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Physics
The equations of two interfering waves are y1=b cos ω t and y2=b cos (ω t+φ) . For destructive interference the path difference is
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Q. The equations of two interfering waves are $y_{1}=b \cos \omega t$ and $y_{2}=b \cos (\omega t+\phi) .$ For destructive interference the path difference is
Wave Optics
A
$0^{\circ}$
17%
B
$360^{\circ}$
8%
C
$180^{\circ}$
70%
D
$720^{\circ}$
5%
Solution:
For destructive interference, path difference $=\frac{\lambda}{2}$.
Therefore, phase difference $=\frac{2 \pi}{\lambda} \cdot \frac{\lambda}{2}=\pi$ radian $=180^{\circ}$.