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Physics
The distance between two points difference in phase by 60° on a wave having a wave velocity 360 m / s and frequency 500 Hz is :
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Q. The distance between two points difference in phase by $60^{\circ}$ on a wave having a wave velocity $360\, m / s$ and frequency $500\, Hz$ is :
BHU
BHU 2001
Waves
A
0.36 m
0%
B
0.12 m
83%
C
0.18 m
0%
D
0.72 m
17%
Solution:
We know that
Velocity $(v)=$ frequency $(n) \times$ wavelength $(\lambda)$
Given, $ v=360\, m / s ,$
$ n=500\, Hz$
$\therefore \lambda=\frac{v}{n}=\frac{360}{500}=0.72 m$
Also Phase difference $(\Delta \phi)$
$=\frac{2 \pi}{\lambda} \times$ path difference $(\Delta x)$
Given, $\Delta \phi=\frac{\pi}{3} r a d$
$\therefore \Delta x=\frac{\lambda \Delta \phi}{2 \pi}$
$\Delta x=\frac{\lambda}{2 \pi} \times \frac{\pi}{3}=\frac{\lambda}{6}=\frac{0.72}{6}=0.12 \,m$