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        how does the phase decrease as the wave moves in the direction.delta of phase angle is directly proportional to delta of displacement
phase angle=-k x where k is propagation constant and -undicates decrease in phase in the direction of wave.plz explain

8 years ago

							Dear student,
The phase of a wave refers to a sinusoidal function such as the following: $x(t) = A\cdot \cos( 2 \pi f t + \theta )\,$ $y(t) = A\cdot \sin( 2 \pi f t + \theta ) = A\cdot \cos( 2 \pi f t + \theta -\pi/2),\,$
where A, f, and $\theta$ are constant parameters. These functions are periodic with period $T = 1/f$, and they are identical except for a displacement of $T/4$ along the $t$ axis. The term phase can refer to several different things:

It can refer to a specified reference, such as $\cos( 2 \pi f t)\,$, in which case we would say the phase of $x(t)$ is $\theta$, and the phase of $y(t)$ is $\theta -\pi/2$.
It can refer to $\theta$, in which case we would say $x(t)$ and $y(t)$ have the same phase but are relative to different references.

All the best.
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Sagar Singh
B.Tech, IIT Delhi


8 years ago
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