The position of how many letters will remain unchanged if each of the letter in the word 'BACHELOR' is arranged in alphabetical order?
Four
This question asks us to find out how many letters in the word 'BACHELOR' keep their original position when the letters are rearranged in alphabetical order. This is a common type of verbal reasoning or word puzzle question.
To solve this, we need to follow these steps:
The given word is BACHELOR.
| Letter | Position |
|---|---|
| B | 1 |
| A | 2 |
| C | 3 |
| H | 4 |
| E | 5 |
| L | 6 |
| O | 7 |
| R | 8 |
The letters in the word 'BACHELOR' are B, A, C, H, E, L, O, R. Arranging these letters alphabetically, we get:
A, B, C, E, H, L, O, R
Now, let's look at the letters in the new, alphabetically arranged order and compare their positions with the original positions.
| Position | Original Letter | Alphabetical Letter | Position Changed? |
|---|---|---|---|
| 1 | B | A | Yes |
| 2 | A | B | Yes |
| 3 | C | C | No |
| 4 | H | E | Yes |
| 5 | E | H | Yes |
| 6 | L | L | No |
| 7 | O | O | No |
| 8 | R | R | No |
From the comparison table above, we can see which letters remained in their original positions:
The letters C, L, O, and R remained in their original positions. There are 4 such letters.
Therefore, the position of four letters will remain unchanged.
| Original Word | Alphabetical Order | Unchanged Letters | Count |
|---|---|---|---|
| BACHELOR | ABCELHOR | C, L, O, R | 4 |
Word arrangement puzzles are common in reasoning sections of many exams. They test your ability to follow instructions and compare sequences. Here are a few points to remember:
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 'TIMES' is arranged in alphabetical order?
From the given alternatives, select the word which CANNOT be formed using the letters of the given word.
RecalcitrantEach 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?