The formula to calculate the Path Difference for Minima is:
\[ \Delta x_{min} = \left(2n + 1\right) \frac{\lambda}{2} \]
Where:
Path Difference for Minima is the difference in path lengths of two waves that results in destructive interference and forms a minima in an interference pattern.
Let's assume the following values:
Using the formula:
\[ \Delta x_{min} = \left(2 \cdot 5 + 1\right) \frac{0.268}{2} \]
Evaluating:
\[ \Delta x_{min} = 1.474 \text{ m} \]
The Path Difference for Minima is 1.474 m.
Integer (n) | Wavelength (m) | Path Difference for Minima (m) |
---|---|---|
1 | 0.268 | 0.402000000000 |
2 | 0.268 | 0.670000000000 |
3 | 0.268 | 0.938000000000 |
4 | 0.268 | 1.206000000000 |
5 | 0.268 | 1.474000000000 |
6 | 0.268 | 1.742000000000 |
7 | 0.268 | 2.010000000000 |
8 | 0.268 | 2.278000000000 |
9 | 0.268 | 2.546000000000 |
10 | 0.268 | 2.814000000000 |