How many letters will remain in their original positions when the letters of the word SWITCH are arranged in alphabetical order?
one
In this question, we need to find out how many letters remain in their original position when the letters of the word SWITCH are arranged in alphabetical order.
The original word is: SWITCH
It contains the letters: S, W, I, T, C, H
The original positions of these letters are:
When we arrange the letters of the word SWITCH (C, H, I, S, T, W) in alphabetical order, we get:
C, H, I, S, T, W
The new positions will be as follows:
Now we compare each position of the original word with the same position of the arranged word in alphabetical order:
| Position | Original Letter (SWITCH) | Alphabetical Order Letter | Is the position unchanged? |
|---|---|---|---|
| 1 | S | C | No |
| 2 | W | H | No |
| 3 | I | I | Yes |
| 4 | T | S | No |
| 5 | C | T | No |
| 6 | H | W | No |
As shown in the table, only the letter 'I' remains in its original position (Position 3).
Therefore, when the letters of the word SWITCH are arranged in alphabetical order, only one letter's position remains unchanged.
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