An unnumbered wall clock shows time `04:25:37` where `1st` term represents hours `2nd `represents minutes and the last term represents seconds. What time will its image in a plane mirror show.

Options

A. `0.8:35:23`
B. `07:35:23`
C. `07:34:23`
D. none of these

Explanation

To find the time shown by the image of a wall clock in a plane mirror, we can follow these steps:

### Step-by-Step Solution:

1. **Understand the Time Format**: The given time on the clock is 04:25:37, which means:
- Hours = 4
- Minutes = 25
- Seconds = 37

2. **Determine the Total Time in Seconds**: Convert the time into seconds for easier calculations:
- Total seconds = (Hours × 3600) + (Minutes × 60) + Seconds
- Total seconds = (4 × 3600) + (25 × 60) + 37
- Total seconds = 14400 + 1500 + 37 = 15937 seconds

3. **Calculate the Time in Mirror**: To find the time shown by the mirror image, we need to subtract the given time from 12 hours (or 11 hours and 60 minutes):
- Total seconds in 12 hours = 12 × 3600 = 43200 seconds
- Time in mirror = 43200 seconds - 15937 seconds
- Time in mirror = 27263 seconds

4. **Convert Back to Hours, Minutes, and Seconds**:
- Hours = 27263 // 3600 = 7 hours
- Remaining seconds = 27263 % 3600 = 2263 seconds
- Minutes = 2263 // 60 = 37 minutes
- Seconds = 2263 % 60 = 43 seconds

5. **Final Result**: Therefore, the time shown by the image in the mirror is:
- **7 hours, 34 minutes, and 43 seconds**.