In a certain code language, 'COFFEE' is coded as '40', 'LEMON' is coded as '59', and 'GINGER' is coded as '60'. How will 'TEA' be coded in that language?
26
Decoding the Coding Language Pattern
The question asks us to determine the code for the word 'TEA' based on the given codes for 'COFFEE', 'LEMON', and 'GINGER' in a specific coding language.
We need to find the underlying rule or pattern that converts the words into their corresponding numerical codes. Let's examine the given examples:
- 'COFFEE' is coded as '40'.
- 'LEMON' is coded as '59'.
- 'GINGER' is coded as '60'.
A common pattern in such coding problems involves using the alphabetical position of the letters. Let's try summing the alphabetical positions of the letters for each word (A=1, B=2, ..., Z=26).
| Word | Letters | Alphabetical Positions | Sum of Positions | Given Code |
|---|---|---|---|---|
| COFFEE | C, O, F, F, E, E | 3, 15, 6, 6, 5, 5 | \(3 + 15 + 6 + 6 + 5 + 5 = 40\) | 40 |
| LEMON | L, E, M, O, N | 12, 5, 13, 15, 14 | \(12 + 5 + 13 + 15 + 14 = 59\) | 59 |
| GINGER | G, I, N, G, E, R | 7, 9, 14, 7, 5, 18 | \(7 + 9 + 14 + 7 + 5 + 18 = 60\) | 60 |
Observing the table, we can see that in each case, the sum of the alphabetical positions of the letters in the word exactly matches the given numerical code. This confirms that the rule in this coding language is to sum the alphabetical positions of all letters in the word.
Now, let's apply this rule to find the code for the word 'TEA'.
- T is the 20th letter of the alphabet.
- E is the 5th letter of the alphabet.
- A is the 1st letter of the alphabet.
Summing the alphabetical positions for 'TEA':
\(\text{Code for TEA} = \text{Position of T} + \text{Position of E} + \text{Position of A}\)
\(\text{Code for TEA} = 20 + 5 + 1\)
\(\text{Code for TEA} = 26\)
Therefore, 'TEA' will be coded as '26' in this language.
Revision Table: Coding Language Summary
| Word | Coding Rule Applied | Calculated Code | Given Code |
|---|---|---|---|
| COFFEE | Sum of alphabetical positions | 40 | 40 |
| LEMON | Sum of alphabetical positions | 59 | 59 |
| GINGER | Sum of alphabetical positions | 60 | 60 |
| TEA | Sum of alphabetical positions | 26 | - |
Additional Information on Coding Patterns
Coding language questions in reasoning often use various patterns. Besides the sum of alphabetical positions, other common patterns include:
- Sum of reverse alphabetical positions: (A=26, B=25, ..., Z=1).
- Sum of positions multiplied by a constant: For example, (Sum of positions) * 2.
- Sum of positions plus/minus a constant: For example, (Sum of positions) + Number of letters.
- Position of specific letters: Sometimes only vowels or consonants are considered.
- Pattern based on the number of letters: The code might involve the number of letters in the word.
- Product of positions or other operations: More complex mathematical operations.
- Sum of digits of positions: For example, for position 25 (Y), sum of digits is 2+5=7.
Identifying the correct pattern requires analyzing the given examples carefully and testing different possibilities.
Important Questions from Operations on Place Value
In a certain code language, TOGETHER is coded as 119 and MASTER is coded as 87. How will REVERSE be coded in that language?
In a certain code, if BRDKE is written as AQCJD, then SLEEP will be written in that code as:
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In a certain code language, RAMP is coded as 3611332. How will DELL be coded in that language?
In a code language, 'SPACE' is written as '5-91' and 'ROTTEN' is written as '6-70'. How will 'MEAN' be written in that language?
