Two stationary sources each emitting waves of wave length \(λ\). An observer moves from one source to other with velocity \(u\). Then number of beats heard by him:
\(\frac{2u}{λ}\)
\(\frac υλ\)
\(\sqrt {uλ}\)
\(\frac {υ}{2λ}\)

\(For \ first \ source\)
\(n_1=n(\frac {v-u}{v})=(1-\frac {u}{v})n\)
\(For \ second\ source\)
\(n_2=n(\frac {v+u}{v})=(1+\frac {u}{v})n\)
\(Beat\ freq.=|n_1-n_2|\)
\(Beat\ freq.\) \(=\) \(n+\frac {nu}{v}-n+\frac {nu}{v}\)
\(Beat\ freq.\) \(=\)\(\frac {2nu}{v}\)
\(Beat\ freq.\) \(=\) \(\frac {2u}{λ }\) \([∵v=nλ, \ ∴\frac 1λ=\frac {n}{v}]\)
So, the correct option is (A): \(\frac{2u}{λ}\)
The output (Y) of the given logic implementation is similar to the output of an/a …………. gate.
Waves are a disturbance through which the energy travels from one point to another. Most acquainted are surface waves that tour on the water, but sound, mild, and the movement of subatomic particles all exhibit wavelike properties. inside the most effective waves, the disturbance oscillates periodically (see periodic movement) with a set frequency and wavelength.
Waves in which the medium moves at right angles to the direction of the wave.
Examples of transverse waves:
The high point of a transverse wave is a crest. The low part is a trough.
A longitudinal wave has the movement of the particles in the medium in the same dimension as the direction of movement of the wave.
Examples of longitudinal waves: