In the following question, one word is given, followed by four words, one of which can be formed using the letters of the given word. Find that word. DETERMINATION
TERMINATED
Understanding the Word Formation Puzzle
The question asks us to find which of the given options can be formed using only the letters available in the word "DETERMINATION". This is a common type of letter puzzle where we need to count the frequency of each letter in the original word and then check if the required letters for each option are available in sufficient quantities.
Analyzing the Letters in DETERMINATION
First, let's list the letters present in the word DETERMINATION and count how many times each letter appears.
- D: 1
- E: 2
- T: 2
- R: 1
- M: 1
- I: 2
- N: 2
- A: 1
- O: 1
So, the word DETERMINATION has a total of 13 letters with the counts listed above.
Checking Each Option for Letter Availability
Now, let's examine each option provided and see if all the letters needed to form that word are available in DETERMINATION with the required frequency.
Option 1: TERMINATED
The word TERMINATED contains the following letters:
- T: 2
- E: 2
- R: 1
- M: 1
- I: 1
- N: 1
- A: 1
- D: 1
Let's compare these requirements with the letters available in DETERMINATION:
- T: Required 2, Available 2. (Available)
- E: Required 2, Available 2. (Available)
- R: Required 1, Available 1. (Available)
- M: Required 1, Available 1. (Available)
- I: Required 1, Available 2. (Available)
- N: Required 1, Available 2. (Available)
- A: Required 1, Available 1. (Available)
- D: Required 1, Available 1. (Available)
All the letters required for TERMINATED are present in DETERMINATION with enough occurrences. Therefore, the word TERMINATED can be formed.
Option 2: DECLARATION
The word DECLARATION contains the letter 'C'. Let's check if 'C' is in DETERMINATION. The letters in DETERMINATION are D, E, T, R, M, I, N, A, O. The letter 'C' is not present in DETERMINATION. Thus, DECLARATION cannot be formed.
Option 3: DEVIATION
The word DEVIATION contains the letter 'V'. Let's check if 'V' is in DETERMINATION. The letters in DETERMINATION are D, E, T, R, M, I, N, A, O. The letter 'V' is not present in DETERMINATION. Thus, DEVIATION cannot be formed.
Option 4: NATIONAL
The word NATIONAL contains the letter 'L'. Let's check if 'L' is in DETERMINATION. The letters in DETERMINATION are D, E, T, R, M, I, N, A, O. The letter 'L' is not present in DETERMINATION. Thus, NATIONAL cannot be formed.
Conclusion: Finding the Word
Based on our analysis, only the word TERMINATED can be completely formed using the letters from the word DETERMINATION, respecting the frequency of each letter.
| Option Word | Letters Required | Check Against DETERMINATION (D:1, E:2, T:2, R:1, M:1, I:2, N:2, A:1, O:1) | Can be Formed? |
|---|---|---|---|
| TERMINATED | T:2, E:2, R:1, M:1, I:1, N:1, A:1, D:1 | All required letters available in sufficient quantity. | Yes |
| DECLARATION | C:1, ... | Contains letter 'C', which is not in DETERMINATION. | No |
| DEVIATION | V:1, ... | Contains letter 'V', which is not in DETERMINATION. | No |
| NATIONAL | L:1, ... | Contains letter 'L', which is not in DETERMINATION. Also needs 2 'A's but only 1 is available. | No |
Revision Table: Word Formation Check
Here is a summary of the check we performed for each option word against the letters available in DETERMINATION.
| Option | Required Letters | Letters Available in DETERMINATION | Can be Formed? | Reason |
|---|---|---|---|---|
| TERMINATED | T(2), E(2), R(1), M(1), I(1), N(1), A(1), D(1) | T(2), E(2), R(1), M(1), I(2), N(2), A(1), O(1), D(1) | Yes | All required letters are present in sufficient counts. |
| DECLARATION | D(1), E(1), C(1), L(1), A(2), R(1), T(1), I(1), O(1), N(1) | D(1), E(2), T(2), R(1), M(1), I(2), N(2), A(1), O(1) | No | Contains 'C' and 'L', which are not in DETERMINATION. Requires A(2) but only A(1) is available. |
| DEVIATION | D(1), E(1), V(1), I(2), A(1), T(1), O(1), N(1) | D(1), E(2), T(2), R(1), M(1), I(2), N(2), A(1), O(1) | No | Contains 'V', which is not in DETERMINATION. |
| NATIONAL | N(2), A(2), T(1), I(1), O(1), N(1), A(1), L(1) i.e. N(2), A(2), T(1), I(1), O(1), L(1) | D(1), E(2), T(2), R(1), M(1), I(2), N(2), A(1), O(1) | No | Contains 'L', which is not in DETERMINATION. Requires A(2) but only A(1) is available. |
Additional Information: Letter Puzzles & Anagrams
This type of question is related to word puzzles that test your ability to observe and manipulate letters. While not strictly an anagram (which uses ALL letters of a word to form another word), it involves checking for letter availability.
- Anagrams: Words formed by rearranging the letters of a different word (e.g., 'listen' and 'silent'). These use the exact same letters and counts.
- Subgrams: Words formed using only a subset of the letters from a longer word. This question is an example of finding a subgram, where we must respect the maximum count of each letter available in the original word.
- Letter Frequency: Understanding how many times each letter appears in a word is crucial for solving these puzzles accurately.
Practicing such letter puzzles helps improve attention to detail and vocabulary.
Important Questions from Word Formation
In the following question, from the given alternative words, select the word which cannot be formed using the letters of the given word.
Nightwalker
From among the given options, select the word which CANNOT be formed using the letters of the given word.
LAUGHTER
From among the given options, select the word which CANNOT be formed using the letters of the given word.
DAUGHTER
From the given alternative words, select the word which cannot be formed using the letter of the given word: UNIVERSALISATION
From the given words, select the word which can be formed using the letters of the given word AMPLIFICATION.
