alphabetical positions for each letter in 'VIEWS':
Next, calculate the sum of these positions:
Sum = $22 + 9 + 5 + 23 + 19 = 78$.
Finally, apply the rule (multiply the sum by 2):
Code for VIEWS = $78 \times 2 = 156$.
Based on the derived pattern (sum of alphabetical positions multiplied by 2), the code for 'VIEWS' is 156.
In a certain code language, 'TRIED' is coded as '54123' and 'TREAD' is coded as '12365'. What is the code for 'I' in the given code language?