From the given alternatives, select the word which CANNOT be formed using the letters of the given word.
Recall
This question asks us to identify which word among the given options cannot be formed using only the letters available in the word "Recalcitrant". To solve this, we need to count the occurrences of each letter in the original word and then check if the letters and their counts required for each option word are available.
Let's list the letters present in "Recalcitrant" and count how many times each letter appears:
So, the available letters are R, R, e, c, c, a, a, l, i, t, t, n.
Now, let's examine each option word to see if it can be formed using the available letters from "Recalcitrant".
The word "Can" requires the letters: C (1), a (1), n (1).
Let's check the availability in "Recalcitrant":
All letters needed for "Can" are available with sufficient counts in "Recalcitrant". So, "Can" can be formed.
The word "Rent" requires the letters: R (1), e (1), n (1), t (1).
Let's check the availability in "Recalcitrant":
All letters needed for "Rent" are available with sufficient counts in "Recalcitrant". So, "Rent" can be formed.
The word "Recall" requires the letters: R (1), e (1), c (1), a (1), l (2).
Let's check the availability in "Recalcitrant":
The word "Recall" requires two 'l's, but the word "Recalcitrant" only contains one 'l'. Therefore, the word "Recall" cannot be formed using the letters of "Recalcitrant".
The word "Calcite" requires the letters: C (2), a (1), l (1), i (1), t (1), e (1).
Let's check the availability in "Recalcitrant":
All letters needed for "Calcite" are available with sufficient counts in "Recalcitrant". So, "Calcite" can be formed.
Let's summarize the letter requirements and availability in a table:
| Word | Letters Required | Available in Recalcitrant | Can be formed? | Reason |
|---|---|---|---|---|
| Can | C(1), a(1), n(1) | C(2), a(2), n(1) | Yes | Sufficient letters available. |
| Rent | R(1), e(1), n(1), t(1) | R(2), e(1), n(1), t(2) | Yes | Sufficient letters available. |
| Recall | R(1), e(1), c(1), a(1), l(2) | R(2), e(1), c(2), a(2), l(1) | No | Requires 2 'l's, but only 1 'l' is available. |
| Calcite | C(2), a(1), l(1), i(1), t(1), e(1) | C(2), a(2), l(1), i(1), t(2), e(1) | Yes | Sufficient letters available. |
Based on our analysis, the word "Recall" is the only option that requires letters (specifically, the letter 'l') in a quantity greater than what is available in the word "Recalcitrant".
Reviewing the process for solving word formation puzzles helps reinforce the concept.
| Step | Description | Importance |
|---|---|---|
| 1 | Identify the source word. | The base from which letters are taken. |
| 2 | Count letter frequencies in the source word. | Crucial for knowing available letters & counts. |
| 3 | Examine each option word. | The potential words to be formed. |
| 4 | Count letter frequencies in each option word. | Determines the required letters & counts. |
| 5 | Compare required letters with available letters. | The core comparison step. |
| 6 | Determine if each option word can be formed. | Based on letter availability and counts. |
Letter formation puzzles, like the one involving the word "Recalcitrant", are common types of verbal reasoning questions. They test your ability to carefully observe, count, and compare letter sets. These puzzles help improve vocabulary and attention to detail.
The position of how many letters will remain unchanged if each of the letter in the word ‘FINGER' is arranged in alphabetical order?
The position of how many letters will remain unchanged if each of the letter in the word 'CATEGORY' is arranged in alphabetical order?
The position of how many letters will remain unchanged if each of the letter in the word 'BACHELOR' is arranged in alphabetical order?
The position of how many letters will remain unchanged if each of the letter in the word 'TIMES' is arranged in alphabetical order?
Each of the letters in the word KINGDOM are arranged in alphabetical order. How many letters are there in the English alphabetical series between the letter which is fourth from the left and the one which is second from the right in the new letter-cluster thus formed?