If an object is placed unsymmetrically between two plane mirrors, inclined at the angle of `60^(@)`, then the total number of images formed is

Options

A. 5
B. 4
C. 2
D. infinite

Answer

To solve the problem of determining the total number of images formed by two plane mirrors inclined at an angle of \(60^\circ\) when an object is placed unsymmetrically, we can follow these steps:

### Step-by-Step Solution:

1. **Understand the Formula for Number of Images**:
The formula to calculate the number of images formed by two mirrors inclined at an angle \(\theta\) is given by:
\[ N = \frac{360^\circ}{\theta} - 1 \]
where \(N\) is the total number of images formed.

2. **Substitute the Given Angle**:
In this case, the angle \(\theta\) is \(60^\circ\). We can substitute this value into the formula:
\[ N = \frac{360^\circ}{60^\circ} - 1 \]

3. **Calculate the Value**:
Now, perform the division:
\[ N = 6 - 1 \]
Thus, we find:
\[ N = 5 \]

4. **Conclusion**:
Therefore, the total number of images formed when the object is placed unsymmetrically between the two mirrors is \(5\).

### Final Answer:
The total number of images formed is **5**.

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