In the word "REFLECTION", how many of the letters do not have same mirror image if mirror placed horizontally?

Answer

To solve the problem of how many letters in the word "REFLECTION" do not have the same mirror image when a mirror is placed horizontally, we will analyze each letter one by one.

### Step-by-Step Solution:

1. **Write down the word**: The word we are analyzing is "REFLECTION".

2. **Identify each letter**: The letters in "REFLECTION" are R, E, F, L, E, C, T, I, O, N.

3. **Analyze each letter for horizontal symmetry**:
- **R**: The horizontal mirror image of R is not the same. (Different)
- **E**: The horizontal mirror image of E is not the same. (Different)
- **F**: The horizontal mirror image of F is not the same. (Different)
- **L**: The horizontal mirror image of L is the same. (Same)
- **E**: The horizontal mirror image of E is not the same. (Different)
- **C**: The horizontal mirror image of C is not the same. (Different)
- **T**: The horizontal mirror image of T is the same. (Same)
- **I**: The horizontal mirror image of I is the same. (Same)
- **O**: The horizontal mirror image of O is the same. (Same)
- **N**: The horizontal mirror image of N is not the same. (Different)

4. **Count the letters that do not have the same mirror image**:
- The letters that do not have the same mirror image are: R, E, F, E, C, N.
- Total count: 6 letters.

5. **Conclusion**: In the word "REFLECTION", there are 6 letters that do not have the same mirror image when a mirror is placed horizontally.

### Final Answer:
There are **6 letters** in the word "REFLECTION" that do not have the same mirror image when a mirror is placed horizontally.

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